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Vertical Motion Problems

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Vertical Motion Problems MA.912.A.7.8 Use quadratic equations to solve real-world problems. Vertical Motion Formula d=rt 5t2 The formula d=rt (Distance = rate X ... – PowerPoint PPT presentation

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Title: Vertical Motion Problems


1
Vertical Motion Problems
  • MA.912.A.7.8 Use quadratic equations to solve
    real-world problems.

2
Vertical Motion Formuladrt 5t2
  • The formula drt (Distance rate X time) works
    when the rate is constant.
  • When something is thrown upward into the air, the
    rate varies.
  • The rate gets slower and slower as the object
    goes up, then becomes negative as it comes back
    down again.

3
drt 5t2
  • t is the number of seconds since the object was
    thrown upward.
  • d is its distance in meters above where it was
    thrown.
  • r is the initial upward velocity in meters per
    second. (The rate when the object was first
    thrown.)

4
drt 5t2
Maximum Height
Object
distance
Ground
5
  • A football is kicked into the air with an initial
    upward velocity of 25 m/sec.
  • Write the related equation.
  • Calculate the height after 2 sec 3 sec

6
Graph
  • Clink on link for graphing calculator.
  • http//my.hrw.com/math06_07/nsmedia/tools/Graph_Ca
    lculator/graphCalc.html

7
  • A football is kicked into the air with an initial
    upward velocity of 25 m/sec.
  • c. When will it be 20 meters above the
  • ground?

8
  • A football is kicked into the air with an initial
    upward velocity of 25 m/sec.
  • d. When will the ball hit the ground?

9
  • 2. Suppose that you throw a rock into the air
    from the top of a cliff. The initial upward
    velocity is 15 m/sec.
  • Write the related
  • equation.

10
  • 2. Suppose that you throw a rock into the air
    from the top of a cliff. The initial upward
    velocity is 15 m/sec.
  • b. How high will the rock be above the cliff
    after 2 sec? Where will it be after 4 sec?

11
  • 2. Suppose that you throw a rock into the air
    from the top of a cliff. The initial upward
    velocity is 15 m/sec.
  • c. When will it again be at the same level you
    threw it?

12
  • 2. Suppose that you throw a rock into the air
    from the top of a cliff. The initial upward
    velocity is 15 m/sec.
  • d. When will it hit the water, 50 meters below
    where you threw it?

13
  • 3. A basketball player shoots a long shot. The
    ball has an initial upward velocity of 6 m/sec.
    When it is released, the ball is at the same
    level as the basket which is 3 meters above the
    gym floor.
  • Write the related
  • equation.

14
  • 3. A basketball player shoots a long shot. The
    ball has an initial upward velocity of 6 m/sec.
    When it is released, the ball is at the same
    level as the basket which is 3 meters above the
    gym floor.
  • b. After 0.3 seconds, how high is the ball above
    the basket? How high above the gym floor.

15
  • 3. A basketball player shoots a long shot. The
    ball has an initial upward velocity of 6 m/sec.
    When it is released, the ball is at the same
    level as the basket which is 3 meters above the
    gym floor.
  • c. Assuming that the aim is good, when will the
    ball go in the basket.

16
  • 3.
  • c. At what time does the ball reach its highest
    point? How high is the ball above the gym floor?

Time when it goes In the basket.
Time Thrown
The ball reaches its highest point halfway
between the time it is thrown and the time it
reaches the basket.
17
  • 3.
  • c. At what time does the ball reach its highest
    point? How high is the ball above the gym floor?

The ball reaches its highest point halfway
between the time it is thrown and the time it
reaches the basket.
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