What is the value of e^{sin(0)}cos^2(0)-e^{sin(0)}sin(0) ?

The value of e^{sin(0)}cos^2(0)-e^{sin(0)}sin(0) is 1

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e^{sin(0)}cos^2(0)-e^{sin(0)}sin(0)

e^{s i n (0)} cos^{2} (0) - e^{s i n (0)} sin (0)

1

Solution steps

e^{s i n (0)} cos^{2} (0) - e^{s i n (0)} sin (0)

Use the following trivial identity:

sin (0) = 0

Use the following trivial identity:

cos (0) = 1

= e^{0} \cdot 1^{2} - e^{0} \cdot 0

Simplify

= 1

- 2 (- 2 sech^{2} (0) tanh^{2} (0) + sech^{4} (0))

arctan (0.67)

\frac{sin ^{3} ( \frac{π}{2} )}{3}

sin (20. 5^{\circ})

sin (arctan (- 1) + arcsin (- \frac{2}{2}))

What is the value of e^{sin(0)}cos^2(0)-e^{sin(0)}sin(0) ?
The value of e^{sin(0)}cos^2(0)-e^{sin(0)}sin(0) is 1