If m1 = 4 kg, m2 = 4 kg, x1 = -6 m, and x2 =...
If m1 = 4 kg, m2 = 4 kg, x1 = -6 m, and x2 = 4 m, then the center of mass is at the position xcom = ____.
Homework Answers
A spring is hung vertically, and an object of mass m1= 1 kg attached at lower...
A spring is hung vertically, and an object of mass m1= 1 kg attached at lower end stretches the spring to position x1= 20 cm. When the mass increases to m2 =1.5 kg the spring stretches to new position x2 = 33 cm. What is the period of the spring-mass system when a mass of 2 kg attached to it? Hint, use x1, x2 , m1 ,m2 to find spring constant k and use the value of k to find the period of...
We consider here, the two masses m1 and m2 connected this time by springs of stiffnesses...
We consider here, the two masses m1 and m2 connected this time
by springs of stiffnesses k1, k2 and k3 as shown in the figure
below. We denote x1 (t) and x2 (t) as the movement of each of the 2
masses relative to its position of equilibrium static.
1) Prove that the differential equation whose unknown is the displacement is written in the following form:
2) Deduce the second differential equation whose unknown is the
displacement
3) Determine the...
a) Write down the Lagrangian L(x1, x2, 81, 82) for two particles of equal masses, m1...
a) Write down the Lagrangian L(x1, x2, 81, 82) for two particles of equal masses, m1 = m2 = m, confined to the x axis and connected by a spring with potential energy U = kx2 . [Here x is the extension of the spring, x = x1 - x2-1, where l is the spring's unstretched length, and I assume that mass 1 remains to the right of mass 2 at all times.) (b) Rewrite L in terms of the...
Mass m1 = 5.90−kg is connected to mass m2 = 3.95−kg by a string that passes...
Mass
m1 = 5.90−kg
is connected to mass
m2 = 3.95−kg
by a string that passes through a massless and frictionless
pulley. Mass
m2
is connected to mass
m3 = 3.00−kg
by a string.
,
Find the tension in the strings.
T1 =
N
T2 =
N
3. [-720 Points] DETAILS MY NOTES ASK YOUR TEACHE Mass m, - 5.90-kg is connected to mass m2 - 3.95-kg by a string that passes through a massless and frictionless pulley. Mass m2...
Here we consider the two masses m1 and m2 connected this time by springs of stiffnesses...
Here we consider the two masses m1 and m2 connected this time by
springs of stiffnesses k1, k2 and k3 as shown in the figure below.
The movement of each of the 2 masses relative to its position of
static equilibrium is designated by x1(t) and x2(t).
1. Demonstrate that the differential equation whose unknown is
the displacement x1(t) is written as follows:
2. Determine the second differential equation whose unknown is
the displacement x2(t).
3. Determine the free oscillatory...
We consider here, the two masses m1 and m2 connected this time by springs of stiffnesses...
We consider here, the two masses m1 and m2
connected this time by springs of stiffnesses k1,
k2 and k3 as shown in the figure below. We
denote by x1(t) and x2(t) the movement of
each of the 2 masses relative to its position of equilibrium
static.
1. Prove that the differential equation whose unknown is the
displacement x1(t) is written in the following form: (3
points)
2. Deduce the second differential equation whose unknown is the
displacement x2(t) (3...
Differentiel equations We consider here, the two masses m1 and m2 connected this time by springs...
Differentiel equations
We consider here, the two masses m1 and m2 connected this time
by springs of stiffnesses k1, k2 and k3 as indicated in the figure
below. We denote by x1 (t) and x2 (t) the movement of each of the 2
masses relative to its static equilibrium position.
1. Prove that the differential equation whose unknown is the
displacement x1 (t) is written in the following form:
2. Deduce the second differential equation whose unknown is the
displacement...
Define bivariate normal distribution for two random variables X1 and X2 with means m1,m2 ,variances v1...
Define bivariate normal distribution for two random variables X1 and X2 with means m1,m2 ,variances v1 and v2 and r12 correlation between X1 and X2. Find MGF for this distribution ,its marginal distributions and its conditional distributions .Determine E(X2 /X1= x1) ,V(X2/X1) and comment on your results
m2 m1 Two blocks, m, = 1.0 kg and m2 = 0.25 kg, are connected with...
m2 m1 Two blocks, m, = 1.0 kg and m2 = 0.25 kg, are connected with a very light rope (neglect its mass) over a pulley with mass M = 0.5 kg and radius R = 0.25 m and moment of inertial = 1/2 MR as shown in the drawing. The coefficient of kinetic friction between m, and the table, Pk = 0.4. Find a, the angular acceleration of the pulley.
m2 m1 Two blocks, m, = 1.0 kg and m2 = 0.25 kg, are connected with...
m2 m1 Two blocks, m, = 1.0 kg and m2 = 0.25 kg, are connected with a very light rope (neglect its mass) over a pulley with mass M = 0.5 kg and radius R = 0.25 m and moment of inertia I = 1/2 MR as shown in the drawing. The coefficient of kinetic friction between mand the table, HK = 0.4. Find a, the angular acceleration of the pulley.
We consider here, the two masses m1 and m2 connected this time
by springs of stiffnesses k1, k2 and k3 as shown in the figure
below. We denote x1 (t) and x2 (t) as the movement of each of the 2
masses relative to its position of equilibrium static.
1) Prove that the differential equation whose unknown is the displacement is written in the following form:
2) Deduce the second differential equation whose unknown is the
displacement
3) Determine the...
a) Write down the Lagrangian L(x1, x2, 81, 82) for two particles of equal masses, m1 = m2 = m, confined to the x axis and connected by a spring with potential energy U = kx2 . [Here x is the extension of the spring, x = x1 - x2-1, where l is the spring's unstretched length, and I assume that mass 1 remains to the right of mass 2 at all times.) (b) Rewrite L in terms of the...
Mass
m1 = 5.90−kg
is connected to mass
m2 = 3.95−kg
by a string that passes through a massless and frictionless
pulley. Mass
m2
is connected to mass
m3 = 3.00−kg
by a string.
,
Find the tension in the strings.
T1 =
N
T2 =
N
3. [-720 Points] DETAILS MY NOTES ASK YOUR TEACHE Mass m, - 5.90-kg is connected to mass m2 - 3.95-kg by a string that passes through a massless and frictionless pulley. Mass m2...
Here we consider the two masses m1 and m2 connected this time by
springs of stiffnesses k1, k2 and k3 as shown in the figure below.
The movement of each of the 2 masses relative to its position of
static equilibrium is designated by x1(t) and x2(t).
1. Demonstrate that the differential equation whose unknown is
the displacement x1(t) is written as follows:
2. Determine the second differential equation whose unknown is
the displacement x2(t).
3. Determine the free oscillatory...
We consider here, the two masses m1 and m2
connected this time by springs of stiffnesses k1,
k2 and k3 as shown in the figure below. We
denote by x1(t) and x2(t) the movement of
each of the 2 masses relative to its position of equilibrium
static.
1. Prove that the differential equation whose unknown is the
displacement x1(t) is written in the following form: (3
points)
2. Deduce the second differential equation whose unknown is the
displacement x2(t) (3...
Differentiel equations
We consider here, the two masses m1 and m2 connected this time
by springs of stiffnesses k1, k2 and k3 as indicated in the figure
below. We denote by x1 (t) and x2 (t) the movement of each of the 2
masses relative to its static equilibrium position.
1. Prove that the differential equation whose unknown is the
displacement x1 (t) is written in the following form:
2. Deduce the second differential equation whose unknown is the
displacement...
m2 m1 Two blocks, m, = 1.0 kg and m2 = 0.25 kg, are connected with a very light rope (neglect its mass) over a pulley with mass M = 0.5 kg and radius R = 0.25 m and moment of inertial = 1/2 MR as shown in the drawing. The coefficient of kinetic friction between m, and the table, Pk = 0.4. Find a, the angular acceleration of the pulley.
m2 m1 Two blocks, m, = 1.0 kg and m2 = 0.25 kg, are connected with a very light rope (neglect its mass) over a pulley with mass M = 0.5 kg and radius R = 0.25 m and moment of inertia I = 1/2 MR as shown in the drawing. The coefficient of kinetic friction between mand the table, HK = 0.4. Find a, the angular acceleration of the pulley.
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