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| Vendor: | AACE International |
|---|---|
| Exam Code: | CCP |
| Exam Name: | Certified Cost Professional (CCP) Exam |
| Exam Questions: | 189 |
| Last Updated: | January 6, 2026 |
| Related Certifications: | CCP Certification |
| Exam Tags: | Professional Level CCP Cost EngineersCCP Project Managers |
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A major theme park is expanding the existing facility over a five-year period. The design phase will be completed one year after the contract is awarded. Major engineering drawings will be finalized two years after the design contract is awarded and construction will begin three years after the award of the design contract. New, unique ride technology will be used and an estimate will need to be developed to identify these costs that have no historical data.
When analyzing a precedence diagram schedule, the "backward pass"
In project scheduling, performing a backward pass through a precedence diagram allows the project manager to calculate the total float for each activity. The backward pass starts from the project's end date and works backward to determine the latest possible start and finish times for each activity without delaying the project. This calculation is essential for identifying critical path activities and understanding where there is flexibility in the schedule (i.e., float) for non-critical tasks.
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The following question requires your selection of CCC/CCE Scenario 4 (2.7.50.1.1) from the right side of your split screen, using the drop down menu, to reference during your response/choice of responses.
At the end of 30 months, copper prices will have increased by what percentage over today's price?
To calculate the increase in copper prices over 30 months (which is 2.5 years), we apply the inflation rates for the first two years and half of the third year:
Year 1: 1.0%
Year 2: 1.5%
Year 3 (half-year): 1.5% / 2 = 0.75%
The total percentage increase is calculated as:
TotalIncrease=(1+0.01)(1+0.015)(1+0.0075)1\text{Total Increase} = (1 + 0.01) \times (1 + 0.015) \times (1 + 0.0075) - 1TotalIncrease=(1+0.01)(1+0.015)(1+0.0075)1 \text{Total Increase} = 1.01 \times 1.015 \times 1.0075 - 1 \approx 1.066 - 1 = 0.066 \text{ or 6.6%}
So, the correct answer is C. 6.6%.
An agricultural corporation that paid 53% in income tax wanted to build a grain elevator designed to last twenty-five (25) years at a cost of $80,000 with no salvage value. Annual income generated would be $22,500 and annual expenditures were to be $12,000.
Answer the question using a straight line depreciation and a 10% interest rate.
The following question requires your selection of CCC/CCE Scenario 17 (4.2.50.1.1) from the right side of your split screen, using the drop down menu, to reference during your response/choice of responses.
What is the 25 year after tax present worth of this project?
To calculate the 25-year after-tax present worth of this project, we need to consider the income, expenses, depreciation, and taxes.
First, calculate the annual depreciation:
Depreciation=InitialCostLife=80,00025=3,200\text{Depreciation} = \frac{\text{Initial Cost}}{\text{Life}} = \frac{80,000}{25} = 3,200Depreciation=LifeInitialCost=2580,000=3,200
Now, calculate the taxable income each year:
TaxableIncome=RevenueExpensesDepreciation=22,50012,0003,200=7,300\text{Taxable Income} = \text{Revenue} - \text{Expenses} - \text{Depreciation} = 22,500 - 12,000 - 3,200 = 7,300TaxableIncome=RevenueExpensesDepreciation=22,50012,0003,200=7,300
Calculate the tax:
Tax=TaxableIncomeTaxRate=7,3000.53=3,869\text{Tax} = \text{Taxable Income} \times \text{Tax Rate} = 7,300 \times 0.53 = 3,869Tax=TaxableIncomeTaxRate=7,3000.53=3,869
Net income after tax:
NetIncome=TaxableIncomeTax=7,3003,869=3,431\text{Net Income} = \text{Taxable Income} - \text{Tax} = 7,300 - 3,869 = 3,431NetIncome=TaxableIncomeTax=7,3003,869=3,431
Add back depreciation (since it's a non-cash expense):
CashFlow=3,431+3,200=6,631\text{Cash Flow} = 3,431 + 3,200 = 6,631CashFlow=3,431+3,200=6,631
Finally, calculate the present worth using the formula for the present worth of an annuity:
PresentWorth=6,631(1(1+0.10)250.10)137,466\text{Present Worth} = 6,631 \times \left(\frac{1-(1+0.10)^{-25}}{0.10}\right) \approx 137,466PresentWorth=6,631(0.101(1+0.10)25)137,466
So, the correct answer is B. $137,466.
Money is value Having money when you need it is very important Money can also be valuable when used wisely by knowing when to spend and when to conserve. Also. planning now for future expenses can be a plus to the company rather than a debit. There are several ways to capitalize money and spending. Basically, there is the single payment mothed that has a compound amount factor and a present worth factor. There is the uniform annual series that has a sinking fund factor, capita1 recovery factor and also the compound amount factor and present worth factor. At this point, we can assume money is worth 10%.
Which of the following is not one of the requirements to form a contract?
Consideration: Each party must bring something of value to the agreement.
Competent Parties: The parties involved must be legally able to contract.
Legality of Purpose: The purpose of the contract must be lawful.
An 'Agent' is not a requirement for forming a contract. An agent may act on behalf of one party, but their existence or role is not a requisite for a valid contract. Thus, the correct answer is D. Agent.
A major theme park is expanding the existing facility over a five-year period. The design phase will be completed one year after the contract is awarded. Major engineering drawings will be finalized two years after the design contract is awarded and construction will begin three years after the award of the design contract. New, unique ride technology will be used and an estimate will need to be developed to identify these costs that have no historical data.
The latest allowable end time minus the earliest allowable end time on a schedule activity is referred to as:
Given Scenario:
The difference between the latest allowable end time and the earliest allowable end time of a schedule activity is inquired.
This difference is referred to as Total Slack or Total Float. It indicates the amount of time that a project task can be delayed without affecting the overall project schedule.
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