ose P(x) is a polynomial satisfying - P(5) = - 5 - P'(5) = - 305 - P''(5) = – 156 - P(3) (5) = - 414 - P( - 3) = 3 P'(- 3) = - 17 %3D %3D ) = a + b(x + 3) + c(x + 3)(z – 5) + d(x + 3)°(x – 5) + e(x + 3)²(x – 5)² + f(x +3)°(x –

If f(x)= x^2 − 4x − 1  find the following. (a) f(x+a) =  (b) f(a) = (c) f(x+a)−f(a) = Note x^2 is x square minus 4x-1

If P(t) = 2 and h(t) = 1+3t, compute the following functions and values. If your answer is a number, round it to two decimal places. (P+h)(t) [ Choose ] [Choose ] P(t) / h(t) 25 28 h(P(t) 2^(10) 2^(t)/(1+3t) [P + h](1) 1+6^(t) 1+3(2^(t)) 20 [h-P](2) 2 (t) + 1 + 3t P(h(3)) TChoose J

Given f(x) = 4x^2-3 and g(x) = 6 - 1/2x^2a. (f of g)(4)b. (g of f)(2)c. (f of f)(1)d. (g of g)(0)

g(x) = -1/2 (x+3)^2-4 compare to f(x) = x^2

suppose f(x)=3/x^2-5x+6 and g(x)=8/x^2-2x  simplify f(x)−g(x)=

How can all real zeroes be found for g(t) = t^5 - 4t^3 + 4t?