Question
Find the area of pentagon $ABCDE$ in which $\text{BL}\perp\text{AC},\text{cm}\perp\text{AD}$ and $\text{EN}\perp\text{AD}$ such that $AC = 10\ cm, AD = 12\ cm, BL = 3\ cm, \ cm = 7\ cm$ and $EN = 5\ cm.$
Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.
|
S.No
|
Column $I$
|
S.No
|
Column II
|
|
$1.$
|
x and y vary inversely to each other
|
$A.$
|
$\frac{\text{x}}{\text{y}}=\text{constant}$
|
|
$2.$
|
Mathematical representation of inverse
variation of quantities $p$ and $q$
|
$B.$
|
$y$ will increase in proportion
|
|
$3.$
|
Mathematical representation of
direct variation of quantities
$m$ and $n$
|
$C.$
|
$xy$ = Constant
|
|
$4.$
|
When $x = 5, y = 2.5$ and when
$y = 5, x = 10$
|
$D.$
|
$\text{p} \propto\frac{1}{\text{q}}$
|
|
$5.$
|
When $x = 10 , y = 5$ and when
$x = 20, y = 2.5$
|
$E.$
|
$y$ will decrease in proportion
|
|
$6.$
|
x and y vary directly with each other
|
$F.$
|
$x$ and $y$ are directly proportional
|
|
$7.$
|
If x and y vary inversely then on decreasing x
|
$G.$
|
$\text{m }\alpha \text{ n}$
|
|
$8.$
|
If x and y vary directly then on decreasing
|
$H.$
|
$x$ and $y$ vary inversely
|
|
|
|
$I.$
|
$\text{p } \alpha \text{ q}$
|
|
|
|
$J.$
|
$\text{m }\alpha \frac{1}{\text{n}}$
|