What is the value of -cos^{sin(pi)}(pi)-(-cos^{sin(0)}(0)) ?

The value of -cos^{sin(pi)}(pi)-(-cos^{sin(0)}(0)) is 0

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-cos^{sin(pi)}(pi)-(-cos^{sin(0)}(0))

- cos^{s i n (π)} (π) - (- cos^{s i n (0)} (0))

0

Solution steps

- cos^{s i n (π)} (π) - (- cos^{s i n (0)} (0))

Use the following trivial identity:

cos (π) = (- 1)

Use the following trivial identity:

sin (π) = 0

Use the following trivial identity:

cos (0) = 1

Use the following trivial identity:

sin (0) = 0

= - (- 1)^{0} - (- 1^{0})

Simplify

= 0

- 1341 \cdot sin (1)

\frac{1166.67}{sin ( 4 5 ^{\circ} )}

4 sin (0) - sin (0)

- cos (\frac{2 π}{3}) - (- cos (\frac{π}{3}))

sin (\frac{3}{5} - \frac{12}{13})

What is the value of -cos^{sin(pi)}(pi)-(-cos^{sin(0)}(0)) ?
The value of -cos^{sin(pi)}(pi)-(-cos^{sin(0)}(0)) is 0