5 months ago

use the Lagrange method to find the general solution of y(x+z)p +(z^2 -2xz-x^2)q=y(x-z)

- It is a partial differential equation

danielmarious

almost 2 years ago

Engineering Mathematics

Write the second-order ODE mx"(t)+bx'(t)+kx(t) =f(t)in matrix format as two first order ODE

Urgent needed.. How workwork to be submitted on Monday

danielmarious

almost 2 years ago

Engineering Mathematics

The solution set of [()]0nLyt= forms an n-dimensional vector space, so linear combinations of solutions are also solutions; this is the principle of superposition. True or False?

True or False? Urgent please

Solved

sanju-varghese-1

about 5 years ago

Engineering Mathematics

Require a detail study on Conformal Mapping and its Transformations

Require a detail study on Conformal Mapping and its Transformations1)Transformation w=1/z2)1)Transformation w=z23)Transformation w=z+1/z4)Transformation w=sinz5)Transformation w=cosz6)Bilinear transformation

CenkSayıl

over 5 years ago

Engineering Mathematics

Best textbook for practicing engineering mathematics?

Hey everyone, I am studying civil engineering and taking engineering mathematics for the first time. So what do you think is the best textbook for practice?

Solved

monday-shaduracka

over 6 years ago

Engineering Mathematics

calculus of varriations

Two bodies with the same mass, m, are connected with a massless rope through a small hole in asmooth horizontal plane. One body is moving on the plane, the other one is hanging at the end of therope and can move vertically. At all instances the rope is tight. The acceleration due to gravity is g.a) Find the Lagrange’s equations of motion in polar coordinates (r; ) and explain their physicalmeaning. Discuss special cases.b) Reduce the equations of motion to a one dimensional problem in r with an effective potentialand discuss the motion

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Recent questions in Engineering Mathematics

Require a detail study on Conformal Mapping and its Transformations

calculus of varriations

Define boundary conditions? How are they distinguished?

What is a Bernoulli process? Elaborate with an example.

use the Lagrange method to find the general solution of y(x+z)p +(z^2 -2xz-x^2)q=y(x-z)

Write the second-order ODE mx"(t)+bx'(t)+kx(t) =f(t)in matrix format as two first order ODE

The solution set of [()]0nLyt= forms an n-dimensional vector space, so linear combinations of solutions are also solutions; this is the principle of superposition. True or False?

Require a detail study on Conformal Mapping and its Transformations

Best textbook for practicing engineering mathematics?

calculus of varriations

use the Lagrange method to find the general solution of y(x+z)p +(z^2 -2xz-x^2)q=y(x-z)

Math problem

Require a detail study on Conformal Mapping and its Transformations

What is a Bernoulli process? Elaborate with an example.

What is a Bernoulli process? Elaborate with an example.

The solution set of [()]0nLyt= forms an n-dimensional vector space, so linear combinations of solutions are also solutions; this is the principle of superposition. True or False?

Require a detail study on Conformal Mapping and its Transformations

calculus of varriations

Define boundary conditions? How are they distinguished?

What is a Bernoulli process? Elaborate with an example.

use the Lagrange method to find the general solution of y(x+z)p +(z^2 -2xz-x^2)q=y(x-z)

Write the second-order ODE mx"(t)+bx'(t)+kx(t) =f(t)in matrix format as two first order ODE

The solution set of [()]0nLyt= forms an n-dimensional vector space, so linear combinations of solutions are also solutions; this is the principle of superposition. True or False?

Require a detail study on Conformal Mapping and its Transformations

Best textbook for practicing engineering mathematics?

calculus of varriations

use the Lagrange method to find the general solution of y(x+z)p +(z^2 -2xz-x^2)q=y(x-z)

Math problem

Require a detail study on Conformal Mapping and its Transformations

What is a Bernoulli process? Elaborate with an example.

What is a Bernoulli process? Elaborate with an example.

The solution set of [()]0nLyt= forms an n-dimensional vector space, so linear combinations of solutions are also solutions; this is the principle of superposition. True or False?

Write the second-order ODE mx"(t)+bx'(t)+kx(t) =f(t)in matrix format as two first order ODE