The student moves a sprite horizontally across the Snap! stage, and its position over a period of time (default is 12 seconds, but this can be changed by the student) is graphed on a coordinate. The student can then restart the program to get a new graph or add another sprite to see two different distance graphs on the grid. Credit: Cynthiadata:image/png;base64,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data:image/png;base64,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

i0

Timer

What y position on the stage pen sprite should move toy-start: y-position of top of graphThe item is the distance the main sprite has moved that corresponds to the current second. It's multiplied to y px to scale the distance to the coordinate grid.It's divided by distance per y to scale it to the correct units (ex. the y-axis could be labeled 0, 4, 8, 12, 16..., meaning it would have to be divided by 4Current Point/seconds per x scales the seconds to the interval the x-axis is increasing by (ex. x could be labeled 0, 3, 6...)x px scales the distance main sprite moved to the px of the stage/coordinate gridx-start is the x-position of the left of the graph

See student guide for descriptions of what each variable does

Total px of graph height divided by how many y intervals/units there are returns how many px tall each unit is Total px of graph width divided by how many x intervals/units there are returns how many px wide each unit is Number of intervals/units are determined by the total time/distance divided by how much time/distance increases as you move up one y or right one y

This sprite doesn't have to reset the timer because that's controlled in the main sprite. It also uses unique values for it's current distance as well as it's current time

Uses sprite specific points for distance and time. The variables controlling how the coordinate grid is drawn remain the same

The original Plot Distance sprite will draw the graph and labels00-220-501240440200121036.666666666666664201400