Answer:
i dont know i need points
Answer:
None of the given options.
Depreciation expense for year 1 would be $37,500.
Explanation:
Cost = $400,000
Residual value = $50,000
Expected hours = 40,000
Working hours (year 1) = 6,000 hours
Now,
Depreciation per hour =
Depreciation per hour =
Depreciation per hour =
Depreciation per hour = $6.25
Depreciation expense (year 1) = Depreciation per hour × Working hours (year 1)
Depreciation expense (year 1) = $6.25 × 6,000
Depreciation expense (year 1) = $37,500
Answer:
An increase in sale for 90 units, will increase the net income for 1$,170
Explanation:
<em>We are not given with any information of additional cost or special price for this units, so we use the current values.</em>
So we simply multiply the contribution per unit by the increase in sale.
Contribution Margin x Δ sales = Δ income
13 x 90 = 1,170
Each unit contributes with 13 additional income, there are 90 additional units
Total income added 1,170
Answer:
The nominal rate of return on these bonds is 5%
Explanation:
The Formula for the Real Rate of Return is
Real rate of return =Nominal interest rate - Inflation rate
So,
Nominal interest rate=Real rate of return+Inflation rate
Nominal interest rate=3%+2%
Nominal interest rate=5%
Answer:
B
Explanation:
Variable costs are incurred only when a boat is manufactured such as material and direct labor. Thus variable costs will remain unchanged since it will costs the exact same amount to manufacture another identical boat. If it costs $4,000 in material and direct labor to manufacture boat A it will cost $4,000 to manufacture boat B. Fixed costs are sunk costs that will be incurred whether they manufacture 800 or 1,000 boats per year. The rent and admin costs will remain unchanged no matter how many boats are manufactured. But the fixed cost per boat will change. The total fixed costs are $80,000 (800 boats x $1,000 per boat fixed cost). If the manufacturing rate is increased to 1,000 boats per year, the per boat fixed cost will decrease to $800. Fixed costs remain at $80,000/1,000 boats = $800.