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Graphing Trig Functions

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    Graphing Trig Functions (No Phase Shift)
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  • What graph is this?
    y = - tan(x)
    y= - cot(x)
    y=tan(x)
    y=cot(x)
  •  15
  • Determine the period: y=sin(3x)
    2π/3
  •  15
  • Determine the period: y=7cos(1/4x)
  •  15
  • Determine the period: y= -csc(5x) -11
    2π/5
  •  15
  • Determine the period y = 5tan(2x)
    π/2
  •  15
  • Determine the period: y = -3cot(1/3x)
  •  15
  • What graph is this?
    y=2sin(x)
    y=sin(x)
    y=sin(2x)
    y=sin(1/2x)
  •  15
  • What graph is this?
    y=2cos(x)
    y=cos(1/2x)
    y=cos(x)
    y=cos(2x)
  •  15
  • What graph is this?
    y=sec(1/2x)
    y=csc(x)
    y=-sec(x)
    y=-csc(x)
  •  15
  • What graph is this?
    y=-sec(x)
    y=csc(x)
    y=sec(1/2x)
    y=csc(2x)
  •  15
  • What graph is this?
    y=3cos(x)
    y= -3sin(x)
    y= -3cos(x)
    y=3sin(x)
  •  15
  • What graph is this?
    y= -2sin(2x)
    y= -2cos(2x)
    y= 2cos(2x)
    y= 2sin(2x)
  •  15
  • Which function begins and ends at the midline, and passes through the midline halfway through its period?
    y=sin(x)
  •  15
  • Which functions begins and ends with a max/min, and has a max/min halfway through its period?
    y=cos(x)
  •  15
  • Which function has a zero whenever y=sin(x) = 0?
    y=tan(x)
  •  15
  • Which function has a zero whenever cos(x) = 0?
    y = cot(x)
  •  15