if A is rational and √B is irrational then prove that ( A+√B) is irrational
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Answered by
4
ɧeՎ ԲՐɿeՌԺ
⊙ We know that if we add any rational number to irrational number then the result comes is irrational number.
So, the given number is irrational.
Eg :-
Is irrational.
Hope it helps you
⊙ We know that if we add any rational number to irrational number then the result comes is irrational number.
So, the given number is irrational.
Eg :-
Is irrational.
Hope it helps you
Answered by
6
hiii meta
ur answer
...Let us assume to the contrary that x+√y is rational
So x+√y can be written in the form a/b,where a and b are co-primes and b not equal to 0
x+√y=a/b
√y=a/b-x
√y=a-bx/b
ur answer
...Let us assume to the contrary that x+√y is rational
So x+√y can be written in the form a/b,where a and b are co-primes and b not equal to 0
x+√y=a/b
√y=a/b-x
√y=a-bx/b
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