- #1
Tegalad
- 14
- 0
Homework Statement
Homework Equations
The Attempt at a Solution
Should I do this
And also what would the integral of f(r) equal to at -inf<r<0?
Thank you very much!TSny said:##\int_{0}^{\infty} \psi^*i\frac{\partial}{\partial r} r^2 \varphi dr##
The range of ##r## is ##0## to ##\infty##. For your first step, you might try an integration by parts.
I get that the answer is https://imgur.com/OdTtc5D Is it correct?TSny said:##\int_{0}^{\infty} \psi^*i\frac{\partial}{\partial r} r^2 \varphi dr##
The range of ##r## is ##0## to ##\infty##. For your first step, you might try an integration by parts.
A hermitical operator is a type of mathematical operator that has the property of being self-adjoint, meaning that its adjoint or conjugate transpose is equal to itself. This is an important concept in linear algebra and quantum mechanics.
Solving hermitical operator homework questions is important because it helps students understand the fundamental principles of linear algebra and quantum mechanics. These concepts are used in a wide range of fields such as physics, engineering, and computer science.
Some common examples of hermitical operators include the position and momentum operators in quantum mechanics, the Laplace operator in differential equations, and the adjacency matrix in graph theory.
When solving hermitical operator homework questions, it is important to remember that the operator is self-adjoint, meaning that its eigenvalues are all real and its eigenvectors are orthogonal. It is also helpful to use the properties of hermitical operators, such as linearity and commutativity, to simplify the problem.
Yes, there are many resources available for further help with solving hermitical operator homework questions. These include textbooks, online resources, and tutoring services. It is also beneficial to practice solving a variety of hermitical operator problems to improve understanding and problem-solving skills.