Show that (4 +3√2) is an irrational number.
con
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Step-by-step explanation:
Prove that 4-3✓2 is irrational
So we can write 4-3√2 as a/b where a and b are co primes and b is not equal to 0. 4-3√2 = a/b. -3√2 = a/b-4. √2 = -a-4b/3b.
Answered by
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Answer:
Step-by-step explanation:
(4 +3√2) is an irrational number. because -
we know that √2=1.732......
√2itself is endless so 3√2must be endless
and so 4+3√2 must also be endless.
so it is irrational number.
another reason is that √2 does not follow a pattern.
it keeps going on without a pattern so it cant be expressed in p/q form
pls mark my answer as brainliest.
hope it helps.
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