Is there an interference maximum, a minimum, an intermediate state closer to a maximum, or an intermediate state closer to a minimum at point P in Fig. 35-10 if the path length difference of the two rays is (a) 2.2λ, (b) 3.5λ, (c) 1.8λ, and (d) 1.0λ? For each situation, give the value of m associated with the maximum or minimum involved. Figure 35-10 ( a ) Waves from slits, S 1 and S 2 (which extend into and out of the page) combine at P , an arbitrary point on screen C at distance y from the central axis. The angel θ serves as a convenient locator for P . ( b ) For D > d , we can approximate rays r 1 and r 2 as begin parallel, at angel θ to the central axis
Is there an interference maximum, a minimum, an intermediate state closer to a maximum, or an intermediate state closer to a minimum at point P in Fig. 35-10 if the path length difference of the two rays is (a) 2.2λ, (b) 3.5λ, (c) 1.8λ, and (d) 1.0λ? For each situation, give the value of m associated with the maximum or minimum involved. Figure 35-10 ( a ) Waves from slits, S 1 and S 2 (which extend into and out of the page) combine at P , an arbitrary point on screen C at distance y from the central axis. The angel θ serves as a convenient locator for P . ( b ) For D > d , we can approximate rays r 1 and r 2 as begin parallel, at angel θ to the central axis
Is there an interference maximum, a minimum, an intermediate state closer to a maximum, or an intermediate state closer to a minimum at point P in Fig. 35-10 if the path length difference of the two rays is (a) 2.2λ, (b) 3.5λ, (c) 1.8λ, and (d) 1.0λ? For each situation, give the value of m associated with the maximum or minimum involved.
Figure 35-10 (a) Waves from slits, S1 and S2 (which extend into and out of the page) combine at P, an arbitrary point on screen C at distance y from the central axis. The angel θ serves as a convenient locator for P. (b) For D > d, we can approximate rays r1 and r2 as begin parallel, at angel θ to the central axis
Two billiard balls, A and B, of equal mass (150 g) move at right angles and meet at the origin of an xy
coordinate system. Initially, ball A is moving along the y axis at +2.0 m/s, and ball B is moving to the
right along the x axis with speed +3.7 m/s. Both balls collide and after the collision, the second ball,
B, moved along the positive y axis. (a) What is the final direction of ball A? (b) What are the speeds of
the two balls after the collision? (c) Considering the balls to be an isolated system, what is the net
impulsive force resulting from the collision if the impact lasted for 0.4 sec? (d) Does your answer to
part c make sense, explain?
+y
VB=3.7 m/s
B
V 'B
B
VA-2 m/s
A
+x
In order to convert a tough split in bowling, it is necessary to strike the pin a glancing blow as shown.
Assume that the bowling ball, initially traveling at 13.0 m/s, has five times the mass of a pin and that
the pin goes off at 75° from the original direction of the ball. Calculate the speed (a) of the pin and (b)
of the ball just after collision, and (c) calculate the angle, 0, through which the ball was deflected.
Assume the collision is elastic and ignore any spin of the ball.
M
A bullet of mass m moving with velocity v strikes and becomes embedded at the edge of a cylinder of
mass M and radius Ro, as shown. The cylinder, initially at rest, begins to rotate about its symmetry
axis, which remains fixed in position. Assume no frictional torque. (a) What is the total moment of
inertia after the collision? (b) What is the angular velocity of the cylinder after this collision? (c) Is
kinetic energy conserved (ignore the motion of the cylinder's center of mass)? (d) Assume that the
cylinder rotated for t sec before coming to a stop, what is the angular acceleration of its motion? (e)
What is the toque resulting from the force of impact which caused the rotation? Icyl = 0.5 M Ro²
120
m
M
Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, physics and related others by exploring similar questions and additional content below.