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Subset of Set of Real Numbers

If P is the s...

Question

If $P$ is the set of all Irrational Numbers, $Q$ is the set of all Rational Numbers, $Z$ is the set of all Integers, then $Z \subset Q; Z \subset̸ P .$

A

False

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B

True

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Solution

The correct option is B True

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Similar questions

P

is the set of all Irrational Numbers,

Q

is the set of all Rational Numbers,

Z

is the set of all Integers,
then which of the following is correct?

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is the set of all Natural Numbers,

W

is the set of all Whole Numbers,

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is the set of all Integers,

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is the set of all Rational Numbers,

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is the set of all Irrational Numbers,

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is the set of all Real Numbers, then choose the correct option(s).

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is the set of all Rational Numbers,

P

is the set of all Irrational Numbers,

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is the set of all Real Numbers, then

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represents a set of all Integers and

T

is a set of all Irrational numbers,

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is the set of all Real numbers, then select the correct representation of these sets.

f (x) = \frac{1}{q}

x = \frac{p}{q}

where p and q are integer and

q \neq 0

, G.C.D of (p, q) = 1 and f(x) = 0 if x is irrational then set of continuous points of f(x) is

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