Answer:
$42.51
Explanation:
markup percentage = (selling price - cost) / cost
54% = (selling price - $27.60) / $27.60
54% x $27.60 = selling price - $27.60
$14.904 = selling price - $27.60
selling price = $42.504 ≈ $42.51 we must round up since we are looking for the price that would yield the markup %, if we round down, then the markup % would be slightly below 54%
Answer:
e. $89,337.60
Explanation:
Given that
The cost of the asset = $108,000
And, the MACRS rate is .2, .32, .192, .1152, .1152, and .0576 for years 1 to 6
So the accumulated depreciation at the end of the year 4 is
= ($108,000) × (0.2 + 0.32 + 0.192 + 0.1152)
= $108,000 × 0.8272
= $89,337.60
By multiplying the cost of the asset with the MACRS rate upto fourth year we can get the accumulated depreciation
Answer:
The requirement of the question is as below:
How much must Alan deposit on January 1? (Round your final answer to the nearest whole dollar amount.)
What is the interest for the four years? (Round your final answer to the nearest whole dollar amount.)
Alan deposit on January 1 is $ 58,802.39
Interest for four years is $21,197.61
Explanation:
The first is asking for today's worth of the investment,which is the amount to be invested,this can be computed using the present value as shown below:
PV=FV*(1+r)^-n
PV is the present value
FV is the worth of the investment in 4 years from now which is $80,000
r is the rate of return of 8%
n is the number of years of investment which is 4 years
PV=$80,000*(1+8%)^-4
PV=$80,0008(1+0.08)^-4
PV=$80,000*(1.08)^-4
PV =$ 58,802.39
interest for four years=FV-PV
interest for four years=$80,000-$ 58,802.39
=$21,197.61
Answer:
Purchases for February would be: $46,500
Explanation:
Prepare a Purchases Budget to find the Purchases for February.
<u>Purchases Budget for February</u>
Budgeted Cost of Sales $45,000
Add Budgeted Closing Inventory ($45,000 × 30%) $13,500
$58,500
Less Budgeted Opening Inventory ($12,000)
Budgeted Purchases $46,500
Answer:
Actual Yiel to maturity is 9.3%
Explanation:
Yield to maturity is the annual rate of return that an investor receives if a bond bond is held until the maturity.
Face value = F = $1,000
Coupon payment = $1,000 x 4% = $40
Selling price = P = $785
Number of payment = n = 5 years
Yield to maturity = [ C + ( F - P ) / n ] / [ (F + P ) / 2 ]
Yield to maturity = [ $40 + ( $1,000 - $785 ) / 5 ] / [ ( 1,000 + $785 ) / 2 ]
Yield to maturity = [ $40 + $43 ] / $892.5 = $83 /$892.5 = 0.0645 = 0.093%