What is simplify-e^{-pi}sin(npi)-e^pisin(npi) ?

The solution to simplify-e^{-pi}sin(npi)-e^pisin(npi) is 0

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simplify-e^{-pi}sin(npi)-e^pisin(npi)

simplify

- e^{- π} sin (nπ) - e^{π} sin (nπ)

0

Solution steps

- e^{- π} sin (nπ) - e^{π} sin (nπ)

Use the basic trigonometric identity:

sin (nπ) = 0

= - e^{- π} \cdot 0 - e^{π} \cdot 0

Simplify

= 0

cos (x) 1 + tan^{2} (x)

4 cos (t - 2 π)

cos (a r cos (- \frac{1}{2}))

cos (x + 2 x)

cos (- 1 (x) d x)

What is simplify-e^{-pi}sin(npi)-e^pisin(npi) ?
The solution to simplify-e^{-pi}sin(npi)-e^pisin(npi) is 0