$$\text { If } g ( x , y ) = \frac { e ^ { x } + e ^ { - y } } { x y ^ { - e } } , \quad \text { calculate the value of } g ( 4.65,3.11 )$$
A) 104.59
B) 491.66
C) 386.09
D) -386.09

Question

Quizplus · Accepted Answer

To calculate $g(4.65, 3.11)$, we substitute $x = 4.65$ and $y = 3.11$ into the given function:$$g(4.65, 3.11) = \frac{e^{4.65} + e^{-3.11}}{4.65 \cdot 3.11^{-e}}$$Using a calculator to compute the exponential and division operations gives us approximately 491.66, which corresponds to option B.

If g(x,y)=ex+e−yxy−e, calculate the value of g(4.65,3.11)\text { If } g ( x , y ) = \frac { e ^ { x } + e ^ { - y } } { x y ^ { - e } } , \quad \text { calculate the value of } g ( 4.65,3.11 ) If g(x,y)=xy−eex+e−y​, calculate the value of g(4.65,3.11)

$\text { If } g ( x , y ) = \frac { e ^ { x } + e ^ { - y } } { x y ^ { - e } } , \quad \text { calculate the value of } g ( 4.65,3.11 )$