The statement "If $2^{2} = 5$ then I get first class" is logically equivalent to

2^{2} = 5

and I donot get first class

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2^{2} = 5

or I do not get first class

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2^{2} \neq 5

or I get first class

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None of these

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Solution

The correct option is C $2^{2} \neq 5$ or I get first class
Obviously, $2^{2} \neq 5$ , then the statement will be $2^{2} \neq 5$ or $I$ get first class.

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Similar questions

Q. The statement "If

2^{2} = 5

, then I get first class" is logically equivalent to

Q. The contrapositive of the statement "if

2^{2} = 5,

then

1

get first class" is

In a class A of 25 students, 20 passed in first class; in another class B of 30 students, 24 passed in first class. In which class was a greater fraction of students getting first class?

Q. After rationalising the denominator of

\frac{22}{2 + \sqrt{3} + \sqrt{5}} .

We get

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The statement "If 22=5 then I get first class" is logically equivalent to

The correct option is C 22≠5 or I get first classObviously, 22≠5, then the statement will be 22≠5 or I get first class.

The statement "If $2^{2} = 5$ then I get first class" is logically equivalent to

The correct option is C $2^{2} \neq 5$ or I get first class
Obviously, $2^{2} \neq 5$ , then the statement will be $2^{2} \neq 5$ or $I$ get first class.