2022-II-13
Let $u=\dfrac{k\sqrt{v}}{w}$, where $k\neq 0$.
I is
Let $u=\dfrac{k\sqrt{v}}{w}$, where $k\neq 0$.
I is
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T(1) & = & 8 \\
T(2)
Let $r\text{ cm}$ be the radius of the the hemisphere.
Let $O$ be the centre of the circle. $A$ and $B$ be the en
Join $PN$.
Let $x\text{ cm}^2$ be the area of $\Delta M
Since $ABCD$ is a rectangle, then we have
$\begin{arr
In $\Delta ABD$ and $\Delta CAE$,
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Denote the four vertices by $A$, $B$, $C$ and $D$ as sho
Join $OA$.
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\angle CAB & =
Join $AE$. Since $\angle ABE = 90^\circ$ and $ABED$ is
Sketch the figure according to the question.
Since $P
Note that the rectangular coordinates of the image $Q
Note that the $x$- and $y$-intercepts of the $12x-5y=
Let $x^2+y^2+Dx+Ey+F=0$ be the equation of $C$. Sinc
Since only $532$ is divisible by $7$. Then the require
Let $x\text{ kg}$ be the mean weight of the actresses.
Since the median of the integers is $6$, then $x \ge 6$.
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\log (-345)^{768} & =
By intercepts form, we have
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