Sin & Cos with Amplitude and Phase.

In the equation, 2 is a multiplier and called an amplitude. Amplitude describes the “height” of the trigonometric function.

Sin & Cos with Amplitude and Phase. In the equation, 2 is a multiplier and called an amplitude. Amplitude describes the “height” of the trigonometric function.

Sin & Cos with Amplitude and Phase. In the equation, 2 is a multiplier and called an amplitude. Amplitude describes the “height” of the trigonometric function

Sin & Cos with Amplitude and Phase I used just basic angles and plotted my sin x curve.

Sin & Cos with Amplitude and Phase I used just basic angles and plotted my sin x curve. Now let’s get our values for

Sin & Cos with Amplitude and Phase I used just basic angles and plotted my sin x curve. Now let’s get our values for As you can see, all the values doubled ( x 2 )

Sin & Cos with Amplitude and Phase. Phase relation is seen in practical applications such as sound, electrical, and radio waves. This “phase shift” adjusts the wave by sliding it either left or right a number of degrees. The waves mostly frequently shifted are sine waves.

Sin & Cos with Amplitude and Phase. Phase relation is seen in practical applications such as sound, electrical, and radio waves. This “phase shift” adjusts the wave by sliding it either left or right a number of degrees. The waves mostly frequently shifted are sine waves. Here is an example of a sine wave shifted 45 ⁰.

Sin & Cos with Amplitude and Phase. Phase relation is seen in practical applications such as sound, electrical, and radio waves. This “phase shift” adjusts the wave by sliding it either left or right a number of degrees. The waves mostly frequently shifted are sine waves. Here is an example of a sine wave shifted 45 ⁰. ( the interval is [ 0, 2π ] 1

Sin & Cos with Amplitude and Phase. Phase relation is seen in practical applications such as sound, electrical, and radio waves. This “phase shift” adjusts the wave by sliding it either left or right a number of degrees. The waves mostly frequently shifted are sine waves. Here is an example of a sine wave shifted 45 ⁰. ( the interval is [ 0, 2π ] 1 And so on

Sin & Cos with Amplitude and Phase. Phase relation is seen in practical applications such as sound, electrical, and radio waves. This “phase shift” adjusts the wave by sliding it either left or right a number of degrees. The waves mostly frequently shifted are sine waves. Here is an example of a sine wave shifted 45 ⁰. ( the interval is [ 0, 2π ] 1 And so on As you can see, we either add or subtract the angle.