What is 71+cot^2(a)1+tan^2(a) ?

The solution to 71+cot^2(a)1+tan^2(a) is 71+cot^2(a)+tan^2(a)

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simplify 71+cot^2(a)1+tan^2(a)

simplify

71 + cot^{2} (a) 1 + tan^{2} (a)

71 + cot^{2} (a) + tan^{2} (a)

Solution steps

71 + cot^{2} (a) \cdot 1 + tan^{2} (a)

Apply rule:

a \cdot 1 = a

cot^{2} (a) \cdot 1 = cot^{2} (a)

= 71 + cot^{2} (a) + tan^{2} (a)

3 x^{\frac{1}{2}} \cdot 5 x^{\frac{1}{2}}

49 a^{4} - 42 a^{2} b + 9 b^{2}

\frac{- x}{x ^{2}}

(x^{m})^{\frac{1}{2}}

2 a \cdot b^{2} + b^{3} - 5 b^{2} + 6 a + 3 b - 15

What is 71+cot^2(a)1+tan^2(a) ?
The solution to 71+cot^2(a)1+tan^2(a) is 71+cot^2(a)+tan^2(a)