Factoring a polynomial with 5 or more terms is very hard and in general impossible using only algebraic numbers. The best strategy here is to guess some 'obvious' solutions and reduce to a fourth or lower order polynomial.
to multiplya polynomial by a monomial,use the distributive property and then combine like terms.
You look for a common factor between the two terms, take it out, and use the distributive property.
a(b + c) = ab + ac
Suppose x and y are two terms with GCF k where the assumption (in this context) is that k is greater than 1. That implies that x = pk and y = qk where p and q are coprime terms. Then x + y = pk + qk and, using the distributive property, this is k*(p + q).
You just multiply the term to the polynomials and you combine lije terms
to multiplya polynomial by a monomial,use the distributive property and then combine like terms.
You look for a common factor between the two terms, take it out, and use the distributive property.
a(b + c) = ab + ac
You do not need the distributive property for to do that!
Factor
Suppose x and y are two terms with GCF k where the assumption (in this context) is that k is greater than 1. That implies that x = pk and y = qk where p and q are coprime terms. Then x + y = pk + qk and, using the distributive property, this is k*(p + q).
The common factor is 2.
The GCF is 3x.
when you distribute something you are adding one or more term to the other seval term so when you factor it does the opposite. Instead of giving , factoring removes one or more terms from the other several terms.
You just multiply the term to the polynomials and you combine lije terms
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3x