What is sin^3(pi+X)tan(2pi-X) ?

The solution to sin^3(pi+X)tan(2pi-X) is sin^4(X)sec(X)

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simplify sin^3(pi+X)tan(2pi-X)

simplify

sin^{3} (π + X) tan (2 π - X)

sin^{4} (X) sec (X)

Solution steps

sin^{3} (π + X) tan (2 π - X)

Rewrite using trig identities

= (- sin (X))^{3} tan (2 π - X)

Rewrite using trig identities

= (- sin (X))^{3} (- \frac{sin ( X )}{cos ( X )})

Simplify

(- sin (X))^{3} (- \frac{sin ( X )}{cos ( X )}) : \frac{sin ^{4} ( X )}{cos ( X )}

= \frac{sin ^{4} ( X )}{cos ( X )}

Rewrite using trig identities

= sec (X) sin^{4} (X)

a r tan (\frac{1.81}{- 0.83})

tan (θ + \frac{π}{2})

r^{2} - 6 r cos (θ - \frac{2 π}{5})

tan (27 0^{\circ} - a)

3 cos (2 π - \frac{2 π}{3}) n

What is sin^3(pi+X)tan(2pi-X) ?
The solution to sin^3(pi+X)tan(2pi-X) is sin^4(X)sec(X)