To find: The value of .
The limit of the function is .
Definition 1: “A function f is continuous at a number a if ”.
Definition 2: “If f is continuous at b and , then . That is, ”.
Obtain the limit of the function by using the definition 2.
The given function is a composition of two functions namely, and
The exponential function and the polynomial function is continuous everywhere in the domain.
By Definition 1, consider for a continuous functions.
By Definition 2, .
Thus, the limit of the function is 1.
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