Consider a consumer with indirect utility function \[ v(p, w)=\frac{w-\beta_{1} p_{1}-\beta_{2} p_{2}}{\sqrt{p_{1} p_{2}}}, \] where?1?and?2?are nonnegative constants. (a) Find the consumer's expenditure function. (b) Find the Hicksian and Marshallian demands for Good 1. (c) Find expressions for the substitution and income effects on Good 1 associated with a marginal increase in the price of Good 2. (d) Suppose that the price of good 1 changes fromp1?tokp1?where0

Consider a consumer with indirect utility function "w - 61101 - 62302 W), W) = m p2 where [31 and 2 are nonnegative constants. (a) Find the consumer's expenditure function. (b) Find the Hicksian and Marshallian demands for Good 1. (c) Find expressions for the substitution and income effects on Good 1 associated with a marginal increase in the price of Good 2. (d) Suppose that the price of good 1 changes from p1 to kpl where 0