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Warm Up 9 Warm Up 9 9/12/11 9/12/11 How many significant figures are in 80900? Warms up will be checked Wed.
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Warm Up 99/12/11

Jan 03, 2016

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How many significant figures are in 80900? Warms up will be checked Wed. Warm Up 99/12/11. Test. Curve was 5 points. Guaranteeing Partial Credit. Organize what the problem gives you Make a drawing if necessary Identify the equation you will use Fill in the equation with the givens - PowerPoint PPT Presentation
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Page 1: Warm Up 99/12/11

Warm Up 9Warm Up 9 9/12/11 9/12/11

How many significant figures are in 80900?

Warms up will be checked Wed.

Page 2: Warm Up 99/12/11

TestTest

Curve was 5 points

Page 3: Warm Up 99/12/11

Guaranteeing Partial Credit

1. Organize what the problem gives you

2. Make a drawing if necessary3. Identify the equation you will use4. Fill in the equation with the

givens5. Show your work6. Circle your answer with the

proper units

Page 4: Warm Up 99/12/11

GradesGrades

Still behind in grading menus

Page 5: Warm Up 99/12/11

Significant Figures and UnitsSignificant Figures and Units

Are required for correct answers from now on

Correct me

Page 6: Warm Up 99/12/11

4 Rules to Significant Figures4 Rules to Significant Figures

Page 7: Warm Up 99/12/11

Rule 1Rule 1

All non-zero digits are significant.

◦5 m◦76 m/s◦4567 m/s2

◦94586 N

Page 8: Warm Up 99/12/11

Rule 2Rule 2

All zeroes between significant digits are also significant.

◦30,505 kg◦50,500 s◦50,000,005 m/s◦02020 m

Page 9: Warm Up 99/12/11

Rule 3Rule 3

Zeroes to the right of a decimal or another significant digit are significant.

◦2.00 N◦570.090 J◦56.000 A◦500.

Page 10: Warm Up 99/12/11

Rule 4Rule 4

Zeroes used to for spacing are NOT significant.

◦0.2 W◦0.002 V◦0.00200 km◦1.00200 km

Page 11: Warm Up 99/12/11

When to useWhen to use

In problems, the least sig fig rules them all.

A car can accelerate from zero to 12 m/s in 4.65 seconds. What is its average acceleration?

Page 12: Warm Up 99/12/11

When to useWhen to use

ONLY apply significant rules to the final answer◦Calculators are good at being accurate

A car can accelerate from zero to 12 m/s in 4.65 seconds. What is its average acceleration?

Page 13: Warm Up 99/12/11

Kinematic ConceptsMotionRequires a change in distance/displacement

Change in distance/displacement must occur over a period of time (rate)

Page 14: Warm Up 99/12/11

Difference Between Scalars and VectorsIn the end, does this sailboat

have a displacement?

Page 15: Warm Up 99/12/11

Kinematic ConceptsAverage SpeedBasic motion = ∆d / ∆tSpeed is the rate of change of

distance◦Speed = change in distance

over time◦Formula:

savg = ∆distance / ∆time

Page 16: Warm Up 99/12/11

Kinematic ConceptsAverage VelocityBasic motion = ∆d / ∆tVelocity is rate of change of

displacement◦Velocity = change in

displacement over time◦Formula:

vavg = ∆displacement / ∆time

Page 17: Warm Up 99/12/11

Difference Between Scalars and VectorsA car is going due north at 60

km/hr.Another car is going due

south at 60 km/hr.Do the cars have the same

speed?Do the cars have the same

velocity?

Page 18: Warm Up 99/12/11

Kinematic ProblemsSpeed and VelocityAn ostrich can run at speeds

of up to 72 km/h. How long will it take an ostrich to run 1.5 km at this top speed?

Page 19: Warm Up 99/12/11

Perfect Physics World

One model of physicsNo friction or air resistance

Page 20: Warm Up 99/12/11

Kinematic ConceptsAverage VelocityMotion = ∆d / ∆tSpeed is the rate of change of

distanceVelocity is rate of change of

displacementVelocity and speed tell you how

fast position is changing, not just a change in position.

Average velocity = ∆d / ∆t

Page 21: Warm Up 99/12/11

Kinematic Vocabulary

Average Velocity◦Can velocity be higher or lower

than average over the same period of time?

Instantaneous Velocity◦An object’s velocity at a specific

moment in timeConstant Velocity

Page 22: Warm Up 99/12/11

Warm Up 10 9/13/11

Estimate the velocity the chair you are sitting on.

Hint: There are at least 3 velocities.

Page 23: Warm Up 99/12/11

Frame of Reference

“Frame of Reference” is similar to “point of view”

Motion is relative to the Frame of Reference

Page 24: Warm Up 99/12/11

0 m/s

4 m/s

2 m/s

5 m/s

Page 25: Warm Up 99/12/11

Your Frame of Reference is considered 0

Objects going in opposite directions – Add

Objects going in the same direction - Subtract

Page 26: Warm Up 99/12/11

Practice Problem

What is the relative speed of 2 cars heading towards each other if one car is traveling 12 m/s and the other is 33 m/s?

What is the relative speed if the fast car was trying to pass to slow car?

Page 27: Warm Up 99/12/11

Kinematic Vocabulary

Displacement is change in position

Velocity is change in displacement over time

Acceleration?

Page 28: Warm Up 99/12/11

Kinematic ConceptsAccelerationAcceleration is the rate of

change in the magnitude AND/OR direction of velocity.

Acceleration occurs when:◦Speed (magnitude) increases or

decreases◦Velocity changes direction

Page 29: Warm Up 99/12/11

Average Acceleration

2if

avg

aa

t

va

Page 30: Warm Up 99/12/11

Is there acceleration?From a dead stop, a car hits the

gas and goes 100 m in 3 s.A car moves at a constant

velocity of 10 m/s. Ahead, a cat starts to cross the street. The car hits the brakes!

A car is driving around in a perfect circle at a constant speed.

Page 31: Warm Up 99/12/11

Water drips from the ceiling at one drop per second. As the drops fall, what is their relative distance?

Is the distance between 2 drops the same, increases or decreases?

Page 32: Warm Up 99/12/11

2if

avg

aa

t

va

t

dvavg

Page 33: Warm Up 99/12/11

How acceleration changes motion.

Accel.VelocityDisplace-ment

t=0

t=1s

t=2s

t=3s

t=4 s

Page 34: Warm Up 99/12/11

Practice Problem

A car drives for 1 hour at 20 km/h. Then it drives for 1 hour at 30 km/h. What is the average speed of the car?

Did the car undergo any acceleration?

Page 35: Warm Up 99/12/11

Kinematic ProblemsSpeed and VelocityIf Hawaii is 2.24 x 103 km long

and the moves at an average speed of 50. mm per year, how many years would it take to move the length of Hawaii?

Page 36: Warm Up 99/12/11

Kinematic ProblemsSpeed and VelocityJupiter, the largest planet in

our solar system, has a radius of about 7.1 x 104 km. Its period of rotation, however, is only 9 h, 50 min. Calculate the average speed (in km/hr) for one rotation. What is the average velocity?

Page 37: Warm Up 99/12/11