Solve. t+7/5 + -4
Umm the best you can do there is simplify the 7/5 and -4
solve, as in meaning, "simplify"? and did you mean \(\bf \cfrac{t+7}{5}+\quad -4?\)
Yes Thats Wat I Meant
Oh in that case, you need to have the -4 have a common denominator with the other term to combine it, what form of 1 can you multiply by to have a common denominator?
\(\bf \cfrac{t+7}{5}+\quad -4 \iff \cfrac{t+7}{5}-4\) use "5" as the LCD and combine the numerators and simplify them :)
S Wat The Answer
\(\huge S?\) that's new
Sorry Typo I Meant So
notice the fractions, is just a fractons addition \(\bf \cfrac{t+7}{5}+\quad -4 \iff \cfrac{t+7}{5}-4 \iff \cfrac{t+7}{5}-\cfrac{4}{1} \\ \quad \\ \textit{thus, just use }{\color{brown}{ \large 5}}\textit{ as the LCD}\)
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