Question

Area of parallelogram is 48sq.m and height is 6m. Find the length of corresponding side.​

Answer 1

Area=48sqm
height=6m
Length=Area/Height
=48/6m
=8m
Thus the length of corresponding side is 8m

Answer 2

AnswEr:

$\:\bullet\sf\ Area \: of \: \parallel gm = 48\: sq.m$

$\:\bullet\sf\ Height \: of \: \parallel gm = 6m$

$\:\bullet\sf\ length \: of \: corresponding \: side =?$

$\underline{\dag\:\textsf{According \: to \: given \: in \: question \: now:}}$

$\normalsize\ : \implies{\boxed{\sf \green{Area \: of \: \parallel gm = Height \times\ Altitude}}}$

$\normalsize\ : \implies\sf\ Altitude = \frac{Area_{\parallel gm } }{Height} \\ \\ \normalsize\ : \implies\sf\ Altitude = \frac{\cancel{48}}{\cancel{6}} \\ \\ \normalsize\ : \implies\sf\ Altitude = 8m$

$\therefore\underline{\textsf{Hence, \: the \: altitude \: is \: 8m}}$

$\rule{100}2$

$\boxed{\begin{minipage}{8cm}\bf\underline{Some important formula related to it :}\\ \\ \textsf{ \bullet\ Perimeter \: of \: rectangle = 2(length + breadth) }\\ \textsf{ \bullet\ Area \: of \: rectangle = length \times\ breadth } \\ \textsf{ \bullet\ Area \: of \: square = (side)^2 } \\ \textsf{ \bullet\ Perimeter \: of \: square = 4 \times\ side } \\ \textsf{ \bullet\ Area \: of \: circle = \pi r^2 }\\ \textsf{ \bullet\ Circumference \: of \: circle = 2 \pi r }\\ \textsf{ \bullet\ Area \: of \: triangle= \sqrt{s(s-a)(s-b)(s-c)} }\\ \textsf{ \bullet\ Perimeter \: of \: triangle = sum \: of \: sides }\end{minipage}}$