Answer: Maturity Stage
Explanation:
At the maturity stage, the product reaches its highest point of demand and sales. The market is getting closer to saturation, so the number of potential new customers is limited, and competition increases. During the saturation and decline stage, sales stop increasing, so profitability is lowered.
Answer:
The correct answer is letter "B": Gerontographics.
Explanation:
Gerontographics refers to the study of elders according to their physical health. Gerontographics also considers old people's mental outlook. The information collected thanks to Gerontographics is used in the health industry. Gerontographics classify elders in four (4) groups: <em>healthy indulgers, ailing outgoers, frail recluses, </em>and <em>healthy hermits.</em>
Answer:
A. The amount of fixed overhead deferred in inventories is $60,000
Explanation:
Unit product cost
Year 1 Year 2
Direct materials $12 $12
Direct labor $5 $5
Variable manufacturing
overhead $5 $5
Fixed overhead
$48 $36
($432,000 ÷ 9,000) ($432,000 ÷ 12,000)
unit product cost $70 $58
Fixed overhead deferred (1,000 × $48) $48,000
Fixed overhead released -$48000
Fixed overhead deferred (3000 × $36) $108,000
Net $48,000 $60,000
The amount of fixed overhead deferred in inventories is $60,000
Answer:
B) $77,350
Explanation:
Gross payroll=$100,000
Social Security taxes =6.20%
6.20/100×$100,000
=0.062×$100,000
=$6,200
Medicare taxes = 1.45%.
1.45/100×$100,000
=0.145×$100,000
=$1,450
federal and state income tax =15%
15/100×$100,000
=0.15×$100,000
=$15,000
Total Withholdings=
$6,200+$1,450+$15,000
=$22,650
Total employee compensation= Gross earnings-total withhold
=$100,000-$22,650
=$77,350
Answer:
The present value of the machine is $35499
Explanation:
The annual amount or annuity amount = $4010 per year.
Total number of years = 13 years
Here, the interest rate is not given so we just assume the interest rate = 6% per annum.
Since we have a total number of years and annual payment that occurs for 13 years. We are required to find the present value of the machine. So use the formula to find the present value of the annuity.
The present value of machine = (Annuity amount x (1 – (1+r)^-n) ) / r
The present value of machine = (4010(1 – (1+6%)^-13) ) / 6%
The present value of machine = $35499
