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5(21) what is the equation of the graph? (3 points) COSECANT curves on the plane have four basic features: vertical stretching, period, phase shift (sometimes

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5(21) what is the equation of the graph?

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(3 points) COSECANT curves on the plane have four basic features: vertical stretching, period, phase shift (sometimes called horizontal shift), and vertical shift (sometimes represented by the equation of the curve's midline). Below is the graph of a particular COSECANT curve which is the graph of the function f(x). Pi/6 -pi/12 P1/12 pi/6 (Click on a graph to enlarge it) Using the graph, determine the vertical stretching, period, phase shift (with regards to the parent function csc(x)) and midline for the above f(x). . Note, phase shift is sometimes called horizontal shift. Also, the midline should be written as an equation not just a numerical value. Vertical Stretching 1 Period pi/6 Phase shift 0 Midline y=0 Using the trig function csc(x), find an equation for the graph of f(x). . For example, y = 5 csc(6x - 7) + 22. CAREFUL WITH THE FORMATTING, WeBWork DON'T PLAY

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