Ask your own question, for FREE!
Mathematics 18 Online
OpenStudy (anonymous):

Factor. v2 – 36 A. (v + 6)(v – 6) B. (v – 6)2 C. (v2 – 6)2 D. (v – 6)(v – 6)

OpenStudy (skullpatrol):

Any ideas? Hint: a difference of squares can be factored into the sum of two numbers times their difference.

jagr2713 (jagr2713):

Hey! Ok first we write 36 as a square in order to express x2-36 as a difference squares so what do we get?

jagr2713 (jagr2713):

so we are just writing 36 as a square

OpenStudy (anonymous):

I barley started learning this, since a square is 4 is it 36/4? Im just taking a guess?

OpenStudy (skullpatrol):

v^2 — 36 = v^2 — 6^2

jagr2713 (jagr2713):

Well it was like this 6^2 before right? so they put it into this 36 b.c 6^2=36 so now they want it back to 6^2 @ninowletonzalez06

jagr2713 (jagr2713):

you get it @ninowletonzalez06

jagr2713 (jagr2713):

so if we put it back to 6^2 we get \[v ^{2}-6^{2}\]

OpenStudy (skullpatrol):

Have you studied the FOIL method?

OpenStudy (anonymous):

so im thinking it will be A or D?

jagr2713 (jagr2713):

Good so net we factor the difference of two squares

jagr2713 (jagr2713):

next*

jagr2713 (jagr2713):

so we factor the difference of two square and what do we get

OpenStudy (anonymous):

since the symbol is subtraction it should be D since both of the signs are (-)

jagr2713 (jagr2713):

Nope its not b.c we factoring the difference

jagr2713 (jagr2713):

your on the right track :D

OpenStudy (anonymous):

can you explain on the drawing tool?

jagr2713 (jagr2713):

|dw:1432756259898:dw|

OpenStudy (skullpatrol):

Try using the distributive property.

jagr2713 (jagr2713):

|dw:1432756300805:dw|

jagr2713 (jagr2713):

So what do we do next?

OpenStudy (anonymous):

|dw:1432745539339:dw|

Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!
Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!