P(x) = 64x^5 − 16x^4 + 4x^2 − 4, D(x) = 4x^2 − 4x + 1

P(x) = 64x^5 − 16x^4 + 4x^2 − 4, D(x) = 4x^2 − 4x + 1

identify integer bounds of the real zeros. Find the least upper bound and the greatest lower bound guaranteed by the Upper and Lower Bounds of Zeros theorem. F(x)=x^3-5x^2-6x+3...

a) What is the polynomial f(x)=x^3+2x^2-6x-9 divided by x-2? b) What is f(2)

a) x4 − x3 + x2 − x + 2/ x-2 b) x5 + 3x3 − 6/ x+1

Find f (c) either by using synthetic division and the remainder theorem or by evaluating f (c) directly. f (x) = 7x^4 - 7x^3 - 6x^2 - 8x - 3 and c = 6

a) f(x) divided by x+3 b) x+3 is a _______ (factor??) c) f(-3)=______ d) _____ is the quotient

Link : http://imgur.com/a/JZxGv This is a 3 part question so I would be extremely grateful with you could answer the 3 parts. Thanks in advance!!

ANSWER: _____?____ Use synthetic division twice to test the possible rational roots and find two actual roots. The rational roots you found are x =____?___. (Separate your answers with...

2x3+5x2-22x+15=0

Answer:____?___ Use synthetic division to test the possible rational zeros and find an actual zero. The rational zero you found is x = ____?_____ Now use your quotient...

(2x^3-3x^2-5)/(x+2)

(x3 − 41x − 30) ÷ (x + 6)

Getting lost with the steps, Find the following value by using synthetic division. F(X) = 3X^4 - 2X^3 + 4X^2 + 2 F(-1)=...

(4x4 − x3 + 6x2 − 7x − 1) ÷ (x + 1)

1. What makes a function a function? 2. Describe the end behavior of polynomial graphs with odd and even degrees. Talk about positive and negative leading coefficients. 3. Name two methods...

Express f(x) in the form f(x)=(x-k)q(x)+r

Find the nth degree polynomial with real coefficients satisfying the given conditions. n=3 f(-1)=80 zeros are 3 and 3i The expanded and simplified polynomial is f(x)=______________ *****Got...

remainder when 2 is synthetically divided by the polynomial

List all possible rational zeros for the given function: f(x) = 2x^3 + x^2 - 3x +1 Use synthetic division to test the possible rational zeros and find an actual...

i want to know how to sovle this synthetic dividion problem.