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Digiron [165]
3 years ago
7

Design Interiors has a cost of equity of 14.9 percent and a pretax cost of debt of 8.6 percent. The firm's target weighted avera

ge cost of capital is 11 percent and its tax rate is 34 percent. What is the firm's target debt-equity ratio?
Business
2 answers:
seropon [69]3 years ago
7 0

Answer:

0.733 is the firm’s target debit-equity ratio

Explanation:

In this question, we are asked to calculate the firm’s debt-equity ratio.

To calculate this, we proceed as follows;

WACC = (Weight of equity * Cost of equity)+ (Weight of Debt* cost of debt)+ (1 - tax rate)

We identify the following;

WACC = 11%

Weight of equity = x

Cost of equity = 14.9%

Weight of debt = 1 - weight of equity = 1 - x

After tax cost of debt = 34%

11= x*14.9 + (1-x)*8.6*(1-34%)

11 = 14.9x + 5.676(1-x)

11 = 14.9x + 5.676 -5.676x

11-5.676 = 14.9x - 5.676x

5.324 = 9.224x

x = 5.324/9.224 = 0.577

Weight of equity = 0.577

Weight of Debt = 1-0.577 = 0.423

Firm's target debt-equity ratio = Weight of Debt /Weight of equity

Firm's target debt-equity ratio = 0.423/0.577= 0.733

Firm's target debt-equity ratio = 0.733

Savatey [412]3 years ago
4 0

Answer:

0.73

Explanation:

Given that

WACC = 11%

Tax rate = 34%

Cost of equity = 14.9 %

Cost of debt = 8.6%

Recall that

WACC = (cost of equity × % of equity) + (cost of debt × % of debt) + ( 1 - tax rate)

We are to find

Cost of debt and cost of equity

Let

Cost of debt be x

Cost of equity be (1 - x)

Thus,

0.11 = (1 - x)(0.149) + (x)(0.086)(1 - 0.34)

x = 0.4228

Therefore,

Debt-equity ratio

= Cost of debt/cost of equity

= 0.4228/(1 - 0.4228)

= 0.73

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The City of Kyle, Texas hired Wonderworks to put on its Independence Day fireworks show. Despite taking reasonable safety precau
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3 years ago
A firm knows that Seneca's income elasticity of demand for hair ties is 5; for Janelle, it is 0.2. A firm can reason thatla hair
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3 0
3 years ago
O.J. Juice Company sells bags of oranges and cartons of orange juice. O.J. grades oranges on a scale of 1 (poor) to 10 (excellen
siniylev [52]

Answer:

max z = 0.3x_{1} + 0.45x_{2} + 0.3y_{1} + 0.45y_{2}

Constraints

x_{1} +  x_{2} \leq  100,000 (Grade 9 oranges)

y_{1} +  y_{2} \leq  120,000 (Grade 6 oranges)

2x_{1} - y_{1} \geq   0 (Avg oranges in bags)

x_{2}  - 2y_{2} \geq 0 (Avg oranges in juice)

x_{1}\geq  0, x_{2} \geq  0, y_{1}\geq 0, y_{2} \geq 0

Explanation:

Let the variables used be x and y

x representing oranges of grade 9

y representing oranges of grade 6

Now, let x_{1} be the oranges used in each bag in lbs, and x_{2} be oranges used in juice of grade 9 each.

Similarly let y_{1} will represent oranges of grade 6 in bags, and y_{2} will represent oranges in juice of grade 6

Now total oranges sold in bags

= x_{1} + y_{1}

And their revenue in $ = 0.5 revenue - 0.2 expense = 0.3

Total profit from bag shall be

0.3 (x_{1} + y_{1}) = 0.3 x_{1} + 0.3y_{1}

Similarly total oranges in juice shall be

= x_{2} + y_{2}

Profit shall be

$1.50 - $1.05 = $0.45

Total profit from juice shall be

$0.45 (x_{1} + y_{1}) = 0.45 x_{2} + 0.45 y_{2}

Profit shall maximise as

z = 0.3x_{1} + 0.45x_{2} + 0.3y_{1} + 0.45y_{2}

Further constraint 1 shall be

Total amount of  grade 9  oranges used shall be max 100,000 lb

x_{1} +  x_{2} \leq  100,000

Constraint 2

Total amount of  grade 6  oranges used shall be max 120,000 lb

y_{1} +  y_{2} \leq  120,000

Constraint 3

Average quality of oranges sold in bag shall be 7

\frac{9x_{1} + 6y_{1}  }{x_{1} + y_{1}  } \geq 7

Accordingly,

9x_{1} + 6y_{1} \geq   7x_{1} + 7y_{1}

Simplifying:

2x_{1} - y_{1} \geq   0

Constraint 4

Average quality of oranges sold as juice shall be 8

\frac{9x_{2} + 6y_{2}  }{x_{2} + y_{2}  } \geq  8

Accordingly,

9x_{2} + 6y_{2} \geq   8x_{2} + 8y_{2}

Simplifying:

x_{2}  - 2y_{2} \geq 0

Constraints shall be

x_{1}\geq  0\\x_{2} \geq  0\\y_{1}\geq  0\\y_{2} \geq 0

5 0
3 years ago
After Shipra got a job, the first thing she bought was a new car. She took out an amortized loan for $20,000—with no ($0) down p
PolarNik [594]

Answer:

Her Yearly Repayment will be approximately $5771

Explanation:

For an Amortized Loan, to calculate the payment amount per period, we use the formula:

A=[P(1+r)ⁿ]/[(1+r)ⁿ-1]

where A=Payment per period

P= Initial Principal/Loan Amount

r= Interest rate per period

n= number of payments period

From the information provided,

P=$20000

n=4 years

r=6%=0.06

Therefore Yearly Repayment Amount A=[Pr(1+r)ⁿ]/[(1+r)ⁿ-1]

=[20000X0.06(1+0.06)⁴]/[(1+0.06)⁴-1]

=[1200(1.06)⁴]/[(1.06)⁴-1]

=[1200X1.2625]/[1.2625-1]

=1515/0.2625

=$5771.43

3 0
4 years ago
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