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Airida [17]
3 years ago
15

Below, you are provided with four groups of different goods. These goods are differentiated by the number of likely substitutes

that each has, and by the fraction of income that consumers spend on each. You will rank the goods within each group by their expected price elasticities of demand.
Consider the following three goods:
1. a red convertible car
2. a car
3. a convertible car.

Rank the demand of these three goods by their expected price elasticities of demand from most elastic to least elastic.
Business
1 answer:
gavmur [86]3 years ago
7 0

Answer and Explanation:

The red and the convertible cars would be considered similar i.e. they are perfect substitutes also the car and the convertible car would be the substitutes but it is not a perfect as the convertible car would be the subset of the car group plus the expenditure made on the convertible car would be high so here the elasticity is more

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A 30-year maturity bond has a 6.7% coupon rate, paid annually. It sells today for $881.17. A 20-year maturity bond has a 6.2% co
geniusboy [140]

Answer:

Rate of return

30 year bond =  42%

20 year bond = 45%

Explanation:

First of all find current yield on 30 year maturity bond

We will use PV of annuity formula to calculate current YTM

Coupon Payment = 6.7% x 1000 = $67

$881.17 =( $67( 1- ( 1 + r )^-30 ) / r ) + ( 1000 / ( 1 + r )^30 )

r = 0.0773 = 7.73%

Current YTM is 7.73%

Now calculate the current yield for 20 years maturity bond

Coupon Payment = 6.2% x 1000 = $62

893.1 = ( ( $62 x ( 1 - ( 1 + r )^-20 ) / r ) + ( 1000 / ( 1 + r )^20 )

r = 0.0723 = 7.23%

As given

5 years from now the YTM on 30 Year bond will be 7.70% and on 20 Year bond will be 7.20%.

Now calculate

Price of the 30 year bond Bond after 5 year at YTM of 7.7%

Price of the Bond = ( $67 x ( 1 - ( 1 + 0.077 )^-(30-5) ) / 0.077 )+( 1000 / ( 1 + 0.077 )^(30-5) ) = $890.46

Price of the 20 year bond Bond after 5 year at YTM of 7.2%

Price of the Bond = ((6.7%*1000)*(1-(1+0.072)^-15)/0.072)+(1000/(1+0.072)^15)

( $62 x ( 1 - ( 1 + 0.072 )^-(20-5) ) / 0.072 )+( 1000 / ( 1 + 0.072 )^(20-5) ) = $910.06

Increase in price of 30 year bond = $890.46 - $881.17 = $9.29

Increase in price of 30 year bond = $910.06 - $893.1 = $16.96

Future value of Coupon payment for 5 years

30 year bond = 67 x ( 1.072^5 -1 ) / 0.072 = $386.84

20 year bond = 62 x ( 1.072^5 -1 ) / 0.072 = $357.97

Total return = FV of Coupon payment + Price increase

30 year bond = $386.84 + $9.29 = $396.13

20 year bond = $357.97 + $16.96 = $374.93

Rate of return =  

30 year bond = $396.13 / $881.17 = 0.45 = 45%

20 year bond = $374.93 / $893.1 = 0.42 = 42%

5 0
3 years ago
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