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kvv77 [185]
3 years ago
15

Upon graduating from UCI, you start a job in finance earning $72,000 per year and decide to buy a home. You can afford to pay no

more than $1,000 per month for the fixed monthly payments on a 30-year fixed-rate home loan (mortgage) and the current conventional 30-year fixed mortgage annual interest rate that you qualify to borrow at is 4%. What is the maximum size home loan you can afford? Please round your numerical answer to the nearest dollar.
Business
1 answer:
vovikov84 [41]3 years ago
6 0

Answer:

Maximum size of home loan than can afford is  $209,471

Explanation:

Rate of interest on borrowing = 4%

Per month rate (r) = 4% / 12 = 0.33%  

n = 30*12 = 360 months

Maximum size of home loan than can afford =

= $1000 * PVAF (0.33% , 360)

= $1000 * 209.47135

= $209471.35

= $209,471

Maximum size of home loan than can afford =  $209471

Note: Monthly payment * PVAF( r, n)

PVAF at (0.33% , 360)

PVAF = 209.47135

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The deadweight loss from a tax per unit of good will be smallest in a market with inelastic supply and inelastic demand.

The Deadweight loss refers to loss that occurs when supply and demand are not in equilibrium and thus, result in market inefficiency.

Usually, the value of the deadweight loss varies with the demand elasticity and supply elasticity.

So, when the demand or supply is inelastic, the deadweight loss of the taxation will be smaller because the quantity bought or sold varies less with price.

Therefore, the answer is B. because the deadweight loss from a tax per unit of good will be smallest in a market with inelastic supply and inelastic demand.

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7 0
2 years ago
For the following demand equation compute the elasticity of demand and determine whether the demand is elastic, unitary, or inel
Andreas93 [3]

Answer:

Note: While answering this question, there is a confusion as to whether the correct demand equation is p= 157 − x2 as it appears in the question, or p= 157 − x^2 which is suspected to be the correct equation. Whichever the case may be, answers are provided for the two equations. Just confirm from the original question or your teacher which one is correct and pick the relevant answer out of the two following answers:

1. If p= 157 − x2 is the correct equation:

Elasticity of demand = - 0.15

Since -0.15 in absolute term |-0.15| is less than 1, the demand is inelastic.

2. If p= 157 − x^2 is the correct equation:

Elasticity of demand = - 0.28

Since -0.28 in absolute term |-0.28| is less than 1, the demand is also inelastic.

Explanation:

Elasticity of demand is the degree of responsive of quantity demanded of a good to change in its price.

For this question, elasticity of demand can be computed using the formula for calculating the elasticity of demand as follows:

1. If p= 157 − x2 is the correct equation

E = Elasticity of demand = (p / x) * (dx / dp) ............................... (1)

From the question, we have:

p = 157 − x2.

Therefore, we solve for as follows:

x2 = 157 - p

x = (157 - P) / 2

x = 78.5 - 0.5p ....................................................... (2)

Differentiating equation (2) with respect to p, we have:

dx/dp = -0.5

Substituting values for dx/dp and x into equation (1), we have:

E = [p / (78.5 - 0.5p)] * (-0.5)

Since p = 20, we have:

E = [20 / (78.5 - (0.5 * 20))] * (-0.5)

E = [20 / (78.5 - 10)] * (-0.5)

E = − 0.15

Since -0.15 in absolute term |-0.15| is less than 1, the demand is inelastic.

2. If p = 157 − x^2 is the correct equation

E = (p / x) * (dx / dp) ............................................ (1)

From the question, we have:

p = 157 − x^2.

Therefore, we solve for as follows:

x = 157^(1/2) – p^(1/2)

x = 157^0.5 – p^0.5 ........................................... (2)

Differentiating equation (2) with respect to p, we have:

dx/dp = -0.5p^(-0.5) = -0.5/p^0.5

Substituting values for dx/dp and x into equation (1), we have:

E = (p / x) * (dx / dp)

E = [p /  (157^0.5 – p^0.5)] * [ -0.5/p^0.5]

Since p = 20, we have:

E = [20 /  (157^0.5 – 20^0.5)] * [–0.5/20^0.5]

E = - 0.28

Since -0.28 in absolute term |-0.28| is less than 1, the demand is inelastic.

4 0
2 years ago
If during 2009, the country of Sildavia recorded a GDP of $65 billion, interest payments of $15 billion, imports of $13 billion,
Maslowich

Answer:

36 billion

Explanation:

The GDP can be calculated using the income approach in which the output of a country is equal to the total income people receive in that country.

GDP= Compensation of employees + Net interest + Rental income + Corporate profits

From this formula, you can isolate the compensation of employees:

Compensation of employees= GDP-Net interest - Rental income - Corporate profits

Compensation of employees= $65-$15-$7-$7

Compensation of employees= $65-$29

Compensation of employees= $36

The wages during 2009 in Sildavida were: $36 billion.

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