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Example Question #4652 : Algebra 1
Factor the following polynomial: .
Because the term has a coefficient, you begin by multiplying the
and the
terms (
) together:
.
Find the factors of that when added together equal the second coefficient (the
term) of the polynomial:
.
There are four factors of :
, and only two of those factors,
, can be manipulated to equal
when added together and manipulated to equal
when multiplied together:
Example Question #4653 : Algebra 1
Factor:
For each term in this expression, we will notice that each shares a variable of . This can be pulled out as a common factor.
There are no more common factors, and this is the reduced form.
The answer is:
Example Question #4654 : Algebra 1
Factor:
For each term in this expression, we will notice that each shares a variable of . This can be pulled out as a common factor.
There are no more common factors, and this is the reduced form.
The answer is:
Example Question #421 : Variables
Example Question #422 : Variables
Evaluate.
Using the distributive property you are simply going to share the term , with every term in the poynomial
Now because we are multiplying like variables we can add the exponents, to simplify each expression
This will be our final answer because we can not add terms unless they are 'like' meaning they contain the same elements and degrees.
Example Question #1 : Monomials
Multiply:
Example Question #3 : Monomials
Simplify the following:
None of the other answers
Distribute the to each term in the parentheses in the other polynomial.
Putting the results back together
Example Question #5 : Monomials
Multiply:
Multiply each term of the polynomial by . Be careful to distribute the negative sign.
Add the individual terms together:
Example Question #3 : Monomials
Simplify the following
Distribute to each term in the parentheses in the polynomial
Combine the results
Example Question #1 : Monomials
Expand the expression by multiplying the terms.
When multiplying, the order in which you multiply does not matter. Let's start with the first two monomials.
Use FOIL to expand.
Now we need to multiply the third monomial.
Similar to FOIL, we need to multiply each combination of terms.
Combine like terms.
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