how does translation a figure vertically affect the coordinates of its vertices
A rotation turns a shape through an angle at a fixed point thus changing its coordinates
Nothing. Translation does not affect the measure of sides (or angles).
The answer depends on what you mean by "the verticals of a triangle".
When you shift a function, you are essentially translating its graph either horizontally or vertically. A horizontal shift alters the input values, moving the graph left or right, while a vertical shift changes the output values, moving the graph up or down. This transformation maintains the shape of the graph but changes its position in the coordinate plane. Shifting does not affect the function's overall behavior or characteristics, such as its domain and range.
Yes, the result is an enlargement or shrinking, with the origin as centre of enlargement.
Order is important because when you switch your numbers when dividing or subtracting, you might get a different answer which would affect your answer. ♫
A monotonic transformation does not change the overall shape of a function's graph, but it can stretch or compress the graph horizontally or vertically.
X-ray film should be stored vertically to prevent warping and to minimize the risk of scratches or damage that can occur when films are stacked horizontally. Storing them vertically allows for better airflow and reduces the potential for moisture accumulation, which can affect film quality. Additionally, vertical storage makes it easier to access and organize the films efficiently.
The direction of acceleration would be vertically upward, since the net force is acting in that direction. The horizontal motion of the balloon being blown westward does not affect the acceleration in the vertical direction.
A horizontal shift refers to the movement of a graph left or right along the x-axis, which alters the x-coordinates of points without affecting their y-coordinates. In contrast, a vertical shift moves the graph up or down along the y-axis, changing the y-coordinates of points while keeping their x-coordinates the same. Both types of shifts affect the position of the graph but do so in different directions relative to the axes.
Yes - the tail adds stability. Without it - the kite would just spin. The tail makes the bottom of the kite slightly heavier so it flies vertically.
As you slide the X file back into the folder, you can see that the first letters of each line spell out "Don't trust Director D" vertically. This information, however, does not affect how you have to play the island.