Watch this video for a review of the Remainder Theorem.
Watch this video for a review of applying the Remainder Theorem.
Watch this video for more applications.
Watch this video for a review of the Remainder Theorem.
Watch this video for a review of applying the Remainder Theorem.
Watch this video for more applications.
When the polynomial p(x) is divided by (x-5), there is a remainder of 7.
For what value of x must p(x) = 7?
When the polynomial q(x) is divided by (x+3), there is a remainder of 15.
What is q(-3)?
m(x) is a polynomial, and m(4) = 5.
What is the remainder when m(x) is divided by (x-4)?
The roots of the polynomial g(x) are {-1, 5, 7}. Which of the following binomials divides evenly into g(x) - that is, the remainder is 0?
Check all that apply.
For more review on solving by factoring, watch this video (and the videos in the sidebar).
When giving multiple solutions...
Use x={#, #...} format, with one space after each comma. List the real solutions first, in increasing order, then the imaginary solutions, in increasing order. Simplify all solutions.
Solve by factoring.
8x3 - 2x2 = 0
Use x={#, #...} format, with one space after each comma. List the real solutions first, in increasing order, then the imaginary solutions, in increasing order. Simplify all solutions.
Solve by factoring.
2x4 = 18x2
Use x={#, #...} format, with one space after each comma. List the real solutions first, in increasing order, then the imaginary solutions, in increasing order. Simplify all solutions.
Solve by factoring.
2x3 + 1024 = 0
Use x={#, #...} format, with one space after each comma. List the real solutions first, in increasing order, then the imaginary solutions, in increasing order. Simplify all solutions.
Solve by factoring.
x4 + 7x2 = 4x2 + 4
Use x={#, #...} format, with one space after each comma. List the real solutions first, in increasing order, then the imaginary solutions, in increasing order. Simplify all solutions.
Solve by factoring.
x3 + 7x2 - 4x = 28
Use x={#, #...} format, with one space after each comma. List the real solutions first, in increasing order, then the imaginary solutions, in increasing order. Simplify all solutions.