Amplitude Focus (Sine, Cosine, Cosecant, Secant)

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| Questions: 20 | Updated: Jan 19, 2026
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1) What is the amplitude of y = -8sin(x)?
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Amplitude Focus (Sine, Cosine, Cosecant, Secant) - Quiz

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2) What is the amplitude of y = 5cos(x)?
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3) The function y = csc(x) has amplitude:
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4) The graph of y = 2sec(x) has amplitude:
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5) The midline of y = 3sin(x) + 4 is:
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6) The midline of y = -2cos(x) - 5 is:
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7) Which has amplitude 6 and midline y = 0?
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8) The midline of y = 4cos(x) + 7 is:
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9) Which has undefined amplitude?
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10) The period of y = sin(2x) is:
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11) The period of y = cos(3x) is:
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12) Which has amplitude 1/2 and period 2π?
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13) Which has midline y = -6?
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14) The amplitude of y = 12cos(x) is:
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15) The midline of y = sin(x) - 10 is:
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16) The amplitude of y = -9sin(x) is:
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17) Which function has midline y = 2?
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18) Which has no amplitude but has period 2π?
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19) The graph of y = -3sin(x) + 2 has amplitude:
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20) The period of y = tan(4x) is:
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Cierra Henderson |MBA |
K-12 Expert
Cierra is an educational consultant and curriculum developer who has worked with students in K-12 for a variety of subjects including English and Math as well as test prep. She specializes in one-on-one support for students especially those with learning differences. She holds an MBA from the University of Massachusetts Amherst and a certificate in educational consulting from UC Irvine.
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What is the amplitude of y = -8sin(x)?
What is the amplitude of y = 5cos(x)?
The function y = csc(x) has amplitude:
The graph of y = 2sec(x) has amplitude:
The midline of y = 3sin(x) + 4 is:
The midline of y = -2cos(x) - 5 is:
Which has amplitude 6 and midline y = 0?
The midline of y = 4cos(x) + 7 is:
Which has undefined amplitude?
The period of y = sin(2x) is:
The period of y = cos(3x) is:
Which has amplitude 1/2 and period 2π?
Which has midline y = -6?
The amplitude of y = 12cos(x) is:
The midline of y = sin(x) - 10 is:
The amplitude of y = -9sin(x) is:
Which function has midline y = 2?
Which has no amplitude but has period 2π?
The graph of y = -3sin(x) + 2 has amplitude:
The period of y = tan(4x) is:
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