Homework Answers
I didn't see the first
question. I only know some basic about Fredholm integral equation.
I just tried to do it. I think if you post the first one again, it
will be helpful to you..It's my mistake...sorry..
Add Answer to:
02 Solve the Fredholm integral equation of the second kind 3. y(x) fx)+A( ) y(t) dt when A is not an eigenvalue 4. Q2 Find the Jordon canonical for of A -3 8 3 4 -8-2 02 Solve the Fredholm integ...
02 Solve the Fredholm integral equation of the second kind y(x)-f(x) +AJ0x(1 H) y(t) dt when...
02 Solve the Fredholm integral equation of the second kind y(x)-f(x) +AJ0x(1 H) y(t) dt when λ is not an eigenvalue
1 o1Express the differential equation y"(x) -y(x) -6y x 1 with y(0) y(1) -0 into Fredholm...
1 o1Express the differential equation y"(x) -y(x) -6y x 1 with y(0) y(1) -0 into Fredholm integral equation. 2, a2 Solve the Fredholm integral equation of the second kind: y(x)-t(x) +Nox(1 +t) y(t) dt when λ is not an eigenvalue .
1. Solve each of the following inhomogeneous Fredholm integral equations of the second kind for all...
1. Solve each of the following inhomogeneous Fredholm integral equations of the second kind for all values of 1 for which there is a solution. (x) = cos x + 2 sin x pt)dt ел Jo
Assume that x and y are functions of t, and x and y are related by the equation y= 4x+3.
Assume that x and y are functions of t, and x and y are related by the equation y= 4x+3. (a) Given that dx/dt=1, find dy/dt when x=2. (b) Given that dy/dt=4, find dx/dt when x=3.
Solve for y(t). dy/dt + 2x = et dx/dt-2y= 1 +t when x(0) = 1, y(0)...
Solve for y(t). dy/dt + 2x = et dx/dt-2y= 1 +t when x(0) = 1, y(0) = 2
3. Find all critical points of dt dt with the constraint PP = 8 0 (c and boundary conditions x(0) - 0, x(1)- 3. Hint: Write the Euler Lagrange equation (there is no dependence on t), and then use the...
3. Find all critical points of dt dt with the constraint PP = 8 0 (c and boundary conditions x(0) - 0, x(1)- 3. Hint: Write the Euler Lagrange equation (there is no dependence on t), and then use the boundary conditions and the constraint to reach a system of 2 equations (with quadratic terms) of two unknown constants a, b Solve it by first finding a quadratic equation for a/b
3. Find all critical points of dt dt with...
Find the equation of the plane that contains both the line with the equation x = 3 + 2t,y = t , z 8-t, and the line with the equation x = 5 + t,y = 4-t,z = 6 Find the equation of the plane that...
Find the equation of the plane that contains both the line with the equation x = 3 + 2t,y = t , z 8-t, and the line with the equation x = 5 + t,y = 4-t,z = 6
Find the equation of the plane that contains both the line with the equation x = 3 + 2t,y = t , z 8-t, and the line with the equation x = 5 + t,y = 4-t,z = 6
Solve the following integrodifferential equation 2 dx + 5x +3 / x dt + 4 =...
Solve the following integrodifferential equation 2 dx + 5x +3 / x dt + 4 = sin 4t, x(0) = 1. 0 x(t) is calculated as e-t + e -1.5t , + cos t) + sind |t)]u(t).
4. (1 mark) Find the numerical value of each integral. a) x)-8(+3)-28(40)]d b) x(t) ?..J(3t-2n) dt....
4. (1 mark) Find the numerical value of each integral. a) x)-8(+3)-28(40)]d b) x(t) ?..J(3t-2n) dt. as (1 mark) Find the signal energy of the following signals a) x(t)u(t)-u(10- t) b) x(t) rect(t)cos(2nt)
3. (25 Points) Find f(t). f(0) + f(t - 1)f(t)dt = t. Hint: The second term...
3. (25 Points) Find f(t). f(0) + f(t - 1)f(t)dt = t. Hint: The second term on the left side is a convolution and it might be helpful to use the Laplace Transform. 1 4. (10 Points) Solve the initial value problem by Laplace transform techniques. x" + 5x' + 4x = 0;x(0) = 1,x'(0) = 0. I 5. (15 Points) Find a series solution for the following differential equation. Calculate the radius of convergence. 2(x - 1)y' = 3y...
02 Solve the Fredholm integral equation of the second kind y(x)-f(x) +AJ0x(1 H) y(t) dt when λ is not an eigenvalue
1 o1Express the differential equation y"(x) -y(x) -6y x 1 with y(0) y(1) -0 into Fredholm integral equation. 2, a2 Solve the Fredholm integral equation of the second kind: y(x)-t(x) +Nox(1 +t) y(t) dt when λ is not an eigenvalue .
1. Solve each of the following inhomogeneous Fredholm integral equations of the second kind for all values of 1 for which there is a solution. (x) = cos x + 2 sin x pt)dt ел Jo
3. Find all critical points of dt dt with the constraint PP = 8 0 (c and boundary conditions x(0) - 0, x(1)- 3. Hint: Write the Euler Lagrange equation (there is no dependence on t), and then use the boundary conditions and the constraint to reach a system of 2 equations (with quadratic terms) of two unknown constants a, b Solve it by first finding a quadratic equation for a/b
3. Find all critical points of dt dt with...
Find the equation of the plane that contains both the line with the equation x = 3 + 2t,y = t , z 8-t, and the line with the equation x = 5 + t,y = 4-t,z = 6
Find the equation of the plane that contains both the line with the equation x = 3 + 2t,y = t , z 8-t, and the line with the equation x = 5 + t,y = 4-t,z = 6
Solve the following integrodifferential equation 2 dx + 5x +3 / x dt + 4 = sin 4t, x(0) = 1. 0 x(t) is calculated as e-t + e -1.5t , + cos t) + sind |t)]u(t).
4. (1 mark) Find the numerical value of each integral. a) x)-8(+3)-28(40)]d b) x(t) ?..J(3t-2n) dt. as (1 mark) Find the signal energy of the following signals a) x(t)u(t)-u(10- t) b) x(t) rect(t)cos(2nt)
3. (25 Points) Find f(t). f(0) + f(t - 1)f(t)dt = t. Hint: The second term on the left side is a convolution and it might be helpful to use the Laplace Transform. 1 4. (10 Points) Solve the initial value problem by Laplace transform techniques. x" + 5x' + 4x = 0;x(0) = 1,x'(0) = 0. I 5. (15 Points) Find a series solution for the following differential equation. Calculate the radius of convergence. 2(x - 1)y' = 3y...
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