lim {(e^x+pi^x )^1/x}
x tends to infinity
(where{}denotes fractional par of x )is equal to

Question

lim {(e^x+pi^x )^1/x} x tends to infinity (where{}denotes fractional par of x )is equal to

Saurabh Koranglekar · Answer

Dear student We will apply fraction bracket at last e = 2.7... pi = 3.1.... Take pi comman pi pow(x/x). *( 1+ (e/x) pow(x)) pow (1/x) pi {pi } = pi -3 ans Regards

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lim {(e^x+pi^x )^1/x} x tends to infinity (where{}denotes fractional par of x )is equal to

lim {(e^x+pi^x )^1/x}
x tends to infinity
(where{}denotes fractional par of x )is equal to

1 Answers

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lim {(e^x+pi^x )^1/x} x tends to infinity (where{}denotes fractional par of x )is equal to

lim {(e^x+pi^x )^1/x} x tends to infinity (where{}denotes fractional par of x )is equal to

1 Answers

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lim {(e^x+pi^x )^1/x}
x tends to infinity
(where{}denotes fractional par of x )is equal to