Question:

Consider the function p(x)= cos²x/sin 2x Which of the following accurately describes the limit as x approaches 0 of the function? As x approaches 0, the limit of p(x) approaches a large negative y-value. As x approaches 0, the limit of p(x) does not exist.

Last updated: 7/17/2022

Consider the function p(x)= cos²x/sin 2x Which of the following accurately describes the limit as x approaches 0 of the function?
As x approaches 0, the limit of p(x) approaches a large negative y-value.
As x approaches 0, the limit of p(x) does not exist.

Consider the function p(x)= cos²x/sin 2x Which of the following accurately describes the limit as x approaches 0 of the function? As x approaches 0, the limit of p(x) approaches a large negative y-value. As x approaches 0, the limit of p(x) does not exist. As x approaches 0, the limit of p(x) approaches 0. As x approaches 0, the limit of p(x) approaches a large positive y-value.