Circumference of a circle of radius $r$ cm = $2\pi r$ cm
Thus, circumference of the tyre = $2\pi r$ = Distance covered in each rotation

i.e., Distance covered in 1 rotation = $2\times \pi \times 14$ = 88 cm

Distance covered in 150 rotation = 88 $\times$ 150 = 13200 cm = 0.132 km

The area A of a rectangle is given by:
$A=length\times breadth$
Therefore, for the given rectangle , we have
$A=12\times 8=96c{m}^2$

So, 30 plants need to be bought.

For 2.5 m, number of saplings required = 5

For 1 m, number of saplings required = $\frac{5}{2.5}$ = 2

Ted has to plant 2 plants per metre.

Perimeter of the garden = (10.2 + 11.4 + 10.6 + 8.8) m = 41.0 m = 41 m

For 1 m, Ted needs 2 plants.

So, for 41 m, Ted is going to need = 41 $\times$ 2 = 82 saplings.

Area of square of side A is$A^2$

Area of given square = 10 $\times$ (10)

= 100 $m^2$

Area of a rectangle whose length and breadth are A m and B m respectively is A $\times$ B

Area of given rectangle = 11 $\times$ 9

= 99 $m^2$
100 is greater than 99.

Hence, Square has greater area compared to the given rectangle.

Formula: 1 Mark
Answer: 1 Mark
Given that
The diameter of a circle is 10m.
Area of the circle whose radius is R  is $\pi \times (R{)}^2$

Radius of the given circle = $\frac{10}{2}$

= 5m

Area of the given circle = $\pi \times (5{)}^2$

= 78.5$m^2$

= 785000${cm}^2$
Area of the required circle is 785000${cm}^2$

Formula: 1 Mark
Answer: 1 Mark
Given that
The circumference of a circle = 70 m 
Let the radius of the circle be 'R' m

Circumference of given circle is 2$\pi$R

2$\pi$R = 70

R = $\frac{35}{\pi }$

Area = $\pi \times (\frac{35}{\pi }{)}^2$

= 389.77$m^2$
The area of the circle is 389.77$m^2$.

Reason: 1 Mark
Answer: 1 Mark
This is a closed figure, but this does not contain any straight lines. Hence, it is not a polygon.

Process : 1 Mark
Result : 1 Mark
Perimeter of the parallelogram = 2( side + base )

                                              = 2(10+9) =38 m

  Area of the parallelogram = base $\times$ (height)

                                        = 9 $\times$ (5) = 45 $m^2$