cant remember how to do multiply (x+8)6x and (x+8)(x-2)
\[a(b+c)=ab+ac\] distrubutive property of equalities
The distributive property will help: (a + b)c = c(a + b) = ca + cb (x + 6)6x = 6x(x + 6) = 6x(x) + (6x)(6) Now do those two multiplications.
so it would be 6x^2+48=84
which is the same because \[(a+b)c=ac+bc=ca+cb=c(a+b)\]
=]
that only works for the first... the second is a method known as foiling \[(a\pm b)(c\pm d)=ac\pm ad\pm bc \pm bd\]
6x(x + 8) = 6x(x) + (6x)(8) = 6x^2 + 48x That's it. Unlike terms can't be added together. Unlike terms are terms that have different variable parts. x^2 and x are different variable parts.
so 27x for the swcond?
Second one is the product of two binomials where you use FOIL to do it. Are you familiar with FOIL?
if this helps you can also use the distributive \[(a\pm b)(c \pm d)=a(c\pm d)\pm b(c\pm d) \]by distributive
which is the same as what i put above
im not familiar to FOIL
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