The drawing shows three situations in which a block is attached to a spring. The position labeled "Om" represents the unstrained position of the spring. The block is moved from an initial position xo to a final position x₁, the magnitude of the displacement being denoted by the symbol s. Suppose the spring has a spring constant of k = 68.0 N/m. Using the data provided in the drawing, determine the total work done by the restoring force of the spring for each situation. In the case of zero put your result as "+0". (a) (b) -3.00 m (c) -3.00 m (a)W= (b)W= (c)W= mm i i Position of box when spring is unstrained i 0 m Om Om n +1.00 m +1.00 m +3.00 m +3.00 m

Physics for Scientists and Engineers: Foundations and Connections
1st Edition
ISBN:9781133939146
Author:Katz, Debora M.
Publisher:Katz, Debora M.
Chapter16: Oscillations
Section: Chapter Questions
Problem 65PQ: Consider the data for a block of mass m = 0.250 kg given in Table P16.59. Friction is negligible. a....
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The drawing shows three situations in which a block is attached to a spring. The position labeled "Om" represents the unstrained
position of the spring. The block is moved from an initial position xo to a final position Xf, the magnitude of the displacement being
denoted by the symbol s. Suppose the spring has a spring constant of k = 68.0 N/m. Using the data provided in the drawing, determine
the total work done by the restoring force of the spring for each situation. In the case of zero put your result as "+0"!.
(a)
(b)
-3.00 m
(c)
-3.00 m
(a)W=
(b)W=
(c)W=
min
i
i
Position of box when
spring is unstrained
i
Om
0 m
0 m
n
+1.00 m
+1.00 m
+3.00 m
+3.00 m
Transcribed Image Text:The drawing shows three situations in which a block is attached to a spring. The position labeled "Om" represents the unstrained position of the spring. The block is moved from an initial position xo to a final position Xf, the magnitude of the displacement being denoted by the symbol s. Suppose the spring has a spring constant of k = 68.0 N/m. Using the data provided in the drawing, determine the total work done by the restoring force of the spring for each situation. In the case of zero put your result as "+0"!. (a) (b) -3.00 m (c) -3.00 m (a)W= (b)W= (c)W= min i i Position of box when spring is unstrained i Om 0 m 0 m n +1.00 m +1.00 m +3.00 m +3.00 m
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