Answer
Sinex=$\frac{\sqrt 2}{2}$
Cosx=$-\frac{\sqrt 2}{2}$
Tanx=$-1$
Point on terminal angle:-(1,1)
Work Step by Step
The reference angle for $135^{\circ}$ is $45^{\circ}$. According to our unit circle, the sine of $45^{\circ}$ is $\frac{\sqrt 2}{2}$. Since the angle 135 is in the second quadrant, it is positive, which gives us $\frac{\sqrt 2}{2}$. The cos of our reference angle is $\frac{\sqrt 2}{2}$ as well, but cosine is negative in the second quadrant, so we have$-\frac{\sqrt 2}{2}$. The tangent of our reference angle is 1, but tangent is negative in the second quadrant, which gives us -1. The terminal side of the angle will intersect the point (-1,1).
Sinex=$\frac{\sqrt 2}{2}$
Cosx=$-\frac{\sqrt 2}{2}$
Tanx=$-1$
Point on terminal angle:-(1,1)
