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multiply. then simplify if possible. problem below
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\[\frac{ 6t+6 }{ t^3+2t^2 } \times \frac{ t^3-3t^2+2t }{ 3t+3 }\]
i factored it to \[\frac{ 6(t+1) }{ t^2 (t+2) } \times \frac{ t(t-2)(t-1) }{ 3(t+1) }\]
first factorise the tops and bottoms of the fractions eg 6t + 6 = 6(t + 1) t^3 - 3t^2 + 2t = t(
ok now cancel out the like terms eg (t +1) disapperas from top and bottom
also t /t^ = 1/t and 6/3 = 2
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* t / t^2 = 1/t
so its now: \[\frac{ 6 }{ t^2(t+2) } \times \frac{ t(t-2)(t-1) }{ 3 }\] ?
now do the 2 thing i said above
how would i type that?
it comes to 2(t - 1)(t - 2) ------------ t(t + 2)
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and thats it?
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