Use a graphing utility to determine which of the trigonometric functions is equal to the following expression. $\frac { \csc x - \sin x } { \cot x }$
A) y = cos x
B) y = sin x 2 - 2π 2π $X _ { \text {scl } } = \frac { \pi } { 2 }$ - 2
C) y = csc x
D) y = cot x 4 - 2π 2π $X _ { \text {scl } } = \frac { \pi } { 2 }$ - 4
E) y = tan x

Question

Use a graphing utility to determine which of the trigonometric functions is equal to the following expression. $\frac { \csc x - \sin x } { \cot x }$
A)​ y = cos x 
B)​ y = sin x 2 - 2π 2π $X _ { \text {scl } } = \frac { \pi } { 2 }$ - 2 
C)​ y = csc x 
D)​ y = cot x 4 - 2π 2π $X _ { \text {scl } } = \frac { \pi } { 2 }$ - 4 
E)​ y = tan x

Quizplus · Accepted Answer

The Answer of Use a graphing utility to determine which of the trigonometric functions is equal to the following expression. $\frac { \csc x - \sin x } { \cot x }$
A)​ y = cos x 
B)​ y = sin x 2 - 2π 2π $X _ { \text {scl } } = \frac { \pi } { 2 }$ - 2 
C)​ y = csc x 
D)​ y = cot x 4 - 2π 2π $X _ { \text {scl } } = \frac { \pi } { 2 }$ - 4 
E)​ y = tan x

Use a Graphing Utility to Determine Which of the Trigonometric csc⁡x−sin⁡xcot⁡x\frac { \csc x - \sin x } { \cot x }cotxcscx−sinx​

Use a Graphing Utility to Determine Which of the Trigonometric $\frac { \csc x - \sin x } { \cot x }$