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Example Questions
Example Question #11 : How To Multiply A Monomial By A Polynomial
Find the product:
times
gives us
, while
times 4 gives us
. So it equals
.
Example Question #72 : Expressions
Distribute:
Be sure to distribute the along with its coefficient.
Example Question #73 : Expressions
Simplify the following expression.
None of the other answers
Distribute the outside term into the parentheses.
Simplify each distributed factor into one expression.
Example Question #11 : Monomials
Simplify the following expression.
None of the other answers.
Distribute the outside term into the parentheses.
Simplify each distributed factor into one expression.
Example Question #21 : Simplifying Polynomials
Example Question #11 : Monomials
Use the distributive property to obtain each term:
Example Question #4671 : Algebra 1
Example Question #18 : Monomials
Multiply:
To multiply this expression, multiply the monomial times both terms in the binomial.
First we will multiply , which represents
. This is why we evalute this by multiplying
and adding the exponents for x to get
.
Now multiply .
Our answer is just .
Example Question #14 : Monomials
Multiply by
.
To multiply a monomial by a polynomial, you simply multiply the monomial by each term in the polynomial. In this case that means that the solution is to multiply everything by . The answer becomes
.
Example Question #12 : How To Multiply A Monomial By A Polynomial
Multiply:
When similar bases are multiplied, their powers can be added. Distribute the monomial through the polynomial in the parentheses.
The answer is:
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