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Question 7
7 (a) Figure 16 shows part of the inside of a pen. The pen contains a spring that can be compressed. The spring constant of the spring is 260 N/m. (i) Calculate th... show full transcript
Step 1
Answer
To calculate the force needed to compress the spring, we use Hooke's Law, which states that the force, F, is proportional to the extension, x, of the spring:
where:
Substituting the values:
Rounding to two significant figures gives the answer:
16 N.
Step 2
Answer
The student can determine the change in length of the spring by following these steps:
Step 3
Answer
To improve the procedure, the student could use a pointer or a reference mark to accurately mark the initial position of the spring. This would help minimize parallax error and ensure better accuracy when measuring the length of the spring before and after compression.
Step 4
Answer
The force exerted on the top of the spring by the hook can be calculated by adding the weight of the block to the weight of the spring. The total weight is:
Total force exerted upwards = .
So the correct answer is:
C 6 N down.
Step 5
Answer
To complete the diagram:
Forces Given: P = 30 N acting downwards and Q = 40 N acting horizontally to the right.
Resultant Force (R): Use the Pythagorean theorem to find the magnitude of R:
Direction of R: R should be drawn diagonally from point X to depict the resultant force direction, which can be calculated using Trigonometry if needed (find angle if necessary).
Indicate this force with an arrow labeled R in the appropriate direction on the diagram.
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