Answer:
Annual depreciation= $4,000
Explanation:
Giving the following information:
The cost of the machine was $29,000. Its estimated residual value was $9,000 at the end of estimated 5-year life.
<u>To calculate the depreciation expense, we need to use the following formula:</u>
Annual depreciation= (original cost - salvage value)/estimated life (years)
Annual depreciation= (29,000 - 9,000)/5
Annual depreciation= $4,000
Answer:
$4,900
Explanation:
Given that,
Total cost at a production level of 400 units = $8,500
Each unit of pulp requires = 6 direct labor hours
Variable cost = $1.50 per direct labor hour
Total variable cost:
= Cost per direct labor hour × Direct labor hours required for each unit × No. of units produced
= $1.50 × 6 × 400
= $3,600
Total cost is sum total of total fixed cost and total variable cost.
Total cost = Total fixed cost + Total variable cost
$8,500 = Total fixed cost + $3,600
$8,500 - $3,600 = Total fixed cost
$4,900 = Total fixed cost
Answer:
$21,800
Explanation:
The computation of 4-year revenue is as shown below:-
Bond Income of 4th Year = Face amount × Bond × 1 ÷ 2
= $500,000 × 8% × 1 ÷ 2
= $20,000
Interest Revenue = Bond Income + Amount of Discount Amortized
= $20,000 + $1,800
= $21,800
Therefore for computing the interest revenue we simply bond income with the amount of discount amortized.
Answer:
The effective rate of protection for Canada’s steel industry is 21%
Explanation:
The computation of the effective rate is shown below:
Steel percentage = (Production worth of steel) ÷ (Taconite worth)
= ($1,000,000) ÷ ($100,000)
= 10%
And the tariff rate for steel is 20%
And the taconite percentage is 10%
So, the effective rate would be equal to
= Tariff rate for steel + taconite percentage × steel percentage
= 20% + 10% × 10%
= 20% + 1%
= 21%
Answer: d. 2.27
Explanation:
Asset Turnover = Total sales / Average Assets
Last years turnover ratio was 2.0 so assume Sales were $20 and Assets were $10 which would give the turnover of 2.0
The new turnover would be;
= (20 * 1.25)/(10 * 1.1)
= 25/11
= 2.27