Two small spheres of mass m are suspended from strings of length ℓ that are connected at a common point. One sphere has charge Q and the other charge 2 Q . The strings make angles θ 1 and θ 2 with the vertical. (a) Explain how θ 1 , and θ 2 are related. (b) Assume θ 1 and θ 2 are small. Show that the distance r between the spheres is approximately r = ( 4 k e Q 2 l m g ) 1 / 3
Two small spheres of mass m are suspended from strings of length ℓ that are connected at a common point. One sphere has charge Q and the other charge 2 Q . The strings make angles θ 1 and θ 2 with the vertical. (a) Explain how θ 1 , and θ 2 are related. (b) Assume θ 1 and θ 2 are small. Show that the distance r between the spheres is approximately r = ( 4 k e Q 2 l m g ) 1 / 3
Solution Summary: The author explains the way in which theta_1 and
Two small spheres of mass m are suspended from strings of length ℓ that are connected at a common point. One sphere has charge Q and the other charge 2Q. The strings make angles θ1 and θ2 with the vertical. (a) Explain how θ1, and θ2 are related. (b) Assume θ1 and θ2 are small. Show that the distance r between the spheres is approximately
Solve and answer the question correctly please. Thank you!!
Solve and answer the question correctly please. Thank you!!
A spiral transition curve is used on railroads to connect a straight portion of the track
with a curved portion. (Figure 1)
Part A
v = v₁ft/s
600 ft
y = (106) x³
If the spiral is defined by the equation y = (106)³, where x and y are in feet, determine the magnitude of the acceleration of a train engine moving with a constant speed of v₁ = 30 ft/s when it is at point
x = 600 ft.
Express your answer to three significant figures and include the appropriate units.
?
a =
Value
Units
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