Solving a Problem: Seeking Feedback

[laminatedevildoll]

Herewith attached is the problem that I am working on. I would appreciate anyone's feedback.

 

[mathwonk]

to prove anything is a basis, it is always appropriate to begin with the definition of a basis. i.e.first show they span and then that they are independent.

so review those definitions, and try to apply them.


I don't know what CB means.

 

[M98Ranger]

Hi there,

Thank you for reaching out and sharing the problem you are working on. Seeking feedback is a great step towards finding a solution to any problem. I am happy to provide my feedback and offer any help I can.

After reviewing the attached problem, I noticed that it is very well-defined and specific. It includes all the necessary information and constraints, which is a crucial aspect of problem-solving. This shows that you have put a lot of thought and effort into identifying the problem and its key elements.

In terms of potential solutions, I would suggest considering different perspectives and approaches. Sometimes, looking at a problem from a different angle can lead to unique and innovative solutions. Also, don't hesitate to reach out to others for input and collaborate with them to brainstorm ideas.

Overall, I think you are on the right track and have a good understanding of the problem. Keep seeking feedback and exploring different options, and I am confident that you will find a successful solution.

Best of luck in your problem-solving journey!