Card 0 of 3798
What is the degree of the following polynomial?
To find the degree of a polynomial, simply find the highest exponent in the expression. As two is the highest exponent above, it is also the degree of the polynomial.
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Expand and simplify the expression:
We are asked to expand and simplify the expression: .
This question is going to require knowledge of exponent rules and FOIL methods.
The first step is to create an inverse reciprocal of a negative exponent.
Now, we can expand the expression by removing the exponent in the denominator.
Use the FOIL method to first multiply and
.
You'll find it creates . Replace it back into the expression because we have to multiply the result by
one more time.
Be careful with exponents and coefficients!
Combine like terms to find the simplified answer.
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What is the degree of the following polynomial?
To find the degree of a polynomial, simply find the highest exponent in the expression. As five is the highest exponent above, it is also the degree of the polynomial.
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What is the degree of the following polynomial?
To find the degree of a polynomial, simply find the highest exponent in the expression. As six is the highest exponent above, it is also the degree of the polynomial.
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What is the degree of the following polynomial?
To find the degree of a polynomial, simply find the highest exponent in the expression. As one is the highest exponent above, it is also the degree of the polynomial.
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What is the degree of the following polynomial?
To find the degree of a polynomial, simply find the highest exponent in the expression. As four is the highest exponent above, it is also the degree of the polynomial.
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What is the degree of the following polynomial?
To find the degree of a polynomial, simply find the highest exponent in the expression. As eight is the highest exponent above, it is also the degree of the polynomial.
Compare your answer with the correct one above
What is the degree of the following polynomial?
To find the degree of a polynomial, simply find the highest exponent in the expression. As one is the highest exponent above, it is also the degree of the polynomial.
Compare your answer with the correct one above
What is the degree of the following polynomial?
To find the degree of a polynomial, simply find the highest exponent in the expression. As eight is the highest exponent above, it is also the degree of the polynomial.
Compare your answer with the correct one above
What is the degree of the following polynomial?
To find the degree of a polynomial, simply find the highest exponent in the expression. As six is the highest exponent above, it is also the degree of the polynomial.
Compare your answer with the correct one above
What is the degree of the following polynomial?
To find the degree of a polynomial, simply find the highest exponent in the expression. As eight is the highest exponent above, it is also the degree of the polynomial.
Compare your answer with the correct one above
What is the degree of the following polynomial?
To find the degree of a polynomial, simply find the highest exponent in the expression. As three is the highest exponent above, it is also the degree of the polynomial.
Compare your answer with the correct one above
What is the degree of the following polynomial?
To find the degree of a polynomial, simply find the highest exponent in the expression. As five is the highest exponent above, it is also the degree of the polynomial.
Compare your answer with the correct one above
What is the degree of the following polynomial?
To find the degree of a polynomial, simply find the highest exponent in the expression. As two is the highest exponent above, it is also the degree of the polynomial.
Compare your answer with the correct one above
What is the degree of the following polynomial?
To find the degree of a polynomial, simply find the highest exponent in the expression. As five is the highest exponent above, it is also the degree of the polynomial.
Compare your answer with the correct one above
To solve this problem, simply add the terms with like exponents and variables:
Thus, is our answer.
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Divide:
Factor the numerator and denominator:
Cancel the factors that appear in both the numerator and the denominator:
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To solve this problem, first distribute anything through parentheses that needs to be distributed, then combine all terms with like variables (i.e. same variable, same exponent):
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Simplify:
To solve, simply combine like terms by adding their coefficients. Thus,
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What is the degree of the following polynomial?
To find the degree of a polynomial, simply find the highest exponent in the expression. As four is the highest exponent above, it is also the degree of the polynomial.
Compare your answer with the correct one above