Figure 2 B A

College Physics
11th Edition
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Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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Draw (and upload) a free-body-diagram for block B under the conditions described in question 4 (immediately before this question).  The only object in this diagram should be block B, and only forces appropriate for a free-body-diagram of block B should appear.  All force vectors must be labeled with letters and subscripts as defined for this class. 

This question is very similar to the previous question
but read and calculate carefully! The situation and
the numbers have both changed.
This question refers to the situation in Figure 2,
above. The mass of block A is 3.4 kg. The mass of cart
Bis 5.7 kg. The mass of cart C is 8.2 kg. The plane
under block B is inclined at an angle theta = 0 = 63
degrees away from vertical. The plane under cart C is
inclined at an angle phi = o = 32 away from vertical.
The coefficient of kinetic friction between block B
and the plane beneath it is 0.66.
The blocks are all moving. The velocity of Block A
points upward, and none of the strings stretch.
Assume the only significant forces in this situation are
tension forces, normal forces, friction only between
block B and the plane beneath it, and gravity with g =
9.81 m/s?.
Calculate the acceleration of block A, in units of
meters per second squared. The sign, positive or
negative, of your answer is important and for this
problem a positive acceleration points downward for
block A.
Transcribed Image Text:This question is very similar to the previous question but read and calculate carefully! The situation and the numbers have both changed. This question refers to the situation in Figure 2, above. The mass of block A is 3.4 kg. The mass of cart Bis 5.7 kg. The mass of cart C is 8.2 kg. The plane under block B is inclined at an angle theta = 0 = 63 degrees away from vertical. The plane under cart C is inclined at an angle phi = o = 32 away from vertical. The coefficient of kinetic friction between block B and the plane beneath it is 0.66. The blocks are all moving. The velocity of Block A points upward, and none of the strings stretch. Assume the only significant forces in this situation are tension forces, normal forces, friction only between block B and the plane beneath it, and gravity with g = 9.81 m/s?. Calculate the acceleration of block A, in units of meters per second squared. The sign, positive or negative, of your answer is important and for this problem a positive acceleration points downward for block A.
The diagram in Figure 2, below, shows the situation
for questions 3, 4, 5, and 6. You probably should read
the instructions for questions 5 and 6 before solving
problems 3 and 4.
Figure 2
B
A
Block A is hanging from a massless string which runs
over a massless and frictionless pulley and connects
to Block B. Block B slides over an inclined plane with
ordinary kinetic friction. The plane under block B is
inclined at an angle theta = 0 away from vertical. The
other side of Block B is connected to another
massless string which runs over another massless and
frictionless pulley to connect to Cart C. Cart C rolls
without friction over a plane which is inclined at an
angle of phi = p away from vertical.
Transcribed Image Text:The diagram in Figure 2, below, shows the situation for questions 3, 4, 5, and 6. You probably should read the instructions for questions 5 and 6 before solving problems 3 and 4. Figure 2 B A Block A is hanging from a massless string which runs over a massless and frictionless pulley and connects to Block B. Block B slides over an inclined plane with ordinary kinetic friction. The plane under block B is inclined at an angle theta = 0 away from vertical. The other side of Block B is connected to another massless string which runs over another massless and frictionless pulley to connect to Cart C. Cart C rolls without friction over a plane which is inclined at an angle of phi = p away from vertical.
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