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Here, we have seen the vertical translation of the graph by 1 unit A triangle is translated diagonally. The following table shows the coordinates of the point on the different curves after translation:

From this analysis, the only choice that shows a vertical translation is option b A triangle is translated upwards When we talk about vertical translation, we refer to shifts that change the vertical position of a shape without altering its horizontal position

In option b, the triangle moves straight up along the vertical axis while its horizontal position remains the same.

The transformation that shows only a vertical translation is the option where a triangle is shifted up Explanation to determine which option shows only a vertical translation from the shaded figure onto the unshaded figure, we first need to understand what a vertical translation is The image shows two triangles, one shaded and one unshaded The shaded triangle is located above the unshaded triangle

A vertical translation is a movement of a figure up or down The shaded triangle is moved down to the position of the unshaded triangle The distance between the two triangles is 6 units. Study with quizlet and memorize flashcards containing terms like choose values for horizontal and vertical translation to place triangle abc on top of triangle def

How did triangle abc move?, which shows only a vertical translation?, choose the value for reflection to place triangle abc on top of triangle def

One type of transformation is a translation A translation can move the graph of a function up, down, left or right The translation occurs when the location of a graph changes but not its shape or orientation In other words, a translated graph is congruent to the original graph

Vertical and horizontal translations are types of transformations with equations of the forms. In this case, if the triangles on the grid show only a vertical change without any horizontal shift, then the correct option would be b.) vertical translation only. A vertical translation means composing the function ⁠ ⁠ with f, for some constant b, resulting in a graph consisting of the points ⁠ ⁠ Each point ⁠ ⁠ of the original graph corresponds to the point ⁠ ⁠ in the new graph, which pictorially results in a vertical shift.

Which shows only a vertical translation

A triangle is translated to the right

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