The period of | sin(3x) | is
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Answer: ⇒ Period of | sin(3x) | is 2π/3
⇒ Period of a Trigonometric Function is the smallest positive Number which, when added to the original circular measure of the angle, gives the same value of the function.
The given function is | sin(3x) |
We know that Period of SINE is 2π.
⇒ | sin (3x) | = | sin (3x + 2π) |
| sin (3x) | = | sin (3x + 3.2π/3) |
| sin (3x) | = | sin 3(x + 2π/3) |
⇒ Period of | sin(3x) | is 2π/3
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