6. Mike's uncompensated demand for candy is given by the equation $Q = 15/p^2$, where Q is the quantity of candy and $p$ is the price. Suppose that the price of candy rises from $1 to $3. Please compute the change in consumer surplus. (5%)
6. Mike's uncompensated demand for candy is given by the equation $Q = 15/p^2$, where Q is the quantity of candy and $p$ is the price. Suppose that the price of candy rises from $1 to $3. Please compute the change in consumer surplus. (5%)