Which statement does not describe the sine function?
A. Its reciprocal function is cosecant.
B. Its domain includes all real numbers.
C. The cycle repeats every nradians.
D. The cycle starts at y = 0, increases to y= 1, decreases to y=-1,
and then increases to y = 0.


Answer :

Answer:

Step-by-step explanation:

A is correct.  csc x = 1/ sin x

B is correct. y = sin x is a continuous funtion, for all real numbers, x

C is correct. The function y = sin x is a periodic function, and the cycle repeats every 2 radians (or 360°).

D is incorrect. It doesn't actually say anything false, but it does not accurately describe the behavior of the sine function. Look at the graphic I have attached. If you start at the origin, you see y = 0, then increases to 1 when x = π/2, then decreases back to zero when x = π, then decreases even more to -1 when x = 3π/2, then increases back up to zero when x = 2π.

Answer D leaves out the underlined part.

Hope this helps.

View image MANHARTBILLY

The incorrect statement is D because the location is not given.

What is a sinusoidal Function?

It is a function that repeats itself in a particular time interval.

The sine function is the reciprocal function is cosecant.

The domain of the sine function is a real number.

The sine function cycle repeats every n radians.

Then the incorrect statement is D because the location is not given.

The graph is given below.

More about the sine function link is given below.

https://brainly.com/question/3876065

#SPJ5

View image JAINVEENAMRATA