Express the rational number 5 - 6 with denominator as: - 120

We have to express 5 - 6 as a rational number with denominator - 120 , We know that, the equivalent rational numbers are numbers that have same value but are represented differently. In order to express 5 - 6 as a rational number with denominator - 120 , first, find the number by which - 6 is multiplied to get denominator as - 120 . Clearly, such a number = - 120 ÷ - 6 = - 120 - 6 = 20 Then, by multiplying both the numerator and the denominator by 20 , we get, ⇒ 5 - 6 = 5 × 20 - 6 × 20 = 100 - 120 Hence, the required rational number with denominator - 120 is 100 - 120 .

Express the rational number 5 - 6 with denominator as: - 120

We have to express 5 - 6 as a rational number with denominator - 120 , We know that, the equivalent rational numbers are numbers that have same value but are represented differently. In order to express 5 - 6 as a rational number with denominator - 120 , first, find the number by which - 6 is multiplied to get denominator as - 120 . Clearly, such a number = - 120 ÷ - 6 = - 120 - 6 = 20 Then, by multiplying both the numerator and the denominator by 20 , we get, ⇒ 5 - 6 = 5 × 20 - 6 × 20 = 100 - 120 Hence, the required rational number with denominator - 120 is 100 - 120 .

Express the rational number 5 - 6 with denominator as: 36

We have to express 5 - 6 as a rational number with denominator 36 , We know that, the equivalent rational numbers are numbers that have same value but are represented differently. In order to express 5 - 6 as a rational number with denominator 36 , first, find the number by which - 6 is multiplied to get denominator as 36 . Clearly, such a number = 36 ÷ - 6 = 36 - 6 = - 6 Then, by multiplying both the numerator and the denominator by - 6 , we get, ⇒ 5 - 6 = 5 × - 6 - 6 × - 6 = - 30 36 Hence, the required rational number with denominator 36 is - 30 36 .

Express the rational number 5 - 6 with denominator as: - 60

We have to express 5 - 6 as a rational number with denominator - 60 , We know that, the equivalent rational numbers are numbers that have same value but are represented differently. In order to express 5 - 6 as a rational number with denominator - 60 , first, find the number by which - 6 is multiplied to get denominator as - 60 . Clearly, such a number = - 60 ÷ - 6 = - 60 - 6 = 10 Then, by multiplying both the numerator and the denominator by 10 , we get, ⇒ 5 - 6 = 5 × 10 - 6 × 10 = 50 - 60 Hence, the required rational number with denominator - 60 is 50 - 60 .

Are the three rational numbers - 2 5 , - 2 5 , 2 - 5 same?

Given, - 2 5 , - 2 5 , 2 - 5 A rational number is a number that can be expressed as the quotient or fraction p q of two integers, a numerator p and the denominator q ≠ 0 . - 2 5 = - 0 . 4 , - 2 5 = - 0 . 4 , 2 - 5 = - 0 . 4 All the number - 2 5 , - 2 5 , 2 - 5 results are same and the sign also same Hence, the given number - 2 5 , - 2 5 , 2 - 5 is same.