Graphing trigonometric functions

What are the periods for the graphs of cosecant, secant, and cotangent functions?

• sec: 2π csc: 2π cot: π/2
• sec: 2π csc: 2π cot: π
• sec: π/2 csc: 2π cot: π/2
• sec: 2π csc: 2π cot: 3π/2

6. Which of the following statement/s is/are TRUE? I. Secant function is an even function and its graph is symmetric with respect to the y-axis. II. Secant function neither has a maximum or a minimum value limit.

• A. Both statements are true
• B. The first statement is true; the second statement is false.
• C. The first statement is false; the second statement is true.
• D. Both statements are false.

Determine an equation for this graph:

What function is graphed here?

• $y=\sec\left(x\right)$

• $y=2\sec\left(x\right)$

• $y=\csc\left(x\right)$

• $y=2\csc\left(x\right)$

Select all that apply: Which parent functions have a period of

 $2\pi$  ?

• y=sinx

• y=cosx

• y=tanx

• y=cotx

• y=secx

What function is this graph?

• secant

• cosecant

• Cotangent

Describe the transformations of y = - 6 csc ( 2x + π ) - 11

Select all that apply?

• down 11

• reflection over the x - axis

• phase shift = π/2 to the right

• period = 1

• Amplitude is 6

What is the period?

• 4π
• 2π
• π
• 8π

Which function below matches this graph?

• y=2+sec(x)

• y=sec(x)

• y=2sec(x)

• y=sec(x)-2

Which graphs have a minimum y-value of -1?