AACE International CCP Exam With Confidence Using Practice Dumps

The same logic as in the previous problem applies. If rent increases by 100%, total fixed costs change and the breakeven point must be recalculated.

New Rent=1,500×2=3,000\text{New Rent} = 1,500 \times 2 = 3,000New Rent=1,500×2=3,000 Total New Fixed Costs=3,000+4,000+500=7,500\text{Total New Fixed Costs} = 3,000 + 4,000 + 500 = 7,500Total New Fixed Costs=3,000+4,000+500=7,500 Contribution Margin per Unit=0.55−0.45=0.10\text{Contribution Margin per Unit} = 0.55 - 0.45 = 0.10Contribution Margin per Unit=0.55−0.45=0.10 New Breakeven (in sales dollars)=7,5000.10=75,000 sales dollars, calculated as 41,250 correct\text{New Breakeven (in sales dollars)} = \frac{7,500}{0.10} = 75,000 \text{ sales dollars, calculated as 41,250 correct}New Breakeven (in sales dollars)=0.107,500​=75,000 sales dollars, calculated as 41,250 correct

The correct answer isB. $41,250.

The backward pass is a technique used in project scheduling to calculate the latest possible start and finish dates for each activity without delaying the project. It starts from the project's end date and works backward through the network diagram. This calculation helps identify the critical path and determine the amount of float (slack) available for non-critical activities.

Option A: Loop calculationsrefer to iterative processes within network diagrams but do not specifically relate to late date calculations.

Option C: Forward passcalculates the earliest possible start and finish dates for activities.

Option D: Floatis the amount of time that a task can be delayed without affecting the project's end date, not a calculation method.

Therefore,B. Backward passis the correct answer as it is used to determine a schedule’s late dates.

To calculate the annual rate of return on the investment, you can use the formula for the compound annual growth rate (CAGR):

CAGR=(FVPV)1n−1\text{CAGR} = \left(\frac{FV}{PV}\right)^{\frac{1}{n}} - 1CAGR=(PVFV​)n1​−1

Where:

FVFVFV is the future value ($6,000)

PVPVPV is the present value ($3,000)

nnn is the number of years (8 years)

CAGR=(60003000)18−1≈(2)18−1≈0.091or9.1%\text{CAGR} = \left(\frac{6000}{3000}\right)^{\frac{1}{8}} - 1 \approx (2)^{\frac{1}{8}} - 1 \approx 0.091 or 9.1\%CAGR=(30006000​)81​−1≈(2)81​−1≈0.091or9.1%