Find the domain of the function
f (x) = √x²-1
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Answer is 0
Step-by-step explanation:
We have, f(x)= 1/√(x²-1)=y(say)
Here, x²-1>0 (since dinominator is positive)
Or, -1<x<1
Or, x€ (-1,1)
Domain of f(x) is (-1,1)
Also, x={√(1+y²)}/y
So, y≠0 hence, Range of f(x) is R-{0}
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Answer:
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Step-by-step explanation:
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