Given

,

is in Quadrant IV,

, and

is in Quadrant III, find

We can use the angle subtraction formula of sine to answer this question.

We already know that

.
We can use the Pythagorean identity

to find

.

Since

is in Quadrant IV, and sine is represented as y value on the unit circle, we must assume the negative value

.
As similar process is then done with

.

And since

is in Quadrant III, and cosine in represented as x value on the unit cercle, we must assume the negative value

.
Now we can fill in our angle subtraction formula!
Answer:
12 square ft
Step-by-step explanation:
As given in the picture, the formula for the area of circles is A = pi*r*r. Since the radius is 2 ft and pi is approximately 3, A = 3*2*2 = 12 square ft.
Unfortunately, my answer could not be saved. Please refer to the attachments below.
5 1/4 = 5.25 in decimal form. So,
-6 + 5.25 = -0.75
Hope I helped!