Temporal separation between two events . Events A and B occur with the following spacetime coordinates in the reference frames of Fig. 37-25: according to the unprimed frame, ( x A , t A ) and ( x B , t B ); according to the primed frame, ( x' A , t' A ) and ( x' B , t' B ). In the unprimed frame, ∆ t = t B − t A = 1.00 µ s and ∆ x = x B − x A = 240 m. (a) Find an expression for ∆ t' in terms of the speed parameter β and the given data. Graph ∆ t' versus β for the following two ranges of β : (b) 0 to 0.01 and (c) 0.1 to 1. (d) At what value of β is ∆ t' minimum and (e) what is that minimum? (f) Can one of these events cause the other? Explain.
Temporal separation between two events . Events A and B occur with the following spacetime coordinates in the reference frames of Fig. 37-25: according to the unprimed frame, ( x A , t A ) and ( x B , t B ); according to the primed frame, ( x' A , t' A ) and ( x' B , t' B ). In the unprimed frame, ∆ t = t B − t A = 1.00 µ s and ∆ x = x B − x A = 240 m. (a) Find an expression for ∆ t' in terms of the speed parameter β and the given data. Graph ∆ t' versus β for the following two ranges of β : (b) 0 to 0.01 and (c) 0.1 to 1. (d) At what value of β is ∆ t' minimum and (e) what is that minimum? (f) Can one of these events cause the other? Explain.
Temporal separation between two events. Events A and B occur with the following spacetime coordinates in the reference frames of Fig. 37-25: according to the unprimed frame, (xA, tA) and (xB, tB); according to the primed frame, (x'A, t'A) and (x'B, t'B). In the unprimed frame, ∆t= tB − tA = 1.00 µs and ∆x = xB − xA = 240 m. (a) Find an expression for ∆t' in terms of the speed parameter β and the given data. Graph ∆t' versus β for the following two ranges of β: (b) 0 to 0.01 and (c) 0.1 to 1. (d) At what value of β is ∆t' minimum and (e) what is that minimum? (f) Can one of these events cause the other? Explain.
1. An arrangement of three charges is shown below where q₁ = 1.6 × 10-19 C, q2 = -1.6×10-19 C,
and q3 3.2 x 10-19 C.
2 cm
Y
93
92
91
X
3 cm
(a) Calculate the magnitude and direction of the net force on q₁.
(b) Sketch the direction of the forces on qi
(Figure 1)In each case let w be the weight of the suspended crate full of priceless art objects. The strut is uniform and also has weight w
Find the direction of the force exerted on the strut by the pivot in the arrangement (a).
Express your answer in degrees.
Find the tension Tb in the cable in the arrangement (b).
Express your answer in terms of w.
Find the magnitude of the force exerted on the strut by the pivot in the arrangement (b).
Express your answer in terms of w.
(Figure 1)In each case let ww be the weight of the suspended crate full of priceless art objects. The strut is uniform and also has weight w.
Find the direction of the force exerted on the strut by the pivot in the arrangement (b).
Express your answer in degrees.
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