Write one rational and one irrational number such that their product
is a rational number
Answers
Answer:
there doesn't exist such a number except when the irrational number is multiplied by 0
Given : one rational and one irrational number such that their product
is a rational number
To Find : One Example
Solution:
Rational Numbers = p/q p , q are integers q ≠ 0
0 , 1/2 , 3/4 are few example
All real numbers which are not rational are irrational number
√2 , π , √7 are few examples
Rational Number x Irrational number is generally Irrational number
except when Rational Number is 0
Hence in example Rational number would be 0
irrational number can be any
Few Examples :
Rational Number Irrational Number Product
0 √2 0
0 √5 0
0 π 0
0 √7 0
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