Graphs
Unit Circle
Inverse Trig
Degrees and Radians
Trig Identities
100

Which trig functions have vertical asymptotes at 

x=pi/2+pi*n, n=ZZ

tangent and secant

100

What quadrant is the following angle in?

-(3pi)/4

3rd quadrant

100

Why is the domain of a trig function restricted when finding the inverse?

A function must be one-to-one (pass the horizontal line test) for its inverse to be a function.

100

What is the degree measurement for an angle of 

(7pi)/4

315^o

100

Why is the following equal to one?

sinx*cscx

a function multiplied by its reciprocal equals 1

200

Is the following periodic, sinusoidal, or both?

Periodic, not sinusoidal

200

Which trig functions are negative in the 2nd quadrant?

Cosine, Secant, Tangent, Cotangent

200

Which inverse trig function has the following graph?

arcsec(x)

200

What is the radian measurement for the given angle?

225^o

(5pi)/4

200

Write the following in terms of its cofunction:

tan(28^o)

cot(62^o)

300

The _______ of cosine match up with the ______ of secant.

max's/min's......min's/max's

300

What is the smallest positive coterminal angle to 

-(2pi)/3

(4pi)/3

300

Evaluate the following:

arctan(tan(pi))

0

300

What is the range of arcsec(x)?

0<=x<=pi

300

What is the pythagorean trig identity that involves tangent?

tan^2x+1=sec^2x

400

What two functions would bound the following function?

y=2x-2cosx

y=2x-2 and y=2x+2

400

Evaluate: 

sec((4pi)/3)

-2

400

Evaluate the following:

arccos(sin((5pi)/3))

(5pi)/6

400
Cofunctions of angles that add up to ____ are equal.

90 degrees or pi/2

400

Simplify the following expression using a negative angle identity:

csc(-x)*tan(x)

-sec(x)

500

Create the equation of a function that IS sinusoidal.


answers vary

y=asin(bx)+-dcos(bx)

500

Given that...

sec(theta)<0

tan(theta)=-9/2

What is...

cos(theta)

cos(theta)=-(2sqrt85)/85

500

E

artctan(-sqrt3/3)

valuate:


-pi/6 or (11pi)/6

500

About how many degrees is one radian?

57.3 degrees

500

Simplify the following trigonometric expression:

(sin^2x)/(1-cosx)-cosx

1

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