2. In the figure shown, the coefficient of kinetic friction between the block and the incline is µ= 0.40. Disregard any pulley mass or friction in the pulley. Draw the FBD for each block. m, = 2.25 kg, m, =0.50kg a. Derive an expression for the acceleration of the system from Newton' Second Law in terms of the variables, m, m; g. 0, µ, etc. Box it. Then put the numbers in and find a numerical value. b. Find the tension in the string. c. Use Conservation of Energy to DERIVE an algorithm for the speed of the masses after the hanging mass falls x = 25.0 cm. Your algorithm should be in terms of the variables x, mi, m2, g, 0, µ, etc. Box it then put the numbers in to find a numerical value and box that. m, m 40

icon
Related questions
Question
Please help with this problem and include the free body diagram. Thank you!
2. In the figure shown, the coefficient of kinetic friction between the block and the incline is µ= 0.40. Disregard any
pulley mass or friction in the pulley. Draw the FBD for each block. m, = 2.25 kg, m; =0.50kg
a. Derive an expression for the acceleration of the system from Newton' Second Law in terms of the variables, m¡, m;,
g, 0, µ, etc. Box it. Then put the numbers in and find a numerical value.
b. Find the tension in the string.
c. Use Conservation of Energy to DERIVE an algorithm for the speed of the masses after the hanging mass falls x =
25.0 cm. Your algorithm should be in terms of the variables x, mi, m2, g, 0, µ, etc. Box it then put the numbers in to
find a numerical value and box that.
m,
m
40°
Transcribed Image Text:2. In the figure shown, the coefficient of kinetic friction between the block and the incline is µ= 0.40. Disregard any pulley mass or friction in the pulley. Draw the FBD for each block. m, = 2.25 kg, m; =0.50kg a. Derive an expression for the acceleration of the system from Newton' Second Law in terms of the variables, m¡, m;, g, 0, µ, etc. Box it. Then put the numbers in and find a numerical value. b. Find the tension in the string. c. Use Conservation of Energy to DERIVE an algorithm for the speed of the masses after the hanging mass falls x = 25.0 cm. Your algorithm should be in terms of the variables x, mi, m2, g, 0, µ, etc. Box it then put the numbers in to find a numerical value and box that. m, m 40°
Expert Solution
trending now

Trending now

This is a popular solution!

steps

Step by step

Solved in 3 steps with 1 images

Blurred answer