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Alex777 [14]
3 years ago
6

Moose Industries faces the following tax schedule: Taxable Income Tax on Base of Bracket Percentage on Excess above Base Up to $

50,000 $0 15% $50,000-$75,000 7,500 25 $75,000-$100,000 13,750 34 $100,000-$335,000 22,250 39 $335,000-$10,000,000 113,900 34 $10,000,000-$15,000,000 3,400,000 35 $15,000,000-$18,333,333 5,150,000 38 Over $18,333,333 6,416,667 35 Last year the company realized $10,000,000 in operating income (EBIT). Its annual interest expense is $1,500,000. What was the company's net income for the year
Business
1 answer:
Ymorist [56]3 years ago
7 0

Answer: $5,610,000

Explanation:

Earnings before Interest and tax = $10,000,000

Earnings before tax (EBT) = EBIT - Interest

= 10,000,000 - 1,500,000

= $8,500,000

EBT is in the $335,000-$10,000,000 range.

Tax is therefore = Tax on base of bracket + Percentage on Excess above Base (EBT - Base of bracket)

= 113,900 + 34%( 8,500,000 - 335,000)

= $2,890,000

Net Income = EBT - Tax

= 8,500,000 - 2,890,000

= $5,610,000

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What is one drawback of pure competition compared to monopolies?
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Answer:

D. Pure competition spreads resources between many different

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Explanation:

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Read 2 more answers
Your company is considering a new project that will require $10,000 of new equipment at the start of the project. The equipment
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Answer:

Estimate the present value of the tax benefits from depreciation:

D. $1,851

Explanation:

<em>Step 1: Determine annual depreciation</em>

A.D=(A.C-S.V)/N

where;

A.D=annual depreciation

A.C=acquisition cost

S.V=salvage value

N=useful life

In our case;

A.D=unknown, to be determined

A.C=$10,000

S.V=$3,000

N=5 years

replacing;

A.D={(10,000-3,000)/5}=7,000/5=$1,400

Annual depreciation=$1,400

<em>Step 2: Determine annual tax benefits</em>

Annual tax benefits=tax rate×annual depreciation

where;

tax rate=34%=34/100=0.34

annual depreciation=$1,400

replacing;

Annual tax benefits=0.34×1,400=$476

<em>Step 3: Determine present value of the annual tax benefits</em>

Year                  Future value                Present value

 1                          476                            476/{(1+0.09)^1}=436.70

 2                         476                            476/{(1+0.09)^2}=400.64

 3                         476                            476/{(1+0.09)^3}=367.56

 4                         476                            476/{(1+0.09)^4}=337.21

 5                         476                            476/{(1+0.09)^5}=309.37

Total present value of the tax benefits=436.70+400.64+367.56+337.21+309.37=$1,851.48

Estimate the present value of the tax benefits from depreciation=$1,851

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