Keywords:
<em>Product, factors, polynomial, distributive property </em>
For this case we must find the product of two factors of a polynomial. To do this, we must apply the distributive property, which states:
So:
Thus, the product of is:
Answer:
The product of is:
Answer:
Step-by-step explanation:
Multiply out in order to find out which expression it is equivalent to.
1) Since the whole quantity is squared, write it out as .
2) Multiply binomials by using the FOIL method. Multiply the terms that are listed first in each binomial, then the ones that are listed outermost when looking at both binomials, then innermost, and finally the last terms listed in each binomial. Simplify and combine like terms.
3) , so
must be
. Thus,
is equivalent to -1. Knowing this, simplify and combine like terms.
Thus, it is equivalent to .
