Answer:
$245,000.00
Explanation:
The amount of sales revenue to be made to achieve target profit is computed as follows:
<em>Sales revenue to achieve target income</em>
<em>= Total fixed cost for the period + target profit/ contribution margin</em>
Contribution margin = (Sales - variable cost) / sales × 100
The figure has been given as 40% in the question
Sales revenue to achieve target profit = (83,000 + 15,000)/0.4
$245,000.00
Watson Company has monthly fixed costs of $83,000 and a 40% contribution margin ratio. If the company has set a target monthly income of $15,000, what dollar amount of sales must be made to produce the target income?
Sales revenue to achieve target profit = $245,000.00
Answer:
1. WINFREY TOWING SERVICE
Statement of Comprehensive Income
$
Service revenue 10,800
Rent expense (550)
Salaries expense (1,900)
Dividends paid <u>(4,000)</u>
Net income <u> 4,350</u>
Statement of Retained Earnings
$
Retained earnings b/f 3,900
Add: Net income 4,350
Retained earnings c/f 8,250
2. Statement of retained earnings report changes in retained earnings of a company in a given accounting year.
Explanation:
In this question, we need to obtain the net income of the company, which is service revenue minus expenses minus dividend. Then, the statement of retained earnings is prepared by taking cognisance of the retained earnings brought forward and add the net income for the year.
Answer:
For April, revenue was $90,000 and labor hours were 4x[(40x6)+(25x4)]. This is 90,000/1,360 = 66.18 dollars per hour of labor. For May, revenue was $80,000 and labor hours were 4x[(40x6)+(10x2)] This is 80,000/1,040 = 77 dollars per hour of labor a difference of $ 10.82per hour. The percentage change in productivity between April and May, then, is 3.95/44.12 = 0.1634935026x 100 = 16.35%
good luck ❤
Answer: $80 million per year for 25 years
Explanation:
The option you should choose is one that will guarantee you the highest present value.
This means that you need to discount the annual payment of $80 million per year for 25 years to find the present value. As you did not include a rate, we shall assume a rate of 8% for reference purposes.
The annual payment is an annuity so the present value can be calculated by:
Present value of annuity = Annuity payment * Present value interest factor, rate, no. of years
= 80,000,000 * Present value interest factor, 8%, 25 years
= 80,000,000 * 10.6748
= $853,984,000
<em>The present value of the annual payment is more than the present value of the $850 million received today so the Annual payment should be taken. </em>