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From the above function, it is clear that the value of f is never 0. Hence the statement that is true is (Option E), See explanation of same below.
<h3>What is the explanation for the above function?</h3>Note that the function is related to Euler's number which is depicted as:
e ≈ 2.7182. The function is given as:
f(x) = 100 *
Assuming x = -2, we'd have:
100 * 2.7182
= 271.82
= 0.00001353354
Hence, even when x tends < 0 the function f(x) thus, is never 0. See the attached graph for confirmation.
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Given:
The equation of the hyperbola is:
To find:
The the equation which is not an asymptote of the hyperbola.
Solution:
We have,
It can be written as:
Equating denominator and 0, we get
So, the vertical asymptotic is .
The degree of numerator is 0 and the degree of denominator is 1.
Since the degree of numerator is greater that the degree of denominator, therefore the horizontal asymptote is and there is no oblique asymptote.
Therefore, is not an asymptote of the given hyperbola and the correct option is C.