If lengths of two diagonals of rectangle are (2x - 3) cm and (x + 2) cm, then the value of x is: Option 1: 1 Option 2: 5 Option 3: 5/2 Option 4: 5/3

Answer: 5. Solution: Diagonals of a rectangle are equal. So 2x-3=x+2, giving x=5.

Geometry

Quadrilaterals

Easy

If lengths of two diagonals of rectangle are $(2x - 3)$ cm and $(x + 2)$ cm, then the value of x is:

$\frac{5}{2}$

$\frac{5}{3}$

✅ Correct Option: 2

Diagonals of a rectangle are equal. So $2x-3=x+2$ , giving $x=5$ .

2022: 6 Aug Shift 1

If two adjacent angles of a parallelogram are $(2x + 30)^\circ$ and $(3x - 15)^\circ$ . Then the value of x is:

2022: 17 Aug Shift 1

The side of the square is

2025: 29 May Shift 2

In the adjoining figure, a rectangle has dimensions of 18 cm x 12 cm. The area of the parallelogram (shaded portion) is

2025: 14 May Shift 1

A wire is looped in the form of a circle of diameter 70 cm. It is bent again into a square form. What will be the approximate length of the diagonal of the largest possible square? (Assume $\pi = 22/7$ )

2025: 3 June Shift 2

The area of a rectangle whose length is 5 more than twice its width is 75 square unit. What is the perimeter of the rectangle?

2025: 19 May Shift 1

Two perpendicular cross roads of equal width run through the middle of a rectangular field of length 80 m and breadth 60 m. If the area of the cross roads is 675 square meters, then the width of each road is:

If lengths of two diagonals of rectangle are (2x−3)(2x - 3)(2x−3) cm and (x+2)(x + 2)(x+2) cm, then the value of x is:

Solution

Related questions:

Keyboard Shortcuts

CUET General Test Past Year Questions (Topic-Wise)

If lengths of two diagonals of rectangle are $(2x - 3)$ cm and $(x + 2)$ cm, then the value of x is: