Write a recursive formula for the explicit formula. A(n) = 9+(n-1)(-4)
Choose the correct formula below.
A. A(n) = A(n-1) + 9; A(1) = - 4
B. A(n-1) = A(n) - 4; A(1) = 9
C. A(n) = A(n-1) - 4; A(1) = 9
D. A(n-1)= A(n) + 9; A(1) = - 4

Come up with a new linear function that has a slope that falls in the range 10 m − < < . choose two different initial values. for this new linear function, what happens to the function’s values after many iterations? are the function’s values getting close to a particular number in each case?