v^3+10v^2+25v,x^2-10v
are these two problems?
I do not believe so, it asks me to find the LCM
why is there a comma between 25v and x^2? The lowest common multiplier is "v" \[v(v^2+10v+25x^2-10)\]
why is there a comma between 25v and x^2? The lowest common multiplier is "v" \[v(v^2+10v+25x^2-10)\]
I am not sure, the problems looks like this,
that's a v not an x. The LCM is the least common multiplier of the two equations. \[v^3+10v^2+25v , v^2-10v\] Between those two equations, what terms do they have in common with each other. In other words, what can be stripped from both equations?
the v^2
that leaves me with the -10v, where does that go?
25v only has one v. Try factoring the first equation into a difference of squares and see if the common factor can be factored into the second equation? Hint: \[v^3+10v^2+25v = v[(v+5)(v+5)]\]
ty!
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