Asked by Anonymous
                For each of the following scenarios, indicate whether the oscillation period of the block becomes shorter, longer or remains unchanged.  Note: you must clearly mark your answer (for example, highlight it in red) from the multiple-choice list below and you must provide an explanation of your answer to receive credit.  Review:  course textbook (section 9.1).
a. The mass of the block is reduced.
i. Shorter
ii. Longer
iii. Unchanged
Explanation:
b. The spring – mass device is transported to the Moon, where the acceleration due to gravity is weaker.
i. Shorter
ii. Longer
iii. Unchanged
Explanation:
c. The stiffness of the spring is reduced (i.e., the spring constant is lowered).
i. Shorter
ii. Longer
iii. Unchanged
Explanation:
d. The amplitude of the oscillation is increased (i.e., the distance the mass travels up and down is increased).
i. Shorter
ii. Longer
iii. Unchanged
Explanation:
 
            
            
        a. The mass of the block is reduced.
i. Shorter
ii. Longer
iii. Unchanged
Explanation:
b. The spring – mass device is transported to the Moon, where the acceleration due to gravity is weaker.
i. Shorter
ii. Longer
iii. Unchanged
Explanation:
c. The stiffness of the spring is reduced (i.e., the spring constant is lowered).
i. Shorter
ii. Longer
iii. Unchanged
Explanation:
d. The amplitude of the oscillation is increased (i.e., the distance the mass travels up and down is increased).
i. Shorter
ii. Longer
iii. Unchanged
Explanation:
Answers
                    Answered by
            Elena
            
    All explanations on the base of  formula for period os spring pendulum
T=2πsqrt(m/k)
(a) m↓=>T↓
i. Shorter
(b) iii. Unchanged
(c) k↑↓ => T
ii. Longer
(d) iii. Unchanged
    
T=2πsqrt(m/k)
(a) m↓=>T↓
i. Shorter
(b) iii. Unchanged
(c) k↑↓ => T
ii. Longer
(d) iii. Unchanged
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