The Kinematic Equations Kinematics Describes motion without regard to what causes it. Uses equations...
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Transcript of The Kinematic Equations Kinematics Describes motion without regard to what causes it. Uses equations...
![Page 1: The Kinematic Equations Kinematics Describes motion without regard to what causes it. Uses equations to represent the motion of an object in terms of.](https://reader036.fdocuments.net/reader036/viewer/2022082422/56649ee45503460f94bf2b64/html5/thumbnails/1.jpg)
The Kinematic Equations
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Kinematics
Describes motion without regard to what causes it.Uses equations to represent the motion of an object in terms of acceleration (a), velocity (v), displacement (d) and time (t).
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Equations
vf = vi + at d = (vf + vi)t
2
d = vit + ½at2 vf2 = vi
2 + 2ad
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If a car’s initial velocity is +25 m/s, and it accelerated at a rate of +7.5 m/s2 over a period of 8.0 seconds what is the car’s final velocity? vf = 85 m/s
vf = vi + at
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If a kicker boots the ball at a velocity of +45 m/s and it is aided by a gust of wind to accelerate at +2.5 m/s2 and it stays in the air for 3.5 seconds. How far will the ball travel? d = +170 md = vit + ½at2
![Page 6: The Kinematic Equations Kinematics Describes motion without regard to what causes it. Uses equations to represent the motion of an object in terms of.](https://reader036.fdocuments.net/reader036/viewer/2022082422/56649ee45503460f94bf2b64/html5/thumbnails/6.jpg)
A boy sledding down a hill has an initial speed of +12m/s. He continues to speed up and reaches a final velocity of +18m/s after traveling for 12 seconds. What distance does the boy travel. d = +180 m d = (vf + vi)t
2
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Mr. Billante is notorious for his road rage. After being cut off he accelerates at a rate of +12.3 m/s2 for +455 m. As he approaches the man who cut him off his final velocity is a ludicrous +125 m/s. What was his initial velocity? vi = +66.6 m/s
vf2 = vi
2 + 2ad
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Free Fall
An object is in Free Fall if gravity is the only force acting on an object. (Assume no Air Resistance) g = acceleration due to gravity on a particular planet g = - 9.8 m/s2
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