ABCD is a rectangle. AB and CD are the lengths of the rectangle where as AD and BC represent the breadth. If we reduce the lengths of AB and CD, and make it equal to the lengths of AD and BC, then ABCD is ________.

trapezium

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rhombus

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square

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kite

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Solution

The correct option is C square

Here, ABCD is a rectangle.
So, AB = CD and AD = BC.

Given: Lengths of AB and CD will be reduced to the lengths of AD and BC, we get, AB = BC = CD = AD.

The angles $∠ A, ∠ B, ∠ C$ and $∠ D$ will be $90^{0}$ .

Hence, ABCD is will be a square.

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ABCD is a rectangle. AB and CD are the lengths of the rectangle where as AD and BC represent the breadth. If we reduce the lengths of AB and CD, and make it equal to the lengths of AD and BC, then ABCD is ________.

The correct option is C square Here, ABCD is a rectangle. So, AB = CD and AD = BC. Given: Lengths of AB and CD will be reduced to the lengths of AD and BC, we get, AB = BC = CD = AD. The angles ∠A,∠B,∠C and ∠D will be 900. Hence, ABCD is will be a square.

The correct option is C square

Here, ABCD is a rectangle.
So, AB = CD and AD = BC.

Given: Lengths of AB and CD will be reduced to the lengths of AD and BC, we get, AB = BC = CD = AD.

The angles $∠ A, ∠ B, ∠ C$ and $∠ D$ will be $90^{0}$ .

Hence, ABCD is will be a square.