Simran travelled $\left(3m^2+3n+4\right)$ km straight on a road and then came back $\left(3n+m^2+2\right)$ km on the same road. How far is she now from the starting point?

Fill in the table by substituting the values in the given expressions:

Observe the following pattern of squares made using dots.

Here if $n$ is taken as the number of dots in each row or in each column, then the total number of dots in $n^{\mathrm{th}}$ figure is $n^2$. Find the number of dots in a figure having:

$10$ dots in a row.

Observe the following pattern of squares made using dots.

Here if $n$ is taken as the number of dots in each row or in each column, then the total number of dots in $n^{\mathrm{th}}$ figure is $n^2$. Find the number of dots in a figure having:

$16$ dots in a row.

Observe the following pattern of squares made using dots.

Here if $n$ is taken as the number of dots in each row or in each column, then the total number of dots in $n^{\mathrm{th}}$ figure is $n^2$. Find the number of dots in a figure having:

$20$ dots in a row.

Observe the following pattern of squares made using dots.

Here if $n$ is taken as the number of dots in each row or in each column, then the total number of dots in $n^{\mathrm{th}}$ figure is $n^2$. Find the number of dots in a figure having:

$50$ dots in a row.

Observe the following pattern of writing the digit $4$ using line segments of equal length.

Here, if $n$ $4 \mathrm{s}$ will be written, then $3n+1$ line segments will be used. Find the number of line segments required to write: ten $4 \mathrm{s}$

Observe the following pattern of writing the digit $4$ using line segments of equal length.

Here, if $n$ $4 \mathrm{s}$ will be written, then $3n+1$ line segments will be used. Find the number of line segments required to write: fifteen $4 \mathrm{s}$

Observe the following pattern of writing the digit $4$ using line segments of equal length.

Here, if $n$ $4 \mathrm{s}$ will be written, then $3n+1$ line segments will be used. Find the number of line segments required to write: hundred $4 \mathrm{s}$