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tigry1 [53]
2 years ago
5

Lin Corporation has a single product whose selling price is $140 per unit and whose variable expense is $70 per unit. The compan

y’s monthly fixed expense is $31,900. Required: 1. Calculate the unit sales needed to attain a target profit of $6,250. (Do not round intermediate calculations.) 2. Calculate the dollar sales needed to attain a target profit of $9,400. (Round your intermediate calculations to the nearest whole number.)
Business
1 answer:
ivanzaharov [21]2 years ago
8 0

Answer:

The sales unit to achieve a target profit of $6,250 is 545 units

The sales units to achieve to achieve a target profit of $9,400 is 590 units

Explanation:

The quantity at target profit=fixed cost+target profit/contribution per unit

fixed expense=$31,900

target profit $6,250

contribution per unit=$140-$70

                                  =$70

unit sales at a target profit of $6,250=($31,900+$6,250)/$70

                                                             =545  sales units

fixed expenses $31900

target profit of $9400

contribution per unit is $70

unit sales at a target profit of $9,400=($31900+$9400)/$70

                                                            =590 sales unit

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3 0
2 years ago
A 2-year maturity bond with face value of $1,000 makes annual coupon payments of $80 and is selling at face value. What will be
il63 [147K]

Solution:

Annual coupon payment of the bond is $80

At the beginning of the year, remaining maturity period is 2 years.

Price of the bond is equal to face value, i.e. the initial price of the bond is $1000.

New price of the bond = present value of the final coupon payment + present value of the maturity amount.

New price of the bond = $\frac{80}{1+r} +\frac{1000}{1+r}$

where, r is the yield to maturity at the end of the year.

Substitute 0.06 for r in the above equation,

Therefore new price of the bond is  = $\frac{80}{1+0.06} +\frac{1000}{1+0.06}$

                                                           = $\frac{1080}{1.06}$

                                                           = $ 1010.87

Calculating the rate of return of the bond as

$\text{rate of return}=\frac{\text{coupon+new price-old price}}{\text{initial price}}$

                     $=\frac{80+1018.87-1000}{1000}$

                     = 0.09887

Therefore, the rate of return on the bond is 9.887%

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4 0
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Answer:

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Explanation:

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