3 Questions
What is the value of x if sin[cot^{-1}(x+1)] = cos[tan^{-1}(x)]?
x = 0
What is the relationship between sin[cot^{-1}(x+1)] and cos[tan^{-1}(x)] in the given equation?
They are equal.
How can the equation sin[cot^{-1}(x+1)] = cos[tan^{-1}(x)] be simplified?
By substituting the inverse trigonometric functions and solving for x.
Explore a trigonometric equation involving inverse functions and find the value of x. Simplify the equation sin[cot^{-1}(x+1)] = cos[tan^{-1}(x)] to solve for x.
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