(A) For a conditional statement of the form $p \to q$,the contrapositive is defined as $\sim q \to \sim p$.Here,$p$ is 'two numbers are not equal' and

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If the squares of two numbers are equal,then the numbers are equal.

(A) For a conditional statement of the form $p \to q$,the contrapositive is defined as $\sim q \to \sim p$.Here,$p$ is 'two numbers are not equal' and $q$ is 'their squares are not equal'.Therefore,$\sim q$ is 'the squares of two numbers are equal' and $\sim p$ is 'the numbers are equal'.Thus,the contrapositive is: 'If the squares of two numbers are equal,then the numbers are equal'.

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The contrapositive of the statement 'If two numbers are not equal,then their squares are not equal' is:

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A
If the squares of two numbers are equal,then the numbers are equal.
B
If the squares of two numbers are equal,then the numbers are not equal.
C
If the squares of two numbers are not equal,then the numbers are not equal.
D
If the squares of two numbers are not equal,then the numbers are equal.

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The contrapositive of the statement 'If two numbers are not equal,then their squares are not equal' is:

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