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"},{"bold":false,"italic":false,"fileData":"data:application/font-woff;base64,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Structure","expand":false,"type":"slide","links":null},{"__type":"slidelink","slideid":"_player.5XlccqDebZr.669jSJD3t7g","slidetitle":"Knowledge Check","displaytext":"Knowledge Check","expand":false,"type":"slide","links":null}]},{"__type":"slidelink","slideid":"_player.6be2pCyTzLV","slidetitle":"","displaytext":"Job Cost Best Practices","expand":true,"type":"slide","links":[{"__type":"slidelink","slideid":"_player.6be2pCyTzLV.6FUwXc3mgsL","slidetitle":"Job Cost Best Practices","displaytext":"Job Cost Best Practices","expand":false,"type":"slide","links":null},{"__type":"slidelink","slideid":"_player.6be2pCyTzLV.5cCCj9NikSm","slidetitle":"Risk Management","displaytext":"Risk Management","expand":false,"type":"slide","links":null},{"__type":"slidelink","slideid":"_player.6be2pCyTzLV.5lHOc1w12LL","slidetitle":"Job Cost and Continuous Improvement","displaytext":"Job Cost and Continuous Improvement","expand":false,"type":"slide","links":null},{"__type":"slidelink","slideid":"_player.6be2pCyTzLV.5xKcCL4xAkQ","slidetitle":"Knowledge Check","displaytext":"Knowledge Check","expand":false,"type":"slide","links":null}]},{"__type":"slidelink","slideid":"_player.5pWhBtfQ6wb","slidetitle":"","displaytext":"Course Completion","expand":true,"type":"slide","links":[{"__type":"slidelink","slideid":"_player.5pWhBtfQ6wb.5UkK7XoA0Te","slidetitle":"Module Summary","displaytext":"Module Summary","expand":false,"type":"slide","links":null}]}]},"search":null},"resource_data":{"description":"","resources":null},"transcript_data":{"slidetranscripts":[{"__type":"slidetranscript","slideid":"5rnzoSpDMUO.62AaiHVA1Rc","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":0,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eWelcome to the Introduction to Job Cost module.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5rnzoSpDMUO.6ANT0N10wvn","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":1,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eAs an engineer, you play a crucial role in contributing to the growth and success of our Granite business. One of your critical responsibilities is to accurately assign job costs incurred on your project. In this module we will cover an overview of job costing and how it impacts your role. \u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5rnzoSpDMUO.65PRt1LxgTw","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":2,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eThis module covers:\u003c/span\u003e\u003c/p\u003e\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 12px\u0027\u003e\u003cspan style=\"font-family: \u0027ArialAAC91016\u0027; font-size:16px; color:#000000;line-height:19.203125px; display: inline-block; text-align:left; min-width: 12px; margin-left: -12px;\"\u003e•\u003c/span\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eThe significance and effects of proper job costing on a project.\u003c/span\u003e\u003c/p\u003e\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 12px\u0027\u003e\u003cspan style=\"font-family: \u0027ArialAAC91016\u0027; font-size:16px; color:#000000;line-height:19.203125px; display: inline-block; text-align:left; min-width: 12px; margin-left: -12px;\"\u003e•\u003c/span\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eAn Engineer’s job cost tasks.\u003c/span\u003e\u003c/p\u003e\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 12px\u0027\u003e\u003cspan style=\"font-family: \u0027ArialAAC91016\u0027; font-size:16px; color:#000000;line-height:19.203125px; display: inline-block; text-align:left; min-width: 12px; margin-left: -12px;\"\u003e•\u003c/span\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eThe relationship between job cost and budget, quantities, costs, and revenue.\u003c/span\u003e\u003c/p\u003e\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 12px\u0027\u003e\u003cspan style=\"font-family: \u0027ArialAAC91016\u0027; font-size:16px; color:#000000;line-height:19.203125px; display: inline-block; text-align:left; min-width: 12px; margin-left: -12px;\"\u003e•\u003c/span\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eThe impacts and importance of tracking and assigning costs and quantities accurately.\u003c/span\u003e\u003c/p\u003e\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 12px\u0027\u003e\u003cspan style=\"font-family: \u0027ArialAAC91016\u0027; font-size:16px; color:#000000;line-height:19.203125px; display: inline-block; text-align:left; min-width: 12px; margin-left: -12px;\"\u003e•\u003c/span\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eJob cost life cycle, cost control process, components, and types.\u003c/span\u003e\u003c/p\u003e\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 12px\u0027\u003e\u003cspan style=\"font-family: \u0027ArialAAC91016\u0027; font-size:16px; color:#000000;line-height:19.203125px; display: inline-block; text-align:left; min-width: 12px; margin-left: -12px;\"\u003e•\u003c/span\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eJob cost best practices and the PDCA model, and\u003c/span\u003e\u003c/p\u003e\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 12px\u0027\u003e\u003cspan style=\"font-family: \u0027ArialAAC91016\u0027; font-size:16px; color:#000000;line-height:19.203125px; display: inline-block; text-align:left; min-width: 12px; margin-left: -12px;\"\u003e•\u003c/span\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eRisk Management practices\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5h3GZ4a3gg0.62LAdVK8Prh","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":3,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eLet’s start by defining Job Cost. Select “Job Cost” to continue. Here at Granite, Job Cost is “a systematic gathering of all costs elements, and associated quantities, for record and analysis.” The job cost creates historical records and forms the basis for future bids. It is the field who controls job costs. By accurately assigning job costs and creating the historical record, you are building our business. We should not underestimate how critical job cost data is to improving the project. It provides real-time data that allows us to correct an issue and influence the cost outcome of the project. \u003cbr\u003e\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5h3GZ4a3gg0.6cDjmrvT7Fp","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":4,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eLet’s start by defining Job Cost. Select “Job Cost” to continue. Here at Granite, Job Cost is “a systematic gathering of all costs, elements, and associated quantities, for record and analysis.” The job cost creates historical records and forms the basis for future bids. It is the field who controls job costs. By accurately assigning job costs and creating the historical record, you are building our business. We should not underestimate how critical job cost data is to improving the project. It provides real-time data that allows us to correct an issue and influence the cost outcome of the project.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5h3GZ4a3gg0.5etZwGChUr5","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":3,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eLet’s start by defining Job Cost. Select “Job Cost” to continue. Here at Granite, Job Cost is “a systematic gathering of all costs elements, and associated quantities, for record and analysis.” The job cost creates historical records and forms the basis for future bids. It is the field who controls job costs. By accurately assigning job costs and creating the historical record, you are building our business. We should not underestimate how critical job cost data is to improving the project. It provides real-time data that allows us to correct an issue and influence the cost outcome of the project. \u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5h3GZ4a3gg0.6CdDEqqtIn7","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":3,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eLet’s start by defining Job Cost. Select “Job Cost” to continue. Here at Granite, Job Cost is “a systematic gathering of all costs elements, and associated quantities, for record and analysis.” The job cost creates historical records and forms the basis for future bids. It is the field who controls job costs. By accurately assigning job costs and creating the historical record, you are building our business. We should not underestimate how critical job cost data is to improving the project. It provides real-time data that allows us to correct an issue and influence the cost outcome of the project. \u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5h3GZ4a3gg0.6lUM5bW1C9p","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":5,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eEngineer job cost tasks include all aspects of accurate cost and quantity reporting. This module introduces you to the concept of job cost. We will explore your tasks in greater detail in other modules. Click each task to learn more.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5h3GZ4a3gg0.6fNtEkIDZKb","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":6,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px;margin-top: 12px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eJob cost is critically linked to the budget and project profitability. Forecasts are also impacted by job cost and budget. Let’s take a closer look at the relationship between budget and job cost.\u003c/span\u003e\u003c/p\u003e\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px;margin-top: 12px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eJob Cost is a record of what it actually took to build the work. The success or failure of a job is measured by our final costs being less than or greater than our budgeted cost.\u003c/span\u003e\u003c/p\u003e\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px;margin-top: 12px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eThe cost budget includes the amount of time and cost, based on the Estimator’s assessment, that is planned to build the work.\u003c/span\u003e\u003c/p\u003e\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px;margin-top: 12px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eThere is also a revenue budget, which represents cost plus margin.\u003c/span\u003e\u003c/p\u003e\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px;margin-top: 12px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eThe cost budget may be redistributed to reflect a different plan, but the total budget dollars do not change unless the contracted amount changes.\u003c/span\u003e\u003c/p\u003e\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px;margin-top: 12px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eAdditionally, the forecast is a final cost determined by a detailed analysis of monthly job costs. This analysis evaluates risks and opportunities and documents a most probable outcome.\u003c/span\u003e\u003c/p\u003e\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px;margin-top: 12px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eIn the relationship between budget and job costs, it is important to note that accurate job costing helps track against the budget and/or forecasted costs.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5h3GZ4a3gg0.5yCpWuQEicI","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":7,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eSo why should we track costs as they relate to projects? Click the buttons below to learn more.  \u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5h3GZ4a3gg0.6mp8A9HbiWJ","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":8,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eWe are a cost and quantity-driven business. For the project, it is important to know if we are doing better or worse than the budgeted costs. Most of our success metrics are based on whether or not our actual production, exceeds or falls below our planned production.\u003c/span\u003e\u003c/p\u003e\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eIt is also important to track costs for overall business reasons, including ensuring accuracy in forecasts and financial reports. Correct forecasts and financial reports depend on accurate cost and quantity tracking. Accurate cost and quantity tracking impacts other factors, such as cost estimates for future projects.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5h3GZ4a3gg0.6lkZgOJNiKR","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":9,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eNow that we know why we should track costs, let’s look at what we should track. Tracking costs (or dollar amounts) is meaningless unless we also track and record the corresponding quantities. Quantity tracking and reporting are essential for monitoring operational success and for giving data for future estimates. \u003c/span\u003e\u003c/p\u003e\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eSelect each tab to learn more.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5h3GZ4a3gg0.5cjfmJislne","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":10,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eLet’s look at a few of the job cost components in detail, starting with tracking costs and quantities. Granite’s job cost system is a quantity-driven system where there should be a quantity associated for any cost incurred. This way, we can compare our performance against the budget, forecast and prior period performance. It also allows us to project the costs needed to complete work, based on the forecasted unit cost. \u003c/span\u003e\u003c/p\u003e\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eFor example, let’s say we have an item with a budgeted amount of $100,000, and a budgeted quantity of 10,000. If we spent $30,000, are we tracking to budget? In this case, there’s no way to tell, because we don’t have actual quantities.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5h3GZ4a3gg0.6du0muGJLez","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":11,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eLet’s look at how quantities flow through a project and budget. Starting with the production history, we create a ground up, resource-based bid and estimate quantities and costs. In pre-construction, the estimated costs are budgeted and takeoffs include verified quantities. During execution, we record and report actual costs and quantities incurred. We also analyze our production and productivity and make improvements as needed. The analysis enables us to review the business performance of the project, and build a new production history for another project. \u003cbr\u003e\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5h3GZ4a3gg0.5l3atviiaxg","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":12,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eSelect the buttons to learn more about the project and business perspectives.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5h3GZ4a3gg0.6dwTDxPEBIP","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":13,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eSelect all the correct statements below. Then, click Submit.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5h3GZ4a3gg0.6hmbV5QmY5a","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":14,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eComplete the following question. Then, click Submit.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5XlccqDebZr.6EgcrvzV3Wk","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":15,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eThe Job Cost Cycle is an integral part of the Project Lifecycle. The tracking of job cost and quantities runs throughout the Job Cost Cycle and is an iterative process from job startup to job closeout. Job cost history is continuously accumulating through the project work and is shown in the Project Final Report. Remember that as we build the work, we continuously accumulate job cost history. \u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5XlccqDebZr.6bDuefJRWuc","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":16,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eAs we strive to meet or beat our budgets, it helps to understand how we control costs. Cost control is a process, and the best time to control costs is before we actually start spending money, by having the right plan in place.\u003c/span\u003e\u003c/p\u003e\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eCost control is a cyclical process which starts in the preconstruction phase with the budget. It continues throughout construction as we track actual costs, and compare those costs to budget and forecast amounts. Next, we evaluate our performance and decide on opportunities for improvement. Along the way, we are building an accurate history which helps create the estimate and budget for the next project.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5XlccqDebZr.6CAc2isgnT0","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":17,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eAs historical information develops throughout the project, it is available for viewing daily, weekly, and monthly to assess potential improvements to our plan. \u003c/span\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eClick the buttons to learn more.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5XlccqDebZr.6h7UI0Qu24q","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":18,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eTo better understand the relationship between job cost and project profitability, let’s examine a project timeline. \u003c/span\u003e\u003c/p\u003e\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eFrom the pursuit or estimate phase, or start of the project, to the current day, our actual cost cannot be changed. From the current day to the project end or closeout, we have a window of opportunity to use job cost history to help inform the balance of the project. Each day, this window to influence change and make the project more profitable closes.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5XlccqDebZr.5sL1CQYC6jN","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":19,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eCosts are tracked in e1 and broken down into Cost Codes and Cost Types.\u003c/span\u003e\u003c/p\u003e\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eCost Codes are a high-level classification, that allow for tracking by work activity; and have an operations focus.\u003c/span\u003e\u003c/p\u003e\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eCost Types are a detailed breakdown of cost categories that group similar costs; and have an accounting focus. \u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5XlccqDebZr.6GVnwH4fEaR","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":20,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eNow let’s take closer look at the relationship between cost code and cost type. Here is a list of common costs. Where do you think each cost originates? Select a cost, and drag it to the correct category on the right, where it originates. Then, click Submit.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5XlccqDebZr.5umzBU3xQYL","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":21,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eBy matching the cost to the category, you can see how each cost type provides details of specific costs. Cost types are indicated by the first letter of the category, or by the 5-digit account numbers assigned to them in e1.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5XlccqDebZr.5n6UwRVzDcX","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":22,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eCost codes have an operations focus, and in e1, they allow for tracking cost by work overall activity, which is less detailed.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5XlccqDebZr.6V5HulsmS9v","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":23,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eCost types are the cost categories \u003c/span\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003e\u003cb\u003ewithin\u003c/b\u003e\u003c/span\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003e a work activity package, in e1, and are more detailed.\u003cbr\u003e\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5XlccqDebZr.6AEv7OfZVGN","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":24,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eLet’s look at this example for Project X. We need to find out how much labor went into concrete for Project X. Concrete is the cost code in e1.\u003c/span\u003e\u003c/p\u003e\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eTo find out how much labor went into concrete, we can look at the Cost Types for the Concrete Work Activity.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5XlccqDebZr.6YHho6ACUnw","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":25,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eThe overall cost account structure, which we will explore in detail in the \u003c/span\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003e\u003ci\u003eAssign Costs \u003c/i\u003e\u003c/span\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003emodule\u003c/span\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003e\u003ci\u003e, \u003c/i\u003e\u003c/span\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003ebrings Operations and Finance together. The cost account structure enables us to organize the costs that we track and input on the project, for meaningful financial reporting.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5XlccqDebZr.669jSJD3t7g","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":14,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eComplete the following question. Then, click Submit.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5XlccqDebZr.5uu5FWAPQkE","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":14,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eComplete the following question. Then, click Submit.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5XlccqDebZr.6Ctwrgf9oaY","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":14,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eComplete the following question. Then, click Submit.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"6be2pCyTzLV.6FUwXc3mgsL","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":26,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eSelect a job cost activity and drag to the Do’s and Don’ts pile to determine if the activity is a \u003c/span\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003e\u003cb\u003ebest practice \u003c/b\u003e\u003c/span\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003e(Do’s) or \u003c/span\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003e\u003cb\u003eincorrect practice\u003c/b\u003e\u003c/span\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003e (Don’ts). Then, click Submit.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"6be2pCyTzLV.5cCCj9NikSm","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":27,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eNow let’s look at another job cost component, Risk Management. Risk is inherent to job cost. However, some costs have more risk than others. We analyze, pay for, and manage each risk differently. In a common project scenario, the following may occur. Labor and equipment have high degrees of risk. These costs usually correlate to labor, so we often think of labor and equipment together. Also, subcontracts and materials may be at a lower degree of risk.\u003c/span\u003e\u003c/p\u003e\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eClick the buttons for examples of each risk.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"6be2pCyTzLV.5mmOQqYRJzC","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":28,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eThe degree of each risk might be different on your projects. \u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"6be2pCyTzLV.6AierTVWpMa","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":29,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eRisk Management is an important part of job cost because we want to understand where the majority of risk comes from in the project. As we manage risk related to job cost, we want to successfully take the following actions. Click the buttons to learn more. \u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"6be2pCyTzLV.5kufY7u7mMJ","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":30,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eConsider these Risk Management best practices.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"6be2pCyTzLV.5lHOc1w12LL","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":31,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eAs we build work and continuously adjust the work plans, it’s a good opportunity to recall the PLAN-DO-CHECK-ADJUST (or PDCA model) and Continuous Improvement.\u003c/span\u003e\u003c/p\u003e\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eWhile we leverage historical cost data, adjust the forecast, and improve profits, PDCA can help us think through how we manage current operations, cost tracking and opportunities.  It is important to note that PDCA is also an iterative process throughout the life of the project. \u003c/span\u003e\u003c/p\u003e\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eClick on each quadrant of the racetrack to see how we apply PDCA to job costing in your project.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"6be2pCyTzLV.5xKcCL4xAkQ","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":14,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eComplete the following question. Then, click Submit.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"6be2pCyTzLV.5X1IyAKtwP6","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":32,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eDetermine the correct response. Then, click Submit.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"6be2pCyTzLV.5yinLyLNsZ4","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":33,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eSelect the correct phrase to complete the statement. Then, click Submit.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5pWhBtfQ6wb.5UkK7XoA0Te","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":34,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003eCongratulations! You have completed this module. Please read the summary of what we covered. To earn credit for completing this module, click NEXT to continue.\u003c/span\u003e\u003c/p\u003e"},{"__type":"slidetranscript","slideid":"5pWhBtfQ6wb.6YtjVB0LkOq","slidebank":false,"type":"slide","notespng":"","usepngnoteshtml5":false,"pathlib":"Lib","pathindex":35,"Text":"\u003cp style=\u0027text-align:left;direction: ltr; padding-left: 0px\u0027\u003e\u003cspan style=\"font-family: \u0027Roboto Condensed3DDB2616\u0027,\u0027Roboto26C12A41\u0027; font-size:16px; color:#000000;line-height:19.203125px;\"\u003ePlease click the EXIT button to receive credit for this module.\u003c/span\u003e\u003c/p\u003e"}]},"glossary_data":{"terms":null},"presenters":null}