What is expand cos(θ)(tan(θ)+cot(θ)=csc(θ)) ?

The solution to expand cos(θ)(tan(θ)+cot(θ)=csc(θ)) is cos(θ)tan(θ)+cos(θ)cot(θ)=csc(θ)

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expand cos(θ)(tan(θ)+cot(θ)=csc(θ))

expand

cos (θ) (tan (θ) + cot (θ) = csc (θ))

cos (θ) tan (θ) + cos (θ) cot (θ) = csc (θ)

Solution steps

cos (θ) (tan (θ) + cot (θ) = csc (θ))

= cos (θ) (tan (θ) + = cot (θ) csc (θ))

Apply the distributive law:

a (b + c) = ab + a c

a = cos (θ), b = tan (θ), c = cot (θ) = csc (θ)

cos (θ) tan (θ) + cos (θ) cot (θ) = csc (θ)

F (0, - \frac{1}{2})

\frac{A}{( x - 0.5 ) ^{3}} + \frac{B}{( x - 0.5 ) ^{2}}

\frac{( - 2 λ + 1 ) ( - 2 λ - 1 )}{4}

\frac{( ( x + 6 ) \cdot 3 )}{2}

π \cdot sin (a + b) \cdot (cos^{2} (a) + 2 \cdot cos (a) + k^{2})

What is expand cos(θ)(tan(θ)+cot(θ)=csc(θ)) ?
The solution to expand cos(θ)(tan(θ)+cot(θ)=csc(θ)) is cos(θ)tan(θ)+cos(θ)cot(θ)=csc(θ)