In Fig. 6-58, force F → is applied to a crate of mass m on a floor where the coefficient of static friction between crate and floor is µ s . Angle θ is initially 0° but is gradually increased so that the force vec tor rotates clockwise in the figure. During the rotation, the magnitude F of the force is continuously adjusted so that the crate is always on the verge of sliding. For µ s = 0.70, (a) plot the ratio F/mg versus θ and (b) determine the angle θ inf at which the ratio approaches an infinite value. (c) Does lubricating the floor increase or decrease θ inf, or is the value unchanged? (d) What is θ inf for µ s = 0.60? Figure 6-58 Problem 84.
In Fig. 6-58, force F → is applied to a crate of mass m on a floor where the coefficient of static friction between crate and floor is µ s . Angle θ is initially 0° but is gradually increased so that the force vec tor rotates clockwise in the figure. During the rotation, the magnitude F of the force is continuously adjusted so that the crate is always on the verge of sliding. For µ s = 0.70, (a) plot the ratio F/mg versus θ and (b) determine the angle θ inf at which the ratio approaches an infinite value. (c) Does lubricating the floor increase or decrease θ inf, or is the value unchanged? (d) What is θ inf for µ s = 0.60? Figure 6-58 Problem 84.
In Fig. 6-58, force
F
→
is applied to a crate of mass m on a floor where the coefficient of static friction between crate and floor is µs. Angle θ is initially 0° but is gradually increased so that the force vec tor rotates clockwise in the figure. During the rotation, the magnitude F of the force is continuously adjusted so that the crate is always on the verge of sliding. For µs = 0.70, (a) plot the ratio F/mg versus θ and (b) determine the angle θinf at which the ratio approaches an infinite value. (c) Does lubricating the floor increase or decrease θinf, or is the value unchanged? (d) What is θinf for µs = 0.60?
Consider the situation in the figure below; a neutral conducting ball hangs from the ceiling by an insulating string, and a charged insulating rod is going to be placed nearby.
A. First, if the rod was not there, what statement best describes the charge distribution of the ball?
1) Since it is a conductor, all the charges are on the outside of the ball. 2) The ball is neutral, so it has no positive or negative charges anywhere. 3) The positive and negative charges are separated from each other, but we don't know what direction the ball is polarized. 4) The positive and negative charges are evenly distributed everywhere in the ball.
B. Now, when the rod is moved close to the ball, what happens to the charges on the ball?
1) There is a separation of charges in the ball; the side closer to the rod becomes positively charged, and the opposite side becomes negatively charged. 2) Negative charge is drawn from the ground (via the string), so the ball acquires a net negative charge. 3)…
answer question 5-9
AMPS
VOLTS
OHMS
5) 50 A
110 V
6) .08 A
39 V
7) 0.5 A
60
8) 2.5 A
110 V
Physics for Scientists and Engineers: A Strategic Approach, Vol. 1 (Chs 1-21) (4th Edition)
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