A man wishes to spin a merry-go-round in the x-y plane centered at the origin (0.000, 0.000, 0.000). (Figure 1) Because he must pull upward and cannot stand on the merry-go-round, he must apply a force in the direction of the unit vector u = (-1/3)i + (2/3)j + (2/3)k. He pulls with a force F= 324 N from point A [(1.10, 1.40, 0.000) m].

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Part A
What are the x, y, and z components of the resulting moment acting on the merry-go-
round about the origin?
Express your answers numerically in Newton-meters to three significant figures
separated by commas.
► View Available Hint(s)
95] ΑΣΦ | 11
?
vec
N.m
M₂. My,
M₂ =
Part B
Find M. the magnitude of the moment, and the angle between r and the force F
Express your answers in newton-meters and degrees to three significant figures
separated by a comma.
View Available Hint(s)
1957 ΑΣΦ
11
?
M.0
vec
N-m.
degrees
Transcribed Image Text:Part A What are the x, y, and z components of the resulting moment acting on the merry-go- round about the origin? Express your answers numerically in Newton-meters to three significant figures separated by commas. ► View Available Hint(s) 95] ΑΣΦ | 11 ? vec N.m M₂. My, M₂ = Part B Find M. the magnitude of the moment, and the angle between r and the force F Express your answers in newton-meters and degrees to three significant figures separated by a comma. View Available Hint(s) 1957 ΑΣΦ 11 ? M.0 vec N-m. degrees
Learning Goal:
A man wishes to spin a merry-go-round in the x-y plane
centered at the origin (0.000, 0.000, 0.000). (Figure 1)
Because he must pull upward and cannot stand on the
merry-go-round, he must apply a force in the direction of
the unit vector u =(-1/3)i + (2/3)j + (2/3)k. He
pulls with a force F= 324 N from point A
[(1.10, 1.40, 0.000) m].
Figure
1 of 1
4
Transcribed Image Text:Learning Goal: A man wishes to spin a merry-go-round in the x-y plane centered at the origin (0.000, 0.000, 0.000). (Figure 1) Because he must pull upward and cannot stand on the merry-go-round, he must apply a force in the direction of the unit vector u =(-1/3)i + (2/3)j + (2/3)k. He pulls with a force F= 324 N from point A [(1.10, 1.40, 0.000) m]. Figure 1 of 1 4
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