Question

lim(2e^x sinx)
As x is approaching pi/2?

Answer 1

Is this the product of 2e^x sin(x)?

Answer 2

@trogdortheburninator I'm not sure what the product of means.. It says to solve by substitution, so I would assume it's (2e^pi/2)*sin(pi/2), I'm just not sure as to what the e means in the equation.

Answer 3

use wolframalpha

Answer 4

then you should be set

Answer 5

\[\huge \lim_{x \rightarrow \frac{\pi}{2}}(2e^x\sin x)\]
\[\huge =\lim_{x \rightarrow \frac{\pi}{2}}
Use substitution for e^x.

Answer 6

e is a number like pi which is used for integration and also for applying this number for other applications of calculus.

Answer 7

Sorry, different question!

Answer 8

By looking at it, I can see that sin(x) should go to 1, and e^x should go to whatever e^2pi is