Math & Data Science Q&A - Get answers from our AI that are verified by human experts
First time here? Checkout the FAQs!
x

*Math Image Search only works best with zoomed in and well cropped math screenshots. Check DEMO

MathsGee Android Q&A


0 like 0 dislike
212 views
[SPECTRAL MAPPING THEOREM] Let \(A\) be a square matrix.
a) If \(A(A-I)(A-2 I)=0\), show that the only possible eigenvalues of \(A\) are \(\lambda=0\), \(\lambda=1\), and \(\lambda=2\).
b) Let \(p\) any polynomial. Show that the eigenvalues of the matrix \(p(A)\) are precisely the numbers \(p\left(\lambda_{j}\right)\), where the \(\lambda_{j}\) are the eigenvalues of \(A\).
in Mathematics by Platinum (164,226 points) | 212 views

Related questions

0 like 0 dislike
0 answers
asked Jan 21, 2022 in Mathematics by MathsGee Platinum (164,226 points) | 282 views
0 like 0 dislike
1 answer
asked Jan 27 in Mathematics by Gauss Diamond (74,605 points) | 10 views
0 like 0 dislike
1 answer

Join MathsGee and get expert-verified answers to your maths and data science questions fast. We use a combination of generative AI and human experts to provide you the best answers to your questions. Ask a question now!


On the MathsGee, you can:


1. Ask and answer questions


2. Get expert-verified answers


3. Vote on questions and answers


4. Tip your favorite community members


5. Join expert live video sessions (Paid/Free)


6. Earn points by participating


7. Start a Fundraiser



Posting on MathsGee


1. Remember the human


2. Act like you would in real life


3. Find original source of content


4. Check for duplicates before publishing


5. Read the community guidelines




MathsGee Rules


1. Answers to questions will be posted immediately after moderation


2. Questions will be queued for posting immediately after moderation


3. Depending on the number of messages we receive, you could wait up to 24 hours for your message to appear. But be patient as posts will appear after passing our moderation.




MathsGee Android Q&A

MathsGee Android Q&A