6. The graph below shows data from an investigation into the properties of a spring. A team of engineers added different masses attached to the bottom of a spring and then measured the extension in cm. 20

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6. The graph below shows data from an investigation into the properties of a spring. A team
of engineers added different masses attached to the bottom of a spring and then measured
the extension in cm.
Extension (cm)
20-
18
16
14
12
10
8
6
4
2
0
0 10 20 30 40
50 60 70 80 90
Mass (g)
(a) The engineers made an error during this experiment.
Explain what happened to the spring beyond a suspended mass of 90 g.
100 110 120
(b) Determine the spring constant for the spring shown in part (a).
(c) Two identical springs are used in a parallel arrangement as shown below. The springs
are firmly attached at the top, and a mass is attached exactly halfway between the two
springs at the bottom.
專業
mass
The natural length of each spring is 12.5 cm. When a mass of 11.0 kg is attached,
each spring is measured to have a new length of 31.6 cm.
i. Calculate the spring constant for one of the springs.
ii. The same springs are then placed into a series arrangement. The same mass of
11.0 kg is then attached to the bottom.
Transcribed Image Text:6. The graph below shows data from an investigation into the properties of a spring. A team of engineers added different masses attached to the bottom of a spring and then measured the extension in cm. Extension (cm) 20- 18 16 14 12 10 8 6 4 2 0 0 10 20 30 40 50 60 70 80 90 Mass (g) (a) The engineers made an error during this experiment. Explain what happened to the spring beyond a suspended mass of 90 g. 100 110 120 (b) Determine the spring constant for the spring shown in part (a). (c) Two identical springs are used in a parallel arrangement as shown below. The springs are firmly attached at the top, and a mass is attached exactly halfway between the two springs at the bottom. 專業 mass The natural length of each spring is 12.5 cm. When a mass of 11.0 kg is attached, each spring is measured to have a new length of 31.6 cm. i. Calculate the spring constant for one of the springs. ii. The same springs are then placed into a series arrangement. The same mass of 11.0 kg is then attached to the bottom.
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