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Name Date Class MODULE 3 Rational Numbers Module Quiz: B 1. Dale has a special deck of cards. Each card has a different rational number on it. 4 2 The cards are 0.25, , , 0.48, and 5 9 8 . How many.

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If we combine the rational numbers and the irrational numbers, we get real numbers. Hence, all real numbers are not rational numbers because real numbers also contain irrational numbers. Hence, the given statement is false.

All integers (for eg -3, 5, -39, 777, etc) can be represented in the form of p/q where q is not equal to zero. Thus all the integers are rational numbers.

The rational numbers include all the integers, plus all fractions, or terminating decimals and repeating decimals. Every rational number can be written as a fraction a/b, where a and b are integers. For example, 3 can be written as 3/1, -0.175 can be written as -7/40, and 1 1/6 can be written as 7/6.

A rational number is a number that is expressed as the ratio of two integers, where the denominator should not be equal to zero, whereas an irrational number cannot be expressed in the form of fractions. Rational numbers are terminating decimals but irrational numbers are non-terminating and non-recurring.

Hence, every integer is clearly a Rational Number. Clearly, 5/2,-4/3, 3/7, etc. are all Rational Numbers but not Integers. Therefore, every integer is a Rational Number but a Rational Number need not be an Integer.

A rational number is defined as a number that can be expressed in the form p/q, where p and q are integers and- No worries!

But rational numbers like -5/3, 8/11, 2/5, etc. are not integers as they don't simplify to give us a whole number (including negatives of the whole numbers). ⇒ All integers are rational numbers but all rational numbers are not integers.

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