Question
The sum of ${1^3} + {2^3} + {3^3} + {4^3} + ..... + {15^3}$, is
$ = \frac{{{n^2}{{(n + 1)}^2}}}{4} = \frac{{{{15}^2}{{(16)}^2}}}{4} = 14,400$.
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|
Variate $x$ |
$1$ |
$2$ |
$3$ |
$4$ |
$5$ |
|
Freq $f$ of $x$ |
$4$ |
$5$ |
$y$ |
$1$ |
$2$ |
Then, the number of points in $R$ where $(fog)( x )$ is $NOT$ differentiable is equal to
$\bar{z}-z^2=i\left(\bar{z}+z^2\right)$ is. . . . . .