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fredd [130]
3 years ago
6

Dorcan Corporation manufactures and sells T-shirts imprinted with college names and slogans. Last year, the shirts sold for $7.6

8 each, and the variable cost to manufacture them was $2.25 per unit. The company needed to sell 21,800 shirts to break-even. The after tax net income last year was $5,580. Donnelly's expectations for the coming year include the following: The sales price of the T-shirts will be $10. Variable cost to manufacture will increase by one-third. Fixed costs will increase by 10%. The income tax rate of 40% will be unchanged. Based on a $10 selling price per unit, the number of T-shirts Dorcan Corporation must sell to break-even in the coming year is:_______.
a. 19,102 units.
b. 18,602 units.
c. 22,102 units.
d. 24,102 units.
Business
1 answer:
storchak [24]3 years ago
7 0

Answer:

b. 18,602 units.

Explanation:

First, we need to use last year's information to determine last year's fixed costs.

Price (P1) = $7.68

Variable costs (VC1) = $2.25

Units sold to break-even (n1) = 21,800

At the break-even point, net income is zero and the fixed cost can be found by:

N=0 = n_1*(P_1-VC_1) -FC_1\\0=21,800*(\$7.68-\$2.25) - FC_1\\FC = \$118,374

With information from last, information for the current year can be determined:

Price (P2) = $10.00

Variable costs (VC2) = $2.25 x 1.3333 = $3.00

Fixed cost (FC2) = $118,374 x 1.10 = $130,211.4

The number of units required to break even is:

N=0 = n_2*(P_2-VC_2) -FC_2\\0=n_2*(\$10-\$3) - \$130,211.4\\n_2 = 18,601.63\ units

Rounding up to the nearest whole unit, Dorcan Corporation must sell 18,602 units to break-even.

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Answer:

Ans. Assuming that the withdrawal period is 300 months (25 years), you can withdraw every month $15,547.96

Explanation:

Hi, first, we have to take to future value (30 years in the future) the invested capital (both the stock account and the bond account). From there, we will consider the sum of both future values as the present value of the annuity that you are about to receive for the next 25 years (300 months). But before we do all that, we need to convert the return rates (compounded monthly) into effective monthly rates, for that we just go ahead and divide each one by 12, as follows

r(Stock) = 0.105/12= 0.00875

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r(Combined Account)= 0.069/12=0.00575

Now we are ready, first, let´s find the future value of the stock account.

FV(stock)=\frac{750((1+0.00875)^{360}-1) }{0.00875} =1,887,300.74}

Now, let´s find out how much will it be in 30 years, investing $325 per month, at the end of the month, at 0.508% effective monthly.

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FV(stock)+FV(bond)=1,887,300.74+332,526.95=2,219,827.69

Ok, now let´s find the annuity (monthly withdraw) taking into account that we are going to make 300 withdraws at a rate of 0.575% effective monthly,

[tex]2,219,827.69=A(142.7729593)

\frac{2,219,827.69}{142.7729593} =A

A=15,547.96\frac{A((1+0.00575)^{300}-1) }{0.00575(1+0.00575)^{300} }[/tex]

Best of luck.

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Please see attached detailed solution to the above questions and answers.

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