What is the SI unit of area?

Find the area in square centimeter of the shaded region in the given figure, where $ABCD$ is a square of side $14 \mathrm{cm}$. [Take $\pi =\frac{22}{7}$]

Find the area of the figure give below: (write the answer in centimetres)

Which two stamps have the same area$?$

How much is the area of these stamp$?$

Each square area in the given diagram is of $1 \mathrm{square} \mathrm{cm}$. If the area of the each shape is $k \mathrm{square} \mathrm{cm}$, find the value of $k$.

Here is a rectangle of area $20 \mathrm{square} \mathrm{cm}$.

 Draw one straight line in this rectangle to divide it into two equal triangles. What is the area of each of the triangles$?$

In the figure, the side of each square is $1 \mathrm{cm}$. The area, in $\mathrm{sq}. \mathrm{cm}$, of the shaded part, is?

Find the area of a rectangle of length $15$centimetres and width $8$ centimetres.

(If the answer is $X$ sq cm, then write $X$ in the given box.)

How many tiles like the triangle given here will fit in the white design?

Area of design is $k {\mathrm{cm}}^2$

If the number of triangles that can fit is $x$, then write the value of $k+x$ in the answer box.

The area of square is $81$ square centimetres. Find the length of a side.

(If the answer is $X$ cm, then write $X$ in the given box.)

Draw two straight lines in this rectangle to divide it into one rectangle and two equal triangles. What is the area of the rectangle$?$ What is the area of each of the triangles$?$(consider area of one small square is equal to $1 \mathrm{square} \mathrm{cm}$)

Find the sum of the shaded areas of all the figures?

Find the area of the figures give below:

(If the answer is $X$ sq cm, then write $X$ in the given box.)

Find the area of the figure give below:

(If the answer is $X$ sq cm, then write $X$ in the given box.)

All the sides of a rectangle are of $8$ centimetres. Find its area.

(If the answer is $X$ sq cm, then write $X$ in the given box.)

Look at the below rectangle and find the area of rectangle?

(If the answer is $X$ sq cm, then write $X$ in the given box.)