What is the difference of the two polynomials? (9x2 + 8x) – (2x2 + 3x) 7x2 + 5x 7x2 + 11x 11x2 + 5x 11x2 + 11x
we have
\((9x^{2}+8x)-(2x^{2}+3x)\)
Step 1
Eliminate the parenthesis
\((9x^{2}+8x)-(2x^{2}+3x)=9x^{2}+8x-2x^{2}-3x\)
Step 2
Group terms that contain the same variable
\(9x^{2}-2x^{2}+8x-3x\)
Step 3
Combine like terms
\(7x^{2}+5x\)
therefore
the answer is
\(7x^{2}+5x\)
The difference between polynomials are: 7x² + 5x.
A polynomial is an expression consisting of in determinates and coefficients, that involves only the operations of addition, subtraction, multiplication, and non-negative integer exponentiation of variables.
Given polynomials is:
(9x²+8x) - (2x²+3x)
First, multiply the negative sign in the second polynomial
i.e., (9x²+8x) - (2x²+3x)
= 9x²+8x - 2x²-3x
Now, evaluate those terms who have same variables
= 9x² - 2x² +8x-3x
= 7x² + 5x
Hence, the difference between polynomials are: 7x² + 5x.
Learn more about polynomial here:
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