I'm taking a 13 question test with Algebra and its module 8.01 - 8.04 . If you could help me with 2 questions, 1 from each so I understand each method, that's be great :) [8.03]:Factor completely: x2 − 3x + 7 [8.04]: Factor completely: 2a2 − a − 10
I was helped with 8.01 and I completely understand it now :)
good :) lets see 8.02
a2b + 3a2 + 2b + 6
it has 4 terms
factor first two separately, and last two separately
a2b + 3a2 + 2b + 6 ^ ^
does your schools "honor code" have any misgivings about posting these test questions ?
or perhaps im reading your post incorrectly, and these are examples of some problems that the test is about? its important that we do not violate a schools honor code. posting similar questions to get help with regards to a method is more suitable. So its prolly best, to avoid any confusion, if you just leave out the whole "this is a test" information that may or maynot be getting misread.
No, it shouldn't because they have the same thing on their page but I don't understand how they put it.
I don't understand how to factor them
a2b + 3a2 + 2b + 6 ^ ^
find the gcf of those two terms
a?
thats all ?
a^2
yes ! so pull that out
a2b + 3a2 + 2b + 6 ^ ^ a2(b+3) + 2b + 6
(b + 3)(a + 2)?
nope, lets go step by step ok
okay..
a2(b+3) + 2b + 6 ^ ^
you can pull out 2 from those two terms
a2(b+3) + 2b + 6 ^ ^ a2(b+3) + 2(b+3)
Okay, I see what you did. After that would you distribute?
no, (b+3) is common in both terms... factor that out
ganes is doing good job so ill leave this too him lol
ty :)
a2(b+3) + 2b + 6 ^ ^ a2(b+3) + 2(b+3) (b+3)(a2+2)
we're done.
np :P
So you just took the ones before the parenthesis and put them in parenthesis last after all the other work?
not exactly
a2(b+3) + 2b + 6 ^ ^ a2(b+3) + 2(b+3)
see that, (b+3) is there in both terms
right
since its there in both terms, you can pull that out
a2(b+3) + 2(b+3) ----- ----
that leaves a2 in first term, and 2 in second term.
Ohhhh, okay
a2(b+3) + 2(b+3) ----- ---- (b+3)(a2+2) _____
two down !! two more to go ha... :)
8.03 - maybe post it as a new q, someone will explain...
Okay, quick question.. Is 2x3 + 6x2 + 2x + 6 (2x + 6)(x2 + 1) ?
Yes ! you can factor out 2 also like below :- (2x + 6)(x2 + 1) 2(x+3)(x2+1)
Awesome ! thanks sooo much !!
you're wlcme :)
Join our real-time social learning platform and learn together with your friends!