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  1. 14 mar 2023 · Translate sine and cosine functions vertically and horizontally. Identify the vertical and horizontal translations of sine and cosine from a graph and an equation. Calculate the amplitude and period of a sine or cosine curve.

  2. A vertical translation is of the form: #y = sin (theta) + A# where # A!=0# OR #y = cos (theta) + A#. Example: #y = sin (theta) + 5# is a #sin# graph that has been shifted up by 5 units. The graph #y = cos (theta) - 1# is a graph of #cos# shifted down the y-axis by 1 unit.

  3. A translation of a graph, whether its sine or cosine or anything, can be thought of a 'slide'. To translate a graph, all that you have to do is shift or slide the entire graph to a different place.

  4. Effect of h: The sinusoidal function is translated horizontally h units. If h > 0, the function moves to the right right — radians If h < 0, the function moves to the left Y = cos + The Cosine Function sm x — y Sin(x cos left — radians A horizontal translation affects the x-coordinate of every point on a sinusoidal function.

  5. In this explainer, we will learn how to translate or stretch the trigonometric function and find the rule of a trigonometric function given the transformation. Let’s recall some of the key features of the graphs of the main trigonometric functions: the sine and cosine functions.

  6. Translations of Sine and Cosine | Desmos. In the following graph of a sine function, we can make changes to the x-values by adding a constant h. Since the x-axis is a horizontal axis, constant changes to x should cause horizontal changes to the graph. Move the slider for h to see what happens to the graph. 1.

  7. In this explainer, we will learn how to translate or stretch the trigonometric function and find the rule of a trigonometric function given the transformation. Let’s recall some of the key features of the graphs of the three main trigonometric functions, the sine, cosine, and tangent function.

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