A rectangular garden is $120m$ long and $85m$ broad. Find its area and perimeter.

Hint: We are given the length and breadth of the rectangular garden. We know the area of a rectangle is the product of its length and breadth. Also the perimeter of a rectangle is twice the sum of the length and the breadth. So substituting these we get the answers.

Useful formula:
For a rectangle of length $l$ and breadth $b$,
Area of the rectangle, $A = l \times b$
Perimeter of the rectangle, $P = 2(l + b)$

Complete step-by-step answer:
It is given that a rectangular garden is $120m$ long and $85m$ broad.

We are asked to find its area and perimeter.
For a rectangle of length $l$and breadth $b$,
Area of the rectangle, $A = l \times b$
Perimeter of the rectangle, $P = 2(l + b)$
Here, $l = 120m$, $b = 85m$
Substituting we get,
Area of the rectangle, $A = 120 \times 85 = 10200{m^2}$
Perimeter of the rectangle, $P = 2 \times (120 + 85) = 2 \times 205 = 410m$
So the area and perimeter of the rectangular garden are $10200{m^2}$ and $410m$ respectively.

Additional information:
A rectangle becomes a square if the length and breadth are the same.
Area of the square is the square of its side.
Perimeter of a square is four times the length of the side.
When one of the diagonals of a rectangle is drawn, we get two right angled triangles with half the area of the rectangle.

Note: Here we are using the formula of area and perimeter and directly substituting the length and the breadth. If the area is given and any of the length or breadth is known we can substitute it to find perimeter. So questions can be asked in different ways from the section area and perimeter.