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TERMINAL VELOCITY
Going up?
If an object is is thrown upward
away from the surface of the earth
(and we ignore air friction)…
• As the ball is going up…
    • What happens to its velocity? What     Its velocity decreases. Its
      direction does it act in?              direction is upward
    • What happens to acceleration due to It is 9.81 m/s2. It is acting
      gravity? What direction does it act in? downward
• What is its velocity at the maximum        0 m/s!
  height?
Going up?
If an object is thrown upward
away from the surface of the
earth (and we ignore air
friction)…
• As the ball begins traveling down… Its velocity increases in
                                           the negative direction
    • What happens to its velocity?
    • What happens to its acceleration
      due to gravity? What direction   It remains at -9.81 m/s2. It
      does it act in?                  is acting downward.
ACCELERATION DUE TO GRAVITY
• Negative & positive signs are
  VERY important in vertical
  motion
    • MUST be consistent
         • G is negative
         • Vertical downward
           displacement away from
           origin is negative
         • Vertical upward
           displacement away from
           origin is positive
EXAMPLE: BALL THROWN IN AIR
• Karl Malone tosses a ball straight up in the air
  vertically with an initial velocity of 10.0 m/s. What
  is the maximum height the ball will reach (neglect
  air friction)?
Xi = 0m                    Vf2 = Vi2 + 2a(xf-xi)
Xf = ?
Vi =   10.0 m/s            0 = 102 + 2(-9.81)(xf -0)
Vf = 0 m/s
a=     -9.81 m/s2
                           -100 = -19.62(xf -0)
t=
                           xf = 5.10 m
EXAMPLE: BALL THROWN IN AIR
• Karl Malone tosses a ball straight up in the air
  vertically with an initial velocity of 10.0 m/s. This
  time, find the time it takes the ball to reach its
  maximum height (neglect air friction)
Xi = 0m                     Vf = Vi+ at
Xf = 5.10 m
Vi =   10.0 m/s             0 = 10.0 + (-9.81)t
Vf = 0 m/s
a=     -9.81 m/s2
                            -10.0 = -9.81t
t=
                            t = 1.02 seconds
EXAMPLE: BALL THROWN IN AIR
• Karl Malone tosses a ball straight up in the air
  vertically with an initial velocity of 10.0 m/s. This
  time, find the final velocity of the ball, if Karl
  catches the ball at the same location he threw
  it(neglect air friction)
Xi = 0m                     Vf2 = Vi2 + 2a(xf-xi)
                                                          The velocity of an
Xf = 0 m                                                  object tossed in
Vi =   10.0 m/s
                            Vf2 = 10.02 + 2(-9.81)(0-0)   the air will have
Vf = ?                                                    the same velocity
                            Vf2 = 10.02 + 0               but in the opposite
a = -9.81 m/s2
                                                          direction when it
t=
                            Vf = - 10.0 m/s               returns to its
                                                          original posiion!!
EXAMPLE: BALL THROWN IN AIR
• Karl Malone tosses a ball straight up in the air
  vertically with an initial velocity of 10.0 m/s. This
  time, find the time it takes the ball to reach its
  original position(neglect air friction)
Xi =
       0m                   vf = vi + at
Xf =
       0m
Vi =   10.0 m/s
                            -10.0 = 10.0 + (-9.81)t
Vf = -10.0 m/s
a = -9.81 m/s2
                            -20.0 = -9.81t
t=
                            t = 2.04 s
OUR DATA SO FAR…
Notice any             At t = 1.02 s v = 0 m/s
patterns?v = 0 m/s




                     At t = 0.00 s
                     Vi = 10.0 m/s          At t =2.04 s
                                         v = -10.0 m/s
WHAT DOES THIS LOOK LIKE GRAPHICALLY?
• Graph of an object thrown vertically upward

     Displacement vs. time   Velocity vs. time   Acceleration vs. time
MEASURE YOUR REACTION TIME!
•   Reaction time affects your performance in a number of activities
•   Today you will determine your reaction time!
1. Have a friend hold a meterstick vertically between the thumb and index finger of your
   open hand. Meter stick should be held so that the zro mark is between your fingers with 1
   mark above it. Do not touch meter stick, let it fall freely. Your catching hand should be
   resting on a table
2. Without warning, your friend will drop the meterstick so that it falls between your thumb
   and finger. Catch the meter stick as quickly as you can!
3. Record the distance the meter stick falls through your grasp. Do this five times.
4. Calculate your average reaction time from the free fall acceleration and the distance you
   measure.

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Honors throwing ball in air

  • 2. Going up? If an object is is thrown upward away from the surface of the earth (and we ignore air friction)… • As the ball is going up… • What happens to its velocity? What Its velocity decreases. Its direction does it act in? direction is upward • What happens to acceleration due to It is 9.81 m/s2. It is acting gravity? What direction does it act in? downward • What is its velocity at the maximum 0 m/s! height?
  • 3. Going up? If an object is thrown upward away from the surface of the earth (and we ignore air friction)… • As the ball begins traveling down… Its velocity increases in the negative direction • What happens to its velocity? • What happens to its acceleration due to gravity? What direction It remains at -9.81 m/s2. It does it act in? is acting downward.
  • 4. ACCELERATION DUE TO GRAVITY • Negative & positive signs are VERY important in vertical motion • MUST be consistent • G is negative • Vertical downward displacement away from origin is negative • Vertical upward displacement away from origin is positive
  • 5. EXAMPLE: BALL THROWN IN AIR • Karl Malone tosses a ball straight up in the air vertically with an initial velocity of 10.0 m/s. What is the maximum height the ball will reach (neglect air friction)? Xi = 0m Vf2 = Vi2 + 2a(xf-xi) Xf = ? Vi = 10.0 m/s 0 = 102 + 2(-9.81)(xf -0) Vf = 0 m/s a= -9.81 m/s2 -100 = -19.62(xf -0) t= xf = 5.10 m
  • 6. EXAMPLE: BALL THROWN IN AIR • Karl Malone tosses a ball straight up in the air vertically with an initial velocity of 10.0 m/s. This time, find the time it takes the ball to reach its maximum height (neglect air friction) Xi = 0m Vf = Vi+ at Xf = 5.10 m Vi = 10.0 m/s 0 = 10.0 + (-9.81)t Vf = 0 m/s a= -9.81 m/s2 -10.0 = -9.81t t= t = 1.02 seconds
  • 7. EXAMPLE: BALL THROWN IN AIR • Karl Malone tosses a ball straight up in the air vertically with an initial velocity of 10.0 m/s. This time, find the final velocity of the ball, if Karl catches the ball at the same location he threw it(neglect air friction) Xi = 0m Vf2 = Vi2 + 2a(xf-xi) The velocity of an Xf = 0 m object tossed in Vi = 10.0 m/s Vf2 = 10.02 + 2(-9.81)(0-0) the air will have Vf = ? the same velocity Vf2 = 10.02 + 0 but in the opposite a = -9.81 m/s2 direction when it t= Vf = - 10.0 m/s returns to its original posiion!!
  • 8. EXAMPLE: BALL THROWN IN AIR • Karl Malone tosses a ball straight up in the air vertically with an initial velocity of 10.0 m/s. This time, find the time it takes the ball to reach its original position(neglect air friction) Xi = 0m vf = vi + at Xf = 0m Vi = 10.0 m/s -10.0 = 10.0 + (-9.81)t Vf = -10.0 m/s a = -9.81 m/s2 -20.0 = -9.81t t= t = 2.04 s
  • 9. OUR DATA SO FAR… Notice any At t = 1.02 s v = 0 m/s patterns?v = 0 m/s At t = 0.00 s Vi = 10.0 m/s At t =2.04 s v = -10.0 m/s
  • 10. WHAT DOES THIS LOOK LIKE GRAPHICALLY? • Graph of an object thrown vertically upward Displacement vs. time Velocity vs. time Acceleration vs. time
  • 11. MEASURE YOUR REACTION TIME! • Reaction time affects your performance in a number of activities • Today you will determine your reaction time! 1. Have a friend hold a meterstick vertically between the thumb and index finger of your open hand. Meter stick should be held so that the zro mark is between your fingers with 1 mark above it. Do not touch meter stick, let it fall freely. Your catching hand should be resting on a table 2. Without warning, your friend will drop the meterstick so that it falls between your thumb and finger. Catch the meter stick as quickly as you can! 3. Record the distance the meter stick falls through your grasp. Do this five times. 4. Calculate your average reaction time from the free fall acceleration and the distance you measure.