Answer:
amount of Bad Debt Expense for 2019 = $92,000
Explanation:
A bad debt expense is a uncollectible receivable amount incurred on a credit sale to a customer, who is no longer able to pay the debt, due to bankruptcy or other financial problems. Companies make provision for these kind of credit losses in the allowance for doubtful accounts, and hence records the amount used from the allowance for doubtful accounts as the bad debt expense.
In our example, the allowance for doubtful account for 2019 is $92,000, hence since it was used to settle part of the credit losses, this becomes the bad debt expense.
Answer:
Option (A) is correct.
Explanation:
Given that,
Estimated fixed cost = $288,000
Estimated variable cost = $14 per unit
Units expects to produce and sell = 60,000
Selling price = $20 per unit
We first need to calculate the contribution margin:
Contribution margin per unit:
= Selling price - Variable cost
= $20 - $14
= $6
The break even point in units is the ratio of fixed cost to the contribution margin per unit.
Break-even point in units:
= Fixed cost ÷ Contribution margin per unit
= $288,000 ÷ $6
= 48,000 units
Answer:
5.62%
13.75%
Explanation:
According to the DDM method,
the value of a stock = [dividend x ( 1 + growth rate)] / [cost of equity - growth rate]
67 = 0.4(1.05) / r - 0.05
multiply both sides of the equation by r -0.05
67(r - 0.05) = 0.42
divide both sides of the equation by 67
r - 0.05 = 0.006269
r = 0.0563
= 5.63%
b. the cost of equity using the capm method =
risk free rate of return + beta x ( expected return - risk free return)
5% + 1.25 x (12 - 5) = 13.75%
Answer:
Explanation:
Experiments were performed for 240 people, 60 people test positive.
Step 1: we calculate the sample proportion; p= 60/240= 0.25.
Step 2: calculate the standard error for the sample, which is the square root of sample proportion,p = p(1-p)/n, n=100
0.25(1-0.25)/100
= 0.04.
Step 3: calculate the test statistics; assuming the hypothesis test percentage is 25%
Then, we say 0.25-1=0.75
-0.75/0.04
= -1.875.
In particular, the sample results are -1.875 standard error.
Probability of Z is less than -1.875.
Look up it value in the Z table
