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just olya [345]
3 years ago
10

JVL Inc. sells its only product for $10 per unit. Variable costs are $4 per unit and total fixed costs are $40,000. The company

is currently selling 10,000 units per year. By how much will profits increase if sales increase 1,500 units?
Business
2 answers:
natka813 [3]3 years ago
4 0

Answer:

$9,000

Explanation:

Profit = Total revenue - Total cost

Total cost = Total fixed cost + Total variable cost

Fixed cost = $40,000

Variable costs = variable cost per unit × total output = $4 × 10,000 = $40,000

Total cost = $40,000 + $40,000 = $80,000

Total revenue = price × output = $10 × 10,000 = $100,000

Profit = $100,000 - $80,000 = $20,000

If sales increases by 1500, output would be 11,500

Total variable cost = 11500 × $4 = $46,000

Total cost = $40,000 + $46,000 = $86,000

Revenue = $10 x 11500 = $115,000

Profit = $115,000 - $86,000 = $29,000

Increase in profit = $29,000 - $20,000 = $9,000

I hope my answer helps you

Gwar [14]3 years ago
4 0

Answer:

$9,000

Explanation:

Current income statement:

total revenue = $10 per unit x 10,000 units = $100,000

total variable costs = $4 per unit x 10,000 units = (40,000)

total fixed costs = ($40,000)

net profits = $20,000

If sales increase by 1,500 units:

total revenue = $10 per unit x 11,500 units = $115,000

total variable costs = $4 per unit x 11,500 units = (46,000)

total fixed costs = ($40,000)

net profits = $29,000

net income increased by $29,000 - $20,000 = $9,000

you can also calculate this using the contribution margin per unit = selling price - variable cost per unit = $10 - $4 = $6 per unit

Since the company has already passed its break even point and was making a profit, every additional unit sold increases net profits = 1,500 units x $6 per unit = $9,000

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This is the full question:

At the beginning of 2016, Air Asia purchased a used airplane at a cost of $40,000,000. Air Asia expects the plane to remain useful for eight years (5,000,000 miles) and to have a residual value of $5,000,000. Air Asia expects the plane to be flow 1,200,000 the first year and 1,400,000 the second year.

1) Compute second-year (2017) depreciation expense using the following methods

a. Straight-line

b. Units-of-production

c. Double-declining-balance

2) Calculate the balance in Accumulated Depreciation at the end of the second year for all three methods:

Answer:

Explanation:

1)a) Straight-line

Depreciable base = Cost of the Asset - Residual Value

                              = $40,000,000 - $5,000,000

                              = $35,000,000

Depreciation expense per year = Depreciable base / years of useful life

                                                     = $35,000,000 / 8

                                                     = $4,375,000

The depreciation expense for the second year is = $4,375,000

                                                                                       

b) Units-of-production

Units of Production Rate = Depreciable Base / Units Over Useful Life

                                        = $35,000,000 / 5,000,000 miles

                                        = 7

Depreciation Expense = Units of Production Rate x Actual Units Produced

                                      = 7 x 1,400,000 miles in the second year

                                      = $9,800,000

c. Double-declining-balance

Double-declining balance = 2 x (Asset Cost - Residual Value ) / Useful Life of the Asset

                                           = 2 x ($40,000,000 - $5,000,000) / 8

                                           = $8,750,000

2) a) Straight-line Accumulated depreciation

We simply multiply the previous answer by two = $4,375,000 x 2

                                                                              = $8,750,000

2) b) Units-of-production Accumulated depreciation

First we find the depreciation expense for the first year using the same formula as above

= 7 x 1,200,000

= $8,400,000

Finally we simply add up depreciation expense for the two years

= $8,400,000 + $9,800,000

= $18,200,000

2) c) Double-declining-balance Accumulated depreciation

We simply multiply the first result by two = $8,750,000 x 2

                                                                    = $17,500,000

                                       

                           

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