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7. What is the value in m/s of the initial velocity of a free falling body? 32.2 9.81 O 1 8. Based on your experiment no. 1, What is the best way/preferred method of getting the resultant of three or more vectors? Polygon Method Parallelogram Method

7. What is the value in m/s of the initial velocity of a free falling body? 32.2 9.81 O 1 8. Based on your experiment no. 1, What is the best way/preferred method of getting the resultant of three or more vectors? Polygon Method Parallelogram Method

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7. What is the value in m/s of the initial velocity of a free falling body? 32.2 9.81 0 1 8. Based on your experiment no. 1, What is the best way/preferred method of getting the resultant of three or more vectors? Polygon Method Parallelogram Method Component Method Using a scale ... Activity Chat Teams Assignments Calendar More
Transcribed Image Text:7. What is the value in m/s of the initial velocity of a free falling body? 32.2 9.81 0 1 8. Based on your experiment no. 1, What is the best way/preferred method of getting the resultant of three or more vectors? Polygon Method Parallelogram Method Component Method Using a scale ... Activity Chat Teams Assignments Calendar More
PART I: TWO FORCES 1. Solve analytically by using polygon and parallelogram method, the resultant of the following vectors applying Cosine Law or Sine Law. 150 grams due 30° S of E or due S 60° E 2. Solve graphically using polygon method the resultant of the same vectors using any convenient scale. Solve also for the corresponding equilibrium. 3. Using the force table, place the corresponding masses mentioned in procedure 1 in pans attached to strings passing over pulleys (assuming it's frictionless). Put corresponding masses on a third pan and move this until the system is stable (the ring where the string is attached will not touch the metal stick at the center of the force table). The masses in the third pan will be the Equilibrant of the same forces mention in procedure 1. Make sure to include the mass of the pan to the suspended weights to add up to the given vectors. The equilibrant will be the magnitude of the resultant. Also determine the position of the resultant (0). 4. With the value of the resultant in analytical solution as accepted value solve for the % error of solving the resultant for procedure 2 & 3. 5. Draw set-up of apparatus and label. DATA AND RESULT: I. Parallelogram Method R= 177.5 grams, due 50° S of W E= 177.5 grams, due 50° N of E Error= 1.29 grams, %Error=0.7215% II. Polygon Method R= 177.5 grams, due 50° S of W E= 177.5 grams, due 50° N of E Error= 1.29 grams, %Error=0.7215% I. Force Table Method R= 179.42 grams, due 51.14° S of W E= 179.42 grams, due 51.14° N of E Error= 0.63 grams, %Error=0.3524% 1
Transcribed Image Text:PART I: TWO FORCES 1. Solve analytically by using polygon and parallelogram method, the resultant of the following vectors applying Cosine Law or Sine Law. 150 grams due 30° S of E or due S 60° E 2. Solve graphically using polygon method the resultant of the same vectors using any convenient scale. Solve also for the corresponding equilibrium. 3. Using the force table, place the corresponding masses mentioned in procedure 1 in pans attached to strings passing over pulleys (assuming it's frictionless). Put corresponding masses on a third pan and move this until the system is stable (the ring where the string is attached will not touch the metal stick at the center of the force table). The masses in the third pan will be the Equilibrant of the same forces mention in procedure 1. Make sure to include the mass of the pan to the suspended weights to add up to the given vectors. The equilibrant will be the magnitude of the resultant. Also determine the position of the resultant (0). 4. With the value of the resultant in analytical solution as accepted value solve for the % error of solving the resultant for procedure 2 & 3. 5. Draw set-up of apparatus and label. DATA AND RESULT: I. Parallelogram Method R= 177.5 grams, due 50° S of W E= 177.5 grams, due 50° N of E Error= 1.29 grams, %Error=0.7215% II. Polygon Method R= 177.5 grams, due 50° S of W E= 177.5 grams, due 50° N of E Error= 1.29 grams, %Error=0.7215% I. Force Table Method R= 179.42 grams, due 51.14° S of W E= 179.42 grams, due 51.14° N of E Error= 0.63 grams, %Error=0.3524% 1
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