WILL FAN AND MEDAL!!
You know that: \(\huge\color{magenta}{ \ell }\) \(\normalsize\color{ slate }{\Huge{\bbox[5pt, lightcyan ,border:2px solid black ]{ \color{lightcyan}{\Huge\frac{~~~~~~~~\frac{~}{~~~\frac{~\frac{}{}~}{~\frac{~}{~}}~~~~}~~~}{~\frac{\frac{~}{~\frac{~\frac{}{~}}{~}}~~}{~}~~} } }}}\) \(\huge\color{darkviolet}{ w }\) \(\huge\color{blue}{ {\rm A} = \color{magenta}{ \ell }\times{\color{darkviolet}{ w }} }\)
would it then be A?
Now, your side \(\ell\) and \(w\) are? (I can't see the attachment clearly)
the one on the side is 2h-1 and the one on the bottom is 3h+5
Yes, so: \(\large\color{black}{ {\rm A}=\ell \times w }\) \(\large\color{black}{ {\rm A}=\left(2h-1\right) \times \left(3h+5\right) }\)
So you have to multiply:
A?
I doubt that:
\(\large\color{black}{ \displaystyle (a+b)\times (c+d) = \\[0.7em] (a\times c)+(a\times d)+(b\times c)+(b\times d) }\)
you can use that \(\LARGE \color{black}{\Uparrow}\)
oh its 6h2+7h−5
Yes, very good! \(6h^2+7h-5\) is correct!
awesome thank you!!!
Anytime!
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