1. Ken, a motorcyclist heading east through a small town Antipolo accelerates as he passes the signpost marking the city limits. His acceleration is constant, a=4.0 m/s². At t=0,he is 5.0 m east of the signpost and has a velocity of 3.0 m/s. Find: n). His position and velocity at t=2s (using eq.5
Displacement, Velocity and Acceleration
In classical mechanics, kinematics deals with the motion of a particle. It deals only with the position, velocity, acceleration, and displacement of a particle. It has no concern about the source of motion.
Linear Displacement
The term "displacement" refers to when something shifts away from its original "location," and "linear" refers to a straight line. As a result, “Linear Displacement” can be described as the movement of an object in a straight line along a single axis, for example, from side to side or up and down. Non-contact sensors such as LVDTs and other linear location sensors can calculate linear displacement. Non-contact sensors such as LVDTs and other linear location sensors can calculate linear displacement. Linear displacement is usually measured in millimeters or inches and may be positive or negative.
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1. Ken, a motorcyclist heading east through a
small town Antipolo accelerates as he passes
the signpost marking the city limits. His
acceleration is constant, a=4.0 m/s². At t=0,he
is 5.0 m east of the signpost and has a velocity
of 3.0 m/s. Find:
a) His position and velocity at t=2s (using eq. 5
and eq. 3)
b) His position at v=5 m/s (using eq.5)
Equation 3
Equation 4
Equation 5
RECTILINEAR MOTION
V₁=V₁ + at
V₁² = V² + 2nd or
V₁ = V² + 20(x,-1a)
FREE FALL
V=V2+2gd or
V = V²-2g(y-yo)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F511f63a1-ceef-4f7c-bc33-fe537568995a%2F9c54a3b6-4d5b-48f8-a58c-b6548fcd6968%2Fibnm0l_processed.jpeg&w=3840&q=75)
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