191 26 Incorrect 191 Incorrect 191 26N m Incorrect 191 26N m Incorrect The left side of the figure shows a light ( massless') spring of length 0 350 m in its relaxed position It is compressed to 74 0 percent of its relaxed length, and a mass M 0 190 kg is placed on top and released from rest (shown on the right) The mass then travels vertically and it takes 1 50 s for the mass to reach the top of its trajectory Calculate the spring constant, in N m (Use g 9 81 m s 2 ) Assume that the time required for the spring to reach its full extension is negligible 191 26 Incorrect 191 Incorrect 191 26N m Incorrect 191 26N m Incorrect The left side of the figure shows a light ('massless') spring of length 0 350m in its relaxed position It is compressed to 74 0 percent of its relaxed length, and a mass M 0 190kg is placed on top and released from rest (shown on the right) I he mass then travels vertically and it takes 1 50s for the mass to reach the top of its trajectory Calculate the spring constant, in N m (Use g 9 81m s2 ) Assume that the time required for the spring to reach its full extension is nealiaible Tries 5 10 Previous Tries

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* 191.26 Incorrect * * 191 Incorrect * * 191.26N/m Incorrect * * 191.26N/m Incorrect * The left side of the figure shows a light

*** 191.26 Incorrect *** *** 191 Incorrect *** *** 191.26N/m Incorrect *** *** 191.26N/m Incorrect *** The left side of the figure shows a light (`massless') spring of length 0.350 m in its relaxed position. It is compressed to 74.0 percent of its relaxed length, and a mass M= 0.190 kg is placed on top and released from rest (shown on the right). The mass then travels vertically and it takes 1.50 s for the mass to reach the top of its trajectory. Calculate the spring constant, in N/m. (Use g=9.81 m/s²). Assume that the time required for the spring to reach its full extension is negligible.

image text in transcribed

image text in transcribed *** 191.26 Incorrect *** *** 191 Incorrect *** *** 191.26N/m Incorrect *** *** 191.26N/m Incorrect ***

The left side of the figure shows a light ('massless') spring of length 0.350m in its relaxed position. It is compressed to 74.0 percent of its relaxed length, and a mass M=0.190kg is placed on top and released from rest (shown on the right). I he mass then travels vertically and it takes 1.50s for the mass to reach the top of its trajectory. Calculate the spring constant, in N/m. (Use g=9.81m/s2 ). Assume that the time required for the spring to reach its full extension is nealiaible. Tries 5/10 Previous Tries