Question
In: Physics
Find the temperature distribution at equilibrium in a rectangular plate (0 ≤ x ≤ L, 0...
Find the temperature distribution at equilibrium in a rectangular plate (0 ≤ x ≤ L, 0 ≤ y ≤ H) when the side at x = 0 is subject to the prescribed temperature f(y) = 1 + y, and the sides at x = L, y = 0 and y = H are insulated, by using the method of separation of variables.
Solutions
genius_generous answered 2 years agoRelated Solutions
Find the temperature distribution at equilibrium in a rectangular plate (0 ≤ x ≤ L, 0...
Find the temperature distribution at equilibrium in a
rectangular plate (0 ≤ x ≤ L, 0 ≤ y ≤ H) when the side at y = 0 is
subject to the prescribed temperature g(x) = 2x, the sides at x = 0
and x = L are maintained at zero temperature, and the side at y = H
is insulated, by using the method of separation of variables.
Find the steady state temperature function on a pi x pi rectangular plate, where the temperature...
Find the steady state temperature function on a pi x pi
rectangular plate, where the temperature at the top edge is kept at
sin(4x)oC and the remaining 3 sides are kept at
0oC
A thin rectangular plate coincides with the region defined by 0 ≤ x ≤ π, 0...
A thin rectangular plate coincides with the region defined by 0
≤ x ≤ π,
0 ≤ y ≤ 1. The left end and right end of the plate are insulated.
The
bottom of the plate is held at temperature zero and the top of the
plate
is held at temperature f(x) = 4 cos(6x) + cos(7x).
Set up an initial-boundary value problem for the steady-state
temperature u(x, y).
a rectangular plate OPQR is bounded by the lines x=0, y=0 x=4, y=4 determine the potential...
a rectangular plate OPQR is bounded by the lines x=0, y=0 x=4,
y=4 determine the potential distribution u(x,y) over the
rectangular using the laplace equation uxx+uyy=0 boundary
conditions are u(4,y), u(x,0)=0, u(x,0)=x(4-x) usimg separation of
variables
a. If ? ~ ?(?,?), find the distribution (name and parameters) of ?=?X+?. b. If ?~?(0,?),...
a. If ? ~ ?(?,?), find the distribution (name and parameters) of
?=?X+?.
b. If ?~?(0,?), find the density of ?=|?|.
c. If ? ~ ?amma(?,?), find the distribution (name and
parameters) of ?=?X.
d. If ? ~ Uniform(0,1), find the density function of ?=√?.
e. If Θ ~ Uniform(−?/2,?/2), find cdf and the density function
of ?=tan(Θ).
Find the solution to the heat equation on 0 < x < l, with u(0, t)...
Find the solution to the heat equation on 0 < x < l,
with u(0, t) = 0, ux(l, t) = 0, and u(x, 0) =
phi(x).
This is sometimes called a "mixed" boundary condition.
Find -A continuous r.v. X follows uniform distribution , that is ? ~ ???????(?=0,?=1), Find the...
Find
-A continuous r.v. X follows uniform distribution , that is ? ~
???????(?=0,?=1), Find the following probability
(a) P(0 < X < 0.3)
(b) P(0.5 < X < 1)
(c) Find the mean and variance of X
- A continuous r.v. X follows the pdf: ?(?)= 2?3, 1≤?≤2.
(a) Find the cdf of X for 1≤?≤2.
(b) Find the mean and variance of X.
(c) Find P(X = 1.22)
-Suppose that in a particular traffic environment, the
distribution of...
Consider a rectangular plate of width L and height W. Three of the sides (left, bottom,...
Consider a rectangular plate of width L and height W. Three of
the sides (left, bottom, and right side) are maintained at a
constant temperature of T1 whereas the top side is maintained at
T2. Write a general computer program to solve for the steady state
temperature solution of the plate using finite difference
techniques and the Gauss-Seidel iterative method for any arbitrary
grid mesh m x n. Obtain a temperature solution using a grid mesh of
10x10, 20x20, and...
Ant on a metal plate. The temperature at a point ( x, y) on a metal...
Ant on a metal plate. The temperature at a point ( x, y) on a
metal plate is T(x, y) = 4x2 - 4xy + y2 . An
ant on the plate walks around the circle of radius 10 centered at
the origin.
a) What are the highest and lowest temperatures encountered by
the ant?
b) Suppose the ant has changed its trajectory and is walking
around the circle of radius 5. Is the highest temperature
encountered by the ant...
def mystery(L, x): if L==[]: return False if L[0] == x: return True L.pop(0) return mystery(L,...
def mystery(L, x):
if L==[]:
return False
if L[0] == x:
return True
L.pop(0)
return mystery(L, x)
What is the input or length size of the function
mystery?
What is the final output of mystery([1,3,5,7],
0)?
Explain in one sentence what mystery does?
What is the smallest input that mystery can have? Does
the recursive call have smaller inputs? Why?
Assuming the recursive call in mystery is correct, use
this assumption to explain in a few sentences why mystery is...
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