Respuesta :
The correct answer for this question is letter "D. (x) / (sqrt (1+x^2))."
Make a triangle. yes a triangle. label "opposite" side x and adjacent side 1 since the tangent is x = x/1
use pythatoras to find the hypotenuse which will be
square root (1 + x^2)
then
sin(tan−1(x)) = x / (square root (1 + x^2))
Make a triangle. yes a triangle. label "opposite" side x and adjacent side 1 since the tangent is x = x/1
use pythatoras to find the hypotenuse which will be
square root (1 + x^2)
then
sin(tan−1(x)) = x / (square root (1 + x^2))
that being opposite over hypotenuse
and by the same triangle
cos(tan−1(x)) = x / (square root (1 + x^2))
Write the expression sin(tan^-1)x) as an algebraic expression in x (without trig or inverse trig functions).
Answer: if you were to write the expression shown above as an algebraic equation in x without using trig or inverse trig functions then the correct answer choice would be letter D) D. (x) / (sqrt (1+x^2)).
I hope it helps, Regards.
Answer: if you were to write the expression shown above as an algebraic equation in x without using trig or inverse trig functions then the correct answer choice would be letter D) D. (x) / (sqrt (1+x^2)).
I hope it helps, Regards.