Question #58220

: What is the minimum number of points required to mark all maximum, minimum, and zeros in a period of a sinusoid ?

Answer: _______

Expert's answer

Answer on Question #58220 – Math – Trigonometry

Question

What is the minimum number of points required to mark all maximum, minimum, and zeros in a period of a sinusoid?

Solution

The minimum number of points is five per period since for y=sin(x)y = \sin(x) from x=0x = 0 to x=2πx = 2\pi there exists a maximum (sin(π2)=1)\left(\sin\left(\frac{\pi}{2}\right) = 1\right), a minimum (sin(2π2)=1)\left(\sin\left(\frac{2\pi}{2}\right) = -1\right) and 3 zeros (sin(0)=0,sin(π)=0,sin(2π)=0)\left(\sin(0) = 0, \sin(\pi) = 0, \sin(2\pi) = 0\right).

Answer: 5 points.

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