Consider a physical situation in which a particle moves from point A to point B. This process isdescribed from two coordinate systems that are identical except that they have different origins.Determine whether the quantities below are the same or different when expressed in these twocoordinate systems:• DisplacementVelocityDistancePositionDirectionCoordinateSame in each coordinate system:Different in each coordinate system:

When considering a particle's motion from point A to point B in two coordinate systems with…

Answered: Consider a physical situation in which…

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The equation for position x (meters) for a particle moving horizontally with a constant acceleration of a = 8.128 m/s2 when the particle was initially at rest with v0 = 0 m/s and x0 = 0 meters is in the form of a second order polynomial. The value of the constant immediately preceding the t2 in that second order polynomial equation for position x (meters) is most closely:
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An object located at ?⃗0 = (1, 1) ? is displaced by Δ?⃗01 = −2?̂ − 5?̂ ? The object is then displaced by Δ?⃗12 = 3?̂ + 2?̂ ? a) Draw a picture b) What is the final position (?⃗2) of the object? c) How far did the object travel during each displacement? (?: 5.39 ?; 3.61 ?) d) What is the total distance travelled by the object? (?: 9 ?) e) How far did the object end up from where it initially started?(?: 3.16?)
A supply plane flies horizontally with a speed of 100 m/s and an altitude of 350 m. Use g = -10 m/s/s. A) What are the initial velocity components of an object that is dropped from the plane at the instant it is dropped? B) How fast is an object that is dropped from the plane traveling 7.5 seconds later? C) What angle, below the horizontal, does the velocity vector of an object that is dropped from the plane make 7.5 seconds later? D) How long does it take for an object that is dropped from the plane to hit the ground when air resistance is neglected? E) How far does an object that is dropped from the plane travel in the horizontal direction?
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