Why is telescoping often useful in solving recurrence relations? A$)$ telescoping allows us to solve a recurrence relation by first starting with a specific input for the function T$($n$)$ and then find a pattern that allows us to generalizeB$)$ Telescoping allows us to take a recursive equation and convert it to an equivalent equation in a non$-$recursive formC$)$ Telescope allows us to take an equation with non$-$constant number of term and convert into equivalent equation with a constant number of terms