Simplify:
(Cos(x)/sin(x)) * sec(x) + sin^2(x) + cos^2(x)

The shortest distance along the unit circle between the terminal point determined by t and the x axis

Constant of proportionality.

Adjacent/opposite

(180/pi) degrees =

Simplify:
Sec((pi/2)-x)

X^2 + y^2=1

Z=KX/Y

Hypotenuse/opposite

(7pi)/12 radians expressed in degrees

Simplify:
(1/cot(x)) * (sin(x)/cos(x)) + cos(x) * sec (x)

Find the reference number T=-5pi/3

Find equation- rate R at which a disease spreads in a population size P and is jointly proportional to the number of X infected people, P-X are those who aren't infected

P= 10 million

Find the equation

Find theta in degrees:
Cos(theta) = (root3)/2

33.75 degrees expressed in radians

Prove that this statement is true:
Sin^2(x) + cos^2(x) = tan(x) * cot(x)

P: (X,1/2) and it is in quadrant two. Find x.

X varies directly with y and inversely with a
X = 20
Y = 10
Z = 2

Find K

Find theta in degrees:
csc(theta) = (2root3)/3

And angle is in _______ if it is drawn in the xy-plane with its vertex at the origin and it's initial side on the positive x-axis

Prove that this statement is true:
Sec^2(x) - 1 = (1/(cos(x)/sin(x)))^2

Terminal points T=-pi/4

Z varies jointly with x and y

Find sin, cos, tan, sec, csc, and cot for theta = 60 degrees

Pi/180 radians=