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xxMikexx [17]
3 years ago
11

Lorenzo just graduated from college and is now in the market for a new car. He has saved up $4,000 for a down payment. He's deci

ding between a Super and a Duper. The Super is priced at $23,599, and the Duper is priced at $18,999. After agonizing over the decision, he decides to buy the Duper. He writes the dealership a check for $4,000 and takes out a loan for the remainder of the purchase price.

Business
1 answer:
Georgia [21]3 years ago
5 0

Answer:

Please see attachment

Explanation:

Please see attachment

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Answer:

B.

Explanation:

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Which one of the following actions would improve cash flow? HIGHIGHT ANSWER
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Diogo has a utility function,U(q1, q2) = q1 0.8 q2 0.2,where q1 is chocolate candy and q2 is slices of pie. If the price of slic
guapka [62]

Answer:

(0.5 \times 8q_2)+q_2=100\\\\5q_2=100\\\\q_2=20

since q_2 = 20

q_1 = 8*20\\\\q_1=160

Explanation:

U(q₁ q₂)

q_1^{0.8}q_2^{0.2}\\\\P_1= \$0.5 \ P_2=\$1 \ Y=100

Budget law can be given by

P_1q_1+P_2q_2=Y\\\\0.5q_1+q_2=100

Lagrangian function can be given by

L=q_1^{0.8}q_2^{0.2}+ \lambda (100-0.5q_1-q_2)

First order condition csn be given by

\frac{dL}{dq} =0.8q_1^{-0.2}q_2^{0.2}-0.5 \lambda=0\\\\0.5 \lambda=0.8q_1^{-0.2}q_2^{0.2}---(i)

\frac{dL}{dq} =0.2q_1^{0.8}q_2^{-0.8}- \lambda=0\\\\ \lambda=0.2q_1^{0.8}q_2^{-0.8}---(ii)

\frac{dL}{d \lambda} =100-0.5q_1-q_2=0\\\\0.5q_1+q_2=100---(iii)

From eqn (i) and eqn (ii) we have

\frac{0.5 \lambda}{\lambda} =\frac{0.8q_1^{-0.2}q_2^{0.2}}{0.2q_1^{0.8}q_2^{-0.8}} \\\\0.5=\frac{4q_2}{q_1}\\\\q_1=8q_2}

Putting q_1=8q_2 in euqtion (iii) we have

(0.5 \times 8q_2)+q_2=100\\\\5q_2=100\\\\q_2=20

since q_2 = 20

q_1 = 8*20\\\\q_1=160

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