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प्रश्न
Verify commutativty of addition of rational numbers for each of the following pairs of rotional numbers:
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उत्तर
\[ \text{We have}\frac{- 3}{5}\text{and} \frac{- 2}{- 15} \text{or}\frac{- 3}{5}\text{and} \frac{2}{15} . \]
\[ \therefore \frac{- 3}{5} + \frac{2}{15} = \frac{- 9}{15} + \frac{2}{15} = \frac{- 9 + 2}{15} = \frac{- 7}{15}\]
\[\frac{2}{15} + \frac{- 3}{5} = \frac{2}{15} + \frac{- 9}{15} = \frac{2 - 9}{15} = \frac{- 7}{15}\]
\[ \therefore \frac{- 3}{5} + \frac{- 2}{- 15} = \frac{- 2}{- 15} + \frac{- 3}{5}\]
\[\text{Hence verified .} \]
संबंधित प्रश्न
Verify commutativty of addition of rational numbers for each of the following pairs of rotional numbers:
Verify commutativty of addition of rational numbers for each of the following pairs of rotional numbers:
Using commutativity and associativity of addition of rational numbers, express each of the following as a rational number:
Using commutativity and associativity of addition of rational numbers, express each of the following as a rational number:
Verify the commutative property for addition and multiplication for the rational numbers `(-10)/11` and `(-8)/33`
Give an example and verify the following statement.
Subtraction is not commutative for rational numbers
For all rational numbers x and y, x – y = y – x.
Subtraction of rational number is commutative.
Verify the property x × y = y × x of rational numbers by using
`x = 2/3` and `y = 9/4`
Verify the property x × y = y × x of rational numbers by using
`x = (-3)/8` and `y = (-4)/9`
