Acceleration - Motion III - 1/28/18
Weekly Blog : Victor N. 8B
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Acceleration is an example of a vector quantity, that measure the magnitude and direction. This is the rate of which an object changes its velocity. You are accelerating when you change your speed or change your direction. You can make a case that slowing down and changing direction is not acceleration, but acceleration is change in velocity. Don't be mistaken that 'speeding down' is deceleration, for deceleration is negative acceleration. To model acceleration in a graph, you can make a velocity-time graph. The rise / the y-axis represents the change in velocity. The run/x-axis represents the time. To measure acceleration, you take the change in velocity and divided by time. In conclusion, acceleration is a vector quantity representing the change in velocity.
SP2 - Using Models
This week I used to models to demonstrate my learning of acceleration. I used models on Wednesday and Thursday when we did the Acceleration Lab in class. In the lab, we constructed a ramp using a Hot Wheels track and toy car. Using the ramp, we did 9 total runs for 3 different heights. For each height, we did 3 runs and calculate the average distances and velocity. 2 heights represented the acceleration and 1 height represented deceleration. As you can see, I used models this week to demonstrate my understanding of velocity.
XCC - Structure and Function
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