Product of a rational and an irrational number is always irrational. Is this true then how ??? zero is also a reational number and multiplying anything with zero will give us zero as the answer
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0
Answer:
yes its true
but zero it's a exceptional case...
Step-by-step explanation:
mark it the brainliest dude.. :)
Answered by
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Step-by-step explanation:
see the figure and try to understand i hope this will help you
why irrational multiply with 0 the result becomes 0.
let √a be irrational
then we also can write it,
a^1/2. (i)
and we also can write
√0 as 0^1/2. (ii)
(i) × (ii), we get
a^1/2 × 0^1/2
= ( a × 0) ^ 1/2
= 0^ 1/2
= 0
Thus, this contradicts the fact that irrational multiply 0 becomes 0.
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