Find an equation to the tangent line to the graph of the function f(x)

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Find an equation to the tangent line to the graph of the function f(x) = tan6⁡x at the point (2π/5, 849.853). The coefficients below are given to two decimal places. y = 17,350.27x−20,953.14 y = −17,350.27 x−20,953.14 y = 5,361.53x−20,953.14 y = 17,350.27x+20,953.14 y = 5,361.53x+20,953.14

Find an equation to the tangent line to the graph of the function f(x) = tan6⁡x at the point (2π/5, 849.853). The coefficients below are given to two decimal places. y = 17,350.27x−20,953.14 y = −17,350.27 x−20,953.14 y = 5,361.53x−20,953.14 y = 17,350.27x+20,953.14 y = 5,361.53x+20,953.14

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Find an equation to the tangent line to the graph of the function

f (x) = \tan^{6} x

at the point

(\frac{2 π}{5}, 849.853)

. The coefficients below are given to two decimal places.

y = 17, 350.27 x - 20, 953.14

y = - 17, 350.27 x - 20, 953.14

y = 5, 361.53 x - 20, 953.14

y = 17, 350.27 x + 20, 953.14

y = 5, 361.53 x + 20, 953.14

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