solve (t^2+6t)/t-1 - (7)/t-1
factor out the numerator.. multiply both expressions by the LCD which is t-1 so you can not deal with fractions.. then solve for x.
\[\frac{ t ^{2}+6t }{ t-1 }-\frac{ 7 }{ t-1 }\]Is that the correct equation
er t
yes thats right
I would not do what nameless said. it over complicates the problem
since the both have the same denominaor already you can add the numerators
in this case subtract them
\[\frac{ t ^{2}+6t-7 }{ t-1 }\]
now when we factor we need to think about was numbers, when multiplied equal -7. we get -7, 1 and -1, 7.
then we look at these numbers and think what numbers when added will give us 6.
we should arrive at \[\frac{ (t+7)(t-1) }{ t-1 }\]
as you can see you can cancel off the t-1's and your left with t+7
Ahh that is a nice way to do that. Thanks for helping me as well :)
Do you understand? ur welcome @Nameless
yes i understand what you saying
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