Rational Number worksheets Rational Number worksheets Rational numbers contains the numbers from numbers system which can be natural numbers, whole number, all integers and the fractions with their additive inverse are all the members of the family of rational numbers. We can get rational number worksheets online to learn and explore more about the rational numbers. Rational Number Worksheets can give us the exposure for learning more about the Rational numbers. Rational numbers have different properties. Some of them are as follows: 1. If We add zero to any rational number we get the result as the original rational number. So if p/q is any rational number, then we say that ( p/q) + 0 = p/q 2. If We multiply zero to any rational number we get the result as 0, which is also a rational number. So if p/q is any rational number, then we say that ( p/q) * 0 = 0 Know More About Cooling Formula
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3. If we multiply 1 to any rational number we get the result as the original rational number. So if p/q is any rational number, then we say that ( p/q) * 1 = p/q 4. Closure property of rational number holds true for all mathematical operation. So we say that if we have two rational numbers say p1/q1 and p2/q2. Then by the closure property holds true for the addition, it means that the sum of the two rational numbers is also a rational number. Also we say that if we have two rational numbers say p1/q1 and p2/q2. Then we say the closure property holds true for the subtraction, it means that the difference of the two rational numbers is also a rational number. Also we say that if we have two rational numbers say p1/q1 and p2/q2. Then we say the closure property holds true for the multiplication, it means that the product of the two rational numbers is also a rational number. More over we say that if we have two rational numbers say p1/q1 and p2/q2. Then by the closure property holds true for the division, it means that the quotient of the two rational numbers is also a rational number. 5. Associative property of Rational numbers is true for the addition and multiplication of rational numbers, but it is not true for the difference and division operation of the rational numbers. So it is clear that according to the Associative property of rational numbers if we have p1/q1 and p2/q2 as two rational numbers, we say that: Read More About Appropriate Measure Of Central Tendency
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P1/q1 +p2/q2 = p2/q2 + p1/q1 and P1/q1 * p2/q2 = p2/q2 * p1/q1 But if we look at subtraction and division, we say P1/q1 - p2/q2 <> p2/q2 - p1/q1 P1/q1 divided by p2/q2 <> p2/q2 divided by p1/q1 6. We can also observe that the distributive property holds true for the rational numbers for the operation of addition and subtraction, it means that if we have p1/q1 , p2/q2 and p3/q3 as any three rational numbers, then we say that according to the distributive property of rational numbers we have P1/q1 * ( p2/p2 + p3/q3 ) = p1/q1 * p2/q2 + p1/q1 * p3/q3 P1/q1 * ( p2/p2 - p3/q3 ) = p1/q1 * p2/q2 - p1/q1 * p3/q3
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