Answer:
$4,870.5
Explanation:
Annual Depreciation Expense:
= [(Cost - Salvage Value) × Machine Usage in 2020] ÷ Total Estimated Working Hours
Depreciation Expense for 2020 (for 3 months only - October to December):
= [($115,900 - $13,900) × 1,910] ÷ (10,000) × (3/12)
= ($102,000 × 1,910) ÷ (10,000) × (1/4)
= $19,482 × (1/4)
= $4,870.5
Notes:
Depreciation will be calculated for only 3 months since the asset has been acquired on 1st October 2020.
Answer:
$1,645,000
Explanation:
The computation of the taxable income is shown below:
Taxable income is
= Book income + income tax expenses - muncipal bond interest + (50% × meal expenses)
= $1,200,000 + $380,000 - $10,000 + ($150,000 × 50%)
= $1,645,000
We simply recognized only 50% of meal expenses and with the help of above items we calculated the taxable income
Answer:
Number of caramels = 20
number cremes = 30 - 20 = 10
Explanation:
Data provided in the question:
Selling cost of each box = $12.50
Number of pieces of candies held in a box = 30
Cost of producing caramel = $0.25
Cost of producing cremes = $0.45
Now,
let the number of caramels be 'x'
Thus,
Number of cremes = 30 - x
Profit = Selling price - Cost
3 = $12.50 - [ 0.25x + 0.45(30 - x) ]
or
[ 0.25x + 0.45(30 - x) ] = 12.50 - 3
or
0.25x + 13.5 - 0.45x = 9.50
or
-0.20x = 9.50 - 13.5
or
-0.20x = - 4
or
x = 20
Hence,
Number of caramels = 20
number cremes = 30 - 20 = 10
Helps to boost outs comes and productivity.
Answer:
The maximum that should be paid for the stock today is $45 per share.
Explanation:
To calculate the current share price or the maximum that should be paid for the stock today, we will use the dividend discount model approach.
The dividend discount model (DDM) estimates the value of a share/stock based on the present value of the expected future dividends from the stock. We will use the two stage growth model of DDM here as the growth in dividends of the stock is divided into two stages.
The formula for current price under two stage growth model is,
P0 = D0 * (1+g1) / (1+r) + D0 * (1+g1)^2 / (1+r)^2 + ... + D0 * (1+g1)^n / (1+r)^n +
[( D0 * (1+g1)^n * (1+g2)) / (r - g2)] / (1+r)^n
Where,
g1 is initial growth rate
g2 is the constant growth rate
r is the required rate of return
So, the price of the stock today will be,
P0 = 2 * (1+0.20) / (1+0.12) + 2 * (1+0.20)^2 / (1+0.12)^2 +
[( 2 * (1+0.20)^2 * (1+0.06)) / (0.12 - 0.06)] / (1+0.12)^2
P0 = $45
