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# Ready to Launch! - PowerPoint PPT Presentation

Ready to Launch!. PHYS 2010 Midterm Project. Experiment and Purpose. Our experiment was to determine the distance a projectile will travel when launched from different angles.

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Presentation Transcript

PHYS 2010 Midterm Project

• Our experiment was to determine the distance a projectile will travel when launched from different angles.

• We performed the experiment by first attempting to use a homemade catapult and then a launcher premade by the physics department.

• Items needed:

1. catapult or launcher

-Your catapult and launcher can be homemade, store bought, or in our case, courtesy of Jimmy in the Physics department.

2. Projectile (ball, penny, etc)

3. Meter stick

4. Protractor

5. Sticky notes (optional)

6. Calculator

• First, start the launcher at 10°. Carefully measure the angle with the protractor.

• Launch and record the data. Repeat 4 more times for this angle. Take the average of the collected data.

• Repeat launch for 20°, 30°, 40°, 50°, 60°, 70°, 80°, and 90°. Repeat each launch 5 times for each angle and take the average.

• Graph the data and determine which angle had the longest distance.

• Calculate uncertainties for the distance and angle.

Trial 1

Trial 2

• Angles from 0° to 100° in increments of 10°

• One launch per angle

• Mass of penny=3.06g

• Angles from 10° to 90° in increments of 10°

• Five launches per angle (average taken)

• Mass of ball=2.21g

Trial 1 Materials Used

Trial 2 Materials Used

• Vi=√2gHave

• Vi=√2(980)(37.6)=271.47

• R=(v2/g)sin(2Θ)

• Theoretical:

• R=[(271.472 cm/s)/980 cm/s2]sin(2(45°))=75.20cm

• R =[(271.472 cm/s)/980 cm/s2]sin(2(60°))=65.13cm

• Actual:

• 45°≈65cm

• 60°≈72.6cm

• S(d)=5 cm

• S(angle)=5°

• Fu(d)=S(d)/dave=5cm/53cm=0.1

• Fu(angle)=S(angle)/angleave=5°/50°=0.1

• 45° should be the top angle because it would create a perfect arc.

• 90° should be the smallest angle because it is straight in the air so it would have no horizontal.

45° angle

90° angle

• Unlike expected, the highest point on the graph was 60° instead of 45°.

• This could be because we did not measure the angles properly.

• After doing the theoretical distance for 45° and 60°, we found that the expected value for 45° was close to the actual value for 60°

• 90° was the smallest distance but it did not equal zero like expected.

• In conclusion, we used the launcher to demonstrate projectile motion and finding the distance that the projectile will travel when launched from different angles.

• Human error can cause unexpected results which we demonstrated in trial 1 of this experiment.

• Our expected results did not match the correct angle but we did find that the angle with the largest distance was close to the expected distance for our expected.