Construction of a Rectangle When One Side and One Diagonal Are Given.
Trending Questions
Q.
Construct a rectangle PQRS in which QR = 3.6 cm and diagonal PR = 6 cm. Measure the other side of the rectangle.
Q. Question 189
Construct a rectangle whose one side is 3 cm and a diagonal is equal to 5 cm.
Construct a rectangle whose one side is 3 cm and a diagonal is equal to 5 cm.
Q. To construct a unique square, how many independent elements are required?
[1 MARK]
[1 MARK]
Q. In the given rectangle PQRS as shown,
The area of the right angle triangle PQS is ____ ft.
The area of the right angle triangle PQS is ____ ft.
- 32
- 36
- 42
- 48
Q.
Question 116
Solve the following question:
The dimensions of a rectangular field are 80 m and 18 m. Find the length of its diagonal.
Q. Construct rectangle ABCD with the following data:
AB=6cm, AC=7.2cm
AB=6cm, AC=7.2cm
Q. The slope of line 5y=10x+2 will be
Q. A(1, 3) and C(5, 1) are two opposite vertices of a rectangle. If the slope of the line on which other two vertices B and D lie is 2, then equation of BD, is
- 2x−y=4
- 2x−y=1
- 2x+y=1
- 2x+y=4
Q. Construct a rectangle ABCD, when :
One side = 4 cm and one diagonal is 5 cm. Measure the length of other side.
One side = 4 cm and one diagonal is 5 cm. Measure the length of other side.
Q. Construct a square in which each diagonal is 5 cm long.
Q. Construct a rectangle PQRS, when PQ=5.5 cm and the diagonals QS=5.2 cm.
Q. Construct a rectangle having diagonal of 7 cm and length of one of its side is 4 cm. Find its area also
Q. Construct a square of diagonal 7cm
Q.
Which property of a rectangle do we use to construct a rectangle ABCD with each diagonal AC= 6.2cm.
- Each angle of a rectangle is 90∘.
- Opposite sides are equal.
- Diagonals bisect each other.
- Both (A) and (B)
Q. Construct a rectangle whose one side is 3cm and a diagonal equal to 5cm.
Q.
Which property of a rectangle do we use to construct a rectangle given one diagonal and angle between diagonals?
Diagonals bisect each other
Diagonals are equal
Both (A) and (B)
Opposite sides are equal
Q. The area of the rectangle (in cm2) is:
- 12
- 18
- 20
- 6