Answer:
$205,000
Explanation:
Let us assume Owners' equity at the beginning be X
So, the Increase in Owners' equity is $260,000 - X
As we know that
Accounting equation is
Total assets = Total liabilities + total stockholder equity
So,
Total Increase in Assets = Total Increase in Liabilities + Increase in Owners' equity
$134,000 = $79,000 + $260,000 - X
$134,000 = $339,000 - X
So, the X =
= $339,000 - $134,000
= $205,000
Answer:
The correct answer is C.
Explanation:
Giving the following information:
Selling price per unit $210.00
Variable expense per unit $92.40
Fixed Expense per month $130,536
To calculate the break-even point in units, we need to use the following formula:
Break-even point in units= fixed costs/ contribution margin per unit
Break-even point in units= 130,536/ (210 - 92.4)
Break-even point in units= 1,110 units
Answer:
1. $9.07
2. $25.5
Explanation:
(a) Total Cost:
= 260,000 × 60% (Wages and Salaries) + 60,000 × 50% (Other Overhead)
= $186,000
Cost of Wages and Salaries and Other Overheads Charged to Each Bouquet:
= Total Cost ÷ Total Bouquets
= $186,000 ÷ 20,500
= $9.07
(b) Total Cost:
= 260,000 × 30% (Wages and Salaries) + 60,000 × 40% (Other Overhead)
= $102,000
Cost of Wages and Salaries and Other Overheads Charged to Each Delivery:
= Total Cost ÷ Total Delivery
= $102,000 ÷ 4,000
= $25.5
Answer:
The expected return=17.78 percent
Explanation:
Step 1: Determine risk free rate, beta and market risk premium
risk free rate=4.5%
beta=1.28
market risk premium/return on market=12%
Step 2: Express the formula for expected return
The expected return can be expressed as follows;
ER=RFR+(B×EMR)
where;
ER-expected return
RFR=risk free rate
B=beta
EMR=expected market return
replacing with the values in step 1;
ER=(4.5)+(1.28×12)
ER=4.5+13.28
ER=17.78
The expected return=17.78 percent
Answer:
$45,000
Explanation:
Computation for the projected benefit obligation
December 31 PBO($278,000)
December 31 Plan assets 233,000
Funded status($45,000)
Therefore the projected benefit obligation was underfunded at the end of 2021 by: $45,000
