GCF of x^3 and x^4? Apparently, it isn't x and I can't understand how it could be anything else. The answers are: x x^2 x^3 x^4 but it said that x wasn't right. But two can't go into three, and three doesn't go into 4, so how is it even possible to have another answer?
ok so you have x^3 and x^4 just imagine you have (x^3+x^4) what can you pull out of the sum well if you pull out an x then you have this: x(x^2+x^3) however, you can continue pulling out x's. try pulling out more x's till one of the x's becomes a 1. this means you have reached your GCF. if you have trouble with it just let me know.
I just wrote it down. If I pulled them both, would that make 2x?
Or x^2 I mean.
ok, so you have (x^3+x^4) to start with. // pull out an x to start with x(x^2+x^3) // pull out another x x*x(x+x^2) // pull out another x x*x*x(1+x) // combine the three x's on the left. this is what i meant by simplifying until you get a 1. also, x^3 turns out to be your GCF. it is a factor of both x^3 and x^4 x^3(1+x)
Oh, now I get it! Sorry, I was confused at first - no one had explained it to me like that before! Thank you so much for your help!
yw
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