Data Table: Elongation (cm) (Adding) Elongation (cm) (Subtracting) Mass Added (g) Force Added'(N) 10 0.IN 0.2 cm 20 0.2N 0.4 cm 30 0.3 N 40 0.4 N 1.2 cm 50 0.5 N 1.6cm 60 0.6N 2cm 70 0.7 N. 2.4 cm 80 0.8N 2.8 cm 0.9N 10.98.N 90 3.2 cm 100 3.5 cm Questions: Place your answers to the following questions on a separate sheet of paper. 1. a) What formula is used to convert mass into newtons? b) What must be done before you use this formula? 2. Graph Force, (in newtons), vs. Elongation (in cm). Make sure that the independent variable is placed on the X-axis and the dependent variable is plotted on the Y-axis. 3. Using the data from the graph, determine the spring constant, in N/cm. show the work done in calculating this constant. 4. If you were to repeat this experiment using a stiffer spring, how would your graph differ? Use sample graphs to compare. 5. Predict the elongation if a 150g mass was added. Show all work!!!! 6. Is there a limit to how much mass can be added and still have the spring regain its original form when the masses are removed? Explain.

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please help with questions 1,2,3,4,5, and 6 because they are altogether for one whole data
Physics Laboratory Experiment - Hooke's Law
Objective: To be able to measure the elongation of a spring.
To be able to determine the spring constant using the data plotted on a graph.
Materials: Hooke's Law Apparatus, 4 different slotted masses, graph paper
P'rocedure: 1. Set the spring pointer to zero without any added masses.
2. Measure the elongation (in cm) while adding the slotted masses in
increments of 10g. Use the mirror to avoid the error of parallax.
3. In order to check your results, remove the masses in increments of 10g
and place your results on the data table below.
Data Table:
Elongation (cm)
(Adding)
Elongation (cm)
(Subtracting)
Mass Added (g)
Force Added'(N)
10
0.IN
0.2 cm
20
0.2N
0.4 cm
30
0.3 N
0.8 cm
40
0.4N
11.2cm.
50
0.5 N
1.6cm.
60
0.6N
2 cm
70
0.7 N.
|2.4 cm
80
0.8N
2.8 cm
t0.9N
3.2 Cm
90
100
10.98N
3.5 cm
Questions: Place your answers to the following questions on a separate sheet of paper.
1. a) What formula is used to convert mass into newtons?
b) What must be done before you use this formula?
2. Graph Force, (in newtons), vs. Elongation (in cm).
Make sure that the independent variable is placed on the X-axis and the dependent
variable is plotted on the Y-axis.
3. Using the data from the graph, determine the spring constant, in N/cm. show the
work done in calculating this constant.
4. If you were to repeat this experiment using a stiffer spring, how would your graph
differ? Use sample graphs to compare.
5. Predict the elongation if a 150g mass was added. Show all work!!!!
6. Is there a limit to how much mass can be added and still have the spring regain its
original form when the masses are removed? Explain.
Transcribed Image Text:Physics Laboratory Experiment - Hooke's Law Objective: To be able to measure the elongation of a spring. To be able to determine the spring constant using the data plotted on a graph. Materials: Hooke's Law Apparatus, 4 different slotted masses, graph paper P'rocedure: 1. Set the spring pointer to zero without any added masses. 2. Measure the elongation (in cm) while adding the slotted masses in increments of 10g. Use the mirror to avoid the error of parallax. 3. In order to check your results, remove the masses in increments of 10g and place your results on the data table below. Data Table: Elongation (cm) (Adding) Elongation (cm) (Subtracting) Mass Added (g) Force Added'(N) 10 0.IN 0.2 cm 20 0.2N 0.4 cm 30 0.3 N 0.8 cm 40 0.4N 11.2cm. 50 0.5 N 1.6cm. 60 0.6N 2 cm 70 0.7 N. |2.4 cm 80 0.8N 2.8 cm t0.9N 3.2 Cm 90 100 10.98N 3.5 cm Questions: Place your answers to the following questions on a separate sheet of paper. 1. a) What formula is used to convert mass into newtons? b) What must be done before you use this formula? 2. Graph Force, (in newtons), vs. Elongation (in cm). Make sure that the independent variable is placed on the X-axis and the dependent variable is plotted on the Y-axis. 3. Using the data from the graph, determine the spring constant, in N/cm. show the work done in calculating this constant. 4. If you were to repeat this experiment using a stiffer spring, how would your graph differ? Use sample graphs to compare. 5. Predict the elongation if a 150g mass was added. Show all work!!!! 6. Is there a limit to how much mass can be added and still have the spring regain its original form when the masses are removed? Explain.
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