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Which of the following is the inverse of the proposition : "If a number is a prime, then it is odd"?
(a)If a number is not a prime, then it is odd
(b)If a number is not a prime, then it is not odd
(c)If a number is not odd, then it is not a prime
(d)If a number is odd, then it is a prime

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Important Questions on Mathematical Reasoning
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Consider the following statements:
Ramu is intelligent.
Ramu is rich.
Ramu is not honest.
The negation of the statement "Ramu is intelligent and honest if and only if Ramu is not rich" can be expressed as:

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Prove that the sum of three consecutive even numbers is always a multiple of .

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Contrapositive of the statement :
'If a function is differentiable at , then it is also continuous at ', is

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P: Suman is brilliant
Q: Suman is rich
R: Suman is honest
The negation of the statement, "Suman is brilliant and dishonest if and only if Suman is rich" can be equivalently expressed as

