Question

Gina acts as if she maximizes $U = x^{\frac{1}{2}}y^{\frac{1}{2}}$ with income Y=16, and prices $p_x = 1$ and $p_y = 1$. What is the equivalent variation for an increase in the price of x to $p'_x = 2$?

Name: Gina acts as if she maximizes U = x^(1)/(2)y^(1)/(2) with income Y=16, and prices px = 1 and py = 1. What is the equivalent variation for an increase in the price of x to p'x = 2?
Uploaded: 2023-11-20T02:19:44-08:00
Duration: 1 min 54 s
Channel: Breanna Ollech
Description: Gina acts as if she maximizes U = x^(1)/(2)y^(1)/(2) with income Y=16, and prices px = 1 and py = 1. What is the equivalent variation for an increase in the price of x to p'x = 2?

          Gina acts as if she maximizes $U = x^{\frac{1}{2}}y^{\frac{1}{2}}$ with income Y=16, and prices $p_x = 1$ and $p_y = 1$. What is the equivalent variation for an increase in the price of x to $p'_x = 2$?

Gina acts as if she maximizes U = x^(1)/(2)y^(1)/(2) with income Y=16, and prices px = 1 and py = 1. What is the equivalent variation for an increase in the price of x to p'x = 2?

Added by Linda N.

Calculus: Early Transcendentals

James Stewart 8th Edition

Instant Answer

Solved by Expert Breanna Ollech

11/20/2023

Step 1

Given U = x^(1/2) * y^(1/2), p_x = 1, p_y = 1, and Y = 16, we can set up the budget constraint as p_x * x + p_y * y = Y. Substitute the values into the budget constraint: 1 * x + 1 * y = 16. Since p_x = 1 and p_y = 1, we can rewrite the budget constraint as x + y Show more…

Show all steps

Thanks for your feedback!

Gina acts as if she maximizes U=x^((1)/(2))y^((1)/(2)) with income Y=16, and prices p_(x)=1 and p_(y)=1. What is the equivalent variation for an increase in the price of x to p_(x)^(')=2 ? Py = 1. What is the equivalent variation for an increase in the price of x to p' = 2?