Question

22e+130e^{-x} Find the horizontal asymptotes of the curve y = \frac{ }{14e^x-7e^{-x}} Note: Give the exact answer but not the decimal approximation(for example, write 4/5 instead of 0.8). Answer: The equation of the horizontal asymptote which is above the x-axis is The equation of the horizontal asymptote which is below the x-axis is

          22e+130e^{-x}
Find the horizontal asymptotes of the curve y = \frac{ }{14e^x-7e^{-x}}
Note: Give the exact answer but not the decimal approximation(for example, write 4/5 instead of 0.8).
Answer:
The equation of the horizontal asymptote which is above the x-axis is
The equation of the horizontal asymptote which is below the x-axis is

22e+130e^-x
Find the horizontal asymptotes of the curve y = ( )/(14e^x-7e^-x)
Note: Give the exact answer but not the decimal approximation(for example, write 4/5 instead of 0.8).
Answer:
The equation of the horizontal asymptote which is above the x-axis is
The equation of the horizontal asymptote which is below the x-axis is

Added by Julian B.

Calculus: Early Transcendentals

James Stewart 8th Edition

Instant Answer

Solved by Expert Supreeta N

02/07/2023

Step 1

Step 1: To find the horizontal asymptotes of the curve y=(22e^(x)+130e^(-x))/(14e^(x)-7e^(-x)), we need to look at the behavior of the function as x approaches positive infinity and negative infinity. Show more…

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Find the horizontal asymptotes of the curve y=(22e^(x)+130e^(-x))/(14e^(x)-7e^(-x)) Note: Give the exact answer but not the decimal approximation (for example, write (4)/(5) instead of 0.8). Answer: The equation of the horizontal asymptote which is above the x-axis is y=1 The equation of the horizontal asymptote which is below the x-axis is y=-1