Question
In: Physics
Find the temperature distribution T(r,θ,z) inside a cylinder of height z= 20 and radius r= 8...
Find the temperature distribution T(r,θ,z) inside a cylinder of height z= 20 and radius r= 8 , if the cylinder temperature is zero in all surface except the bottom circular surface where it is divided two halves , the first is held at T1= 100 c and the other is held at T2=200 c.
please use laplace equation and show me the solution with the details of the derivation .
Solutions
Thank You Please Like
genius_generous answered 1 year agoRelated Solutions
Find the distribution of temperature inside a sphere of radius a when the surface of the...
Find the distribution of temperature inside a sphere of radius a
when the surface of the upper half is held at 100°C and the surface
of the lower half at 0°C
Two smooth spheres of radius are placed inside a cylinder of radius R. The mass of...
Two
smooth spheres of radius are placed inside a cylinder of radius R.
The mass of each sphere is M Assume that R < 2r < 2R All
answers should be in terms of . R.M and What is the force of the
bottom sphere on the top sphere? What is the force of the cylinder
wall on the top sphere ?
A solid sphere of radius R, a solid cylinder of radius R, and a hollow cylinder...
A solid sphere of radius R, a solid cylinder of radius R, and a
hollow cylinder of radius R all have the same mass, and all three
are rotating with the same angular velocity. The sphere is rotating
around an axis through its center, and each cylinder is rotating
around its symmetry axis. Which one has the greatest rotational
kinetic energy?
both cylinders have the same rotational kinetic energy
the solid cylinder
the solid sphere
they all have the same...
Consider a uniformly charged cylinder with dimensions of radius r and height h contains a charge...
Consider a uniformly charged cylinder with dimensions of radius
r and height h contains a charge in it’s volume.
What is the magnitude and direction of the electric field at
any point outside the cylinder . Describe each step as you go along
.Find the electric field within the cylinder and outside of it.
Describe each step as you go along.
Consider the total charge Q on a line of length h with the use
of Gauss’s law compute the...
Consider a uniformly charged cylinder with dimensions of radius r and height h contains a charge...
Consider a uniformly charged cylinder with dimensions of radius
r and height h contains a charge in it’s volume.
What is the magnitude and direction of the electric field at
any point outside the cylinder . Describe each step as you go along
.Find the electric field within the cylinder and outside of it.
Describe each step as you go along.
Consider the total charge Q on a line of length h with the use
of Gauss’s law compute the...
Consider a uniformly charged cylinder with dimensions of radius r and height h contains a charge...
Consider a uniformly charged cylinder with dimensions of radius
r and height h contains a charge in it’s volume.
What is the magnitude and direction of the electric field at
any point outside the cylinder . Describe each step as you go along
.Find the electric field within the cylinder and outside of it.
Describe each step as you go along.
Consider the total charge Q on a line of length h with the use
of Gauss’s law compute the...
Let R be the region that is inside the circle r = 3 sin θ and...
Let R be the region that is inside the circle r = 3 sin θ and
outside the cardioid r = 1 + sin θ.
Find the circumference of the region R.
A wheeled cart (frictionless), a solid cylinder of radius r, a solid sphere of radius r,...
A wheeled cart (frictionless), a solid cylinder of radius r, a
solid sphere of radius r, and a hollow cylinder of radius r are all
allowed to roll down an incline. Derive a general relationship for
the linear acceleration of each object depending on the angle of
the ramp and the rotational inertia. You may assume that the
frictional force is small enough that it is only causing rotation
in each case.
Optimization of a cylinder container with a height of 4 inches and a radius of 1.25...
Optimization of a cylinder container with a height of 4 inches
and a radius of 1.25 inches in terms of either volume OR surface
area.
Please provide:
(A) Calculation of surface area/volume of the container.
(B) Primary and secondary constraint equations
(C) Derivative of primary equation
(D) Optimized dimensions and how they were determined
(number-line analysis to show that the dimensions result in an
optimized solution.
(E) Graph of optimization (in terms of volume OR surface area in
terms of...
a.)Find the length of the spiral r=θ for 0 ≤ θ ≤ 2 b.)Find the exact...
a.)Find the length of the spiral r=θ for 0 ≤ θ ≤ 2
b.)Find the exact length of the polar curve r=3sin(θ), 0 ≤ θ ≤
π/3
c.)Write each equation in polar coordinates. Express as a
function of t. Assume that r>0.
- y=(−9)
r=
- x^2+y^2=8
r=
- x^2 + y^2 − 6x=0
r=
- x^2(x^2+y^2)=2y^2
r=
ADVERTISEMENT
ADVERTISEMENT
Latest Questions
- Do you agree that Social Loafing is similar to Theory X. Give an example to support...
- Computing Cost of Goods Sold and Ending Inventory. Bartov Corporation reports the following beginning inventory and...
- SQL FORMAT (11-13 are completed and correct) -- 11. what are the names of all students...
- You have been hired as a capital budgeting analyst by Advent Sports, a sporting goods firm...
- DESCRIBE WHAT HAPPENS WHEN WE BECOME CONSCIOUS OF SOMETHING. WHAT HAS TO HAPPEN FOR CONSCIOUS AWARENESS...
- 3) You are rolling a 12 sided die 8 times. a) What is the size for...
- explain the difference between quantitative and qualitative research strategies. Provide an example of a crime based...
ADVERTISEMENT