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34kurt
3 years ago
9

A product priced at $5 has annual sales of 1,000 units. When price is reduced to $4, quantity increases to 1,250 units. Other th

ings unchanged, the price elasticity of demand for the product is:
Business
1 answer:
AURORKA [14]3 years ago
4 0

Answer:

Unitary

Explanation:

Price elasticity of demand is demand is defined as a measure of how sensitive quantity of a product demanded is sensitive to changes in price.

Usually an increase in price results in a reduction in quantity demanded, and reduction in price results in an increase in quantity demanded.

Using the midpoint method of calculating price elasticity

Price elasticity = (change in quantity demanded) ÷ (change in price)

Change in quantity demanded = (1000-1250)/(100+1250)/2

Change in quantity demanded = -0.2222

Change in price = (5-4) / (5+4)/2

Change in price = 0.2222

Price elasticity = -0.2222 ÷ 0.2222 = -1

Therefore price elasticity is unitary.

Unitary elasticity means that a a percentage change in price results in equal percentage change in quantity demanded

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I make $2,000/month. Of that the government takes $200 in taxes. Then I pay $1,000 for rent, $400 for food, and $200 in utilitie
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Avicorp has a $15.5 million debt issue outstanding, with a 6.3% coupon rate. The debt has semi-annual coupons, the next coupon i
Studentka2010 [4]

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a) Pre-tax cost of debt is 8.45%

b) After tax cost of debt is 5.07%

Explanation:

a) Given:

Debt issue outstanding = $15.5 million

Semi-annual coupon rate = 0.063 / 2 = 0.0315

Assumed par value (FV) = $1,000

Coupon payment (pmt) = 0.0315 × 1000 = $31.5

Current bond price (PV) = 92% of $1,000 = $920

Time period (nper) = 5 × 2 = 10 periods

Calculate semi-annual rate using  spreadsheet function =Rate(nper,pmt,PV,FV)

Semi-annual rate = 4.14%

Pmt and FV are negative as they are cash outflows.

YTM = 4.14 × 2 = 8.28%

Effective annual rate = (1+\frac{Rate}{compounding\ periods}) ^{2} -1

                                   = (1+\frac{0.0828}{2}) ^{2} -1

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b) Tax rate is 40%

After tax cost of debt = Pre tax cost of debt × (1 - 0.4)

                                    = 0.0845 × 0.6

                                    = 0.0507 or 5.07%

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3 years ago
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