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Given the following utility function: U= (2(X1) + 3(X2)^2)^3 (X1)
a) Find the marginal utility for (X1) and (X2)
b) show mathematicallt whether the mardinal utility for (X1) and (X2) is increasing or decreasing.
c) Find the Marginal rate of substitution for the indifference curve generated by the utility function.
d) Is there an amount of (X1) and (X2) that will maximize utility? Explan and show mathematically.
Each of the estimated coefficients statistically significant at the 95 per cent confidence interval. What is the optimal output level.
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