Logarithms
The Unit Circle
Triangles and Functions
Trig Identities
100

The base number of the natural logarithm (ln) is this number.

What is e?

100

The Unit Circle is the shape of a _______.

What is a circle?

100

The special triangles are the 45-45-90 and _________ triangles.

What is 30-60-90?

100

The reciprocal of sin(x) is _____. 

What is csc(x)?

200

Logarithmic functions are inverses of these types of functions.

What are exponential functions?
200

In the Unit Circle, y = ______.

What is sin(x)?

200

In a 30-60-90 triangle, the hypotenuse is always ___ times the smallest leg.

What is 2?

200

From the Pythagorean Identity, cos2(x) = __________.

What is 1 - sin2(x)?

300

24 = 16 rewritten as a logarithmic function.

What is log216 = 4?

300

In the Unit Circle, the angle of 240 degrees is this radian measure.

What is 4π /3?

300

To change from radians to degrees, I must multiply the angle by this number.

What is 180/π?

300

Given that cos(x) = 3/5 and sin(x) = 4/5,

sec(x) = ______.

What is 5/3?

400

The condensed function of 2log(x) + 3log(y) is ______.

What is log(x2y3)?

400

The cosine of π /6 is this number.

What is rad(3)/2?

400

If cos(θ) = 8/11,

then θ = ____.  (nearest degree)

What is 43°?

400

Given that sin(x) = 12/37,

cos(x) = ________. 

What is 35/37?

500

The expanded function of log(3a2b5) is ______.

What is log(3) + 2log(a) + 5log(b)?

500

The coordinate of 300°  is (__,__).

What is (1/2 , -rad(3)/2)?

500

The simplified function of sin(x)sec(x)cot(x) is ______.

What is 1?

500

Given that cos(x) = 9/41,

tan(x) = _____.

What is 40/9?