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katrin2010 [14]
3 years ago
9

Pet Stop Inc., a pet wholesale supplier, was organized on May 1. Projected sales for each of the first three months of operation

s are as follows: May $380,000 June 420,000 July 580,000 All sales are on account. Of sales on account, 51% are expected to be collected in the month of the sale, 44% in the first month following the sale, and the remainder in the second month following the sale. Prepare a schedule indicating cash collections from sales for May, June, and July.
Business
1 answer:
notka56 [123]3 years ago
7 0

Answer:

Results are below.

Explanation:

Giving the following information:

May $380,000 June 420,000 July 580,000

All sales are on account. Of sales on account, 51% are expected to be collected in the month of the sale, 44% in the first month following the sale, and the remainder in the second month following the sale.

We need to calculate the cash collection for May, June, and July.

<u>Cash collection May:</u>

Sales on account from May= 380,000*0.51= 193,800

<u>Cash collection June:</u>

Sales on account from May= 380,000*0.44= 167,200

Sales on account from June= 420,000*0.51= 214,200

Total cash collection= $381,400

<u>Cash collection July:</u>

Sales on account from May= 380,000*0.09= 34,200

Sales on account from June= 420,000*0.44= 184,800

Sales on account from July= 580,000*0.51= 295,800

Total cash collection= $514,800

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Answer:

WACC 6.18%

Explanation:

to get the cost of capital we solve using the gordon model:

\frac{divends}{return-growth} = Intrinsic \: Value

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f 0.00

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$Cost of Equity =\frac{1.55}{28} +0.02

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Then for the cost of debt, we need to calculate the YTM of the bonds:

which is the rate at which the present value of the coupon payment and maturity equals the market price:

For the complexity this is done with excel or a financial calculator there is also an approximation formula

YTM with excel: 0.073516565

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250,00 shares x 28 dollars each = 7,000,000

1,500 bonds of $1,000 each at 98% = 7,350,000

value of the company: 7,000,000 + 7,350,000 = 14,350,000

Ew: 7,000,000 / 14,350,000 = 0.487804878

Dw: 7,350,000 / 14,350,000 =0.512195122

Now we got all values and we can determinate the WACC:

WACC = K_e(\frac{E}{E+D}) + K_d(1-t)(\frac{D}{E+D})

Ke 0.075357143

Equity weight 0.487804878

Kd 0.074

Debt Weight 0.512195122

t 0.34

WACC = 0.075357143(0.48780487804878) + 0.074(1-0.34)(0.51219512195122)

WACC 0.0617752 = 6.18%

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