If the angle α between vector and axis, then the projection of force \text{If the angle } \alpha \text{ between vector and axis, then the projection of force} If the angle α between vector and axis, then the projection of force
along axis is found as F p r ⃗ = F ⃗ ∗ c o s α \text { along axis is found as }\vec{F{pr}}=\vec{F}*cos{\alpha} along axis is found as F p r = F ∗ cos α
F p r ⃗ = F ⃗ ∗ c o s α = F ⃗ ∗ c o s 27 0 0 = 0 \vec{F{pr}}=\vec{F}*cos{\alpha}=\vec{F}*cos{270^0}=0 F p r = F ∗ cos α = F ∗ cos 27 0 0 = 0
∣ F p r ⃗ ∣ = 0 |\vec{F{pr}}|=0 ∣ F p r ∣ = 0
Therefore, the body does not move at this angle. \text{Therefore, the body does not move at this angle.} Therefore, the body does not move at this angle.
Answer: The body does not move at an angle of 270 to the applied force.
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