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                    MAT2400 - Real Analysis
                  
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        <h1>Beskjeder
          
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June 2, 2024 5:25 PM            </div>


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                <p>You can find the exam answers at this link [<a href="/studier/emner/matnat/math/MAT2400/v24/resources/mat2400-v24-fasit.pdf">More</a>].</p>

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            <a class="vrtx-title" href="/studier/emner/matnat/math/MAT2400/v24/beskjeder/feedback-on-compulsory-task-2-has-now-been-published.html">Feedback on compulsory task 2 has now been published</a>
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May 6, 2024 10:41 AM            </div>


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                <p>Hi everyone,</p>

<p>Feedback on compulsory task 2 has now been published on Canvas.&nbsp;</p>

<p>Best regards,&nbsp;</p>

<p>The study administration&nbsp;</p>

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Apr. 10, 2024 12:38 PM            </div>


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                <p>The second mandatory assignment has been posted [<a href="/studier/emner/matnat/math/MAT2400/v24/resources/mandatory-assignments.html">More</a>]. The deadline is Thursday April 25 (@14:30).</p>

<p><b>Updated 12 Apr 2024</b>: Problem 1d lacks a condition on the function u: |u(x)|\le M/2 for all x, for some constant M&lt;1/2.&nbsp; Note also that M/2+M^2\le M when 0\le M\le 1/2. The pdf of the assignment has been updated accordingly.</p>

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Feb. 26, 2024 2:03 PM            </div>


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                <p>We are in the process of correcting assignments. Due to an oversight, some of you have prematurely received notifications regarding the outcomes. Our original intention was to dispatch decision messages collectively once all assignments had been evaluated. Moving forward, we will issue updates upon the completion of each assessment.</p>

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Feb. 7, 2024 2:01 PM            </div>


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                <p>The first mandatory assignment has been posted [<a href="/studier/emner/matnat/math/MAT2400/v24/resources/mandatory-assignments.html">More</a>]. The deadline is Thursday Feb 22.</p>

<p><strong>Updated Feb 9</strong>: Some students have pointed out an error in the hint for problem 2a. The corrected hint should state: ?To establish the implication ?convergence with respect to $d_m$ implies convergence with respect to $d$?, use that if a positive number $a$ satisfies $\frac{a}{1+a} &lt; \frac{\eps}{1+\eps}$, then it follows that $a &lt; \eps$?. The PDF file of the assignment has been updated to reflect this correction.</p>

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Jan. 3, 2024 1:48 PM            </div>


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                <p>Welcome to MAT2400 (Real Analysis), Spring 2024! The first lecture is scheduled for Tuesday, January 16, at 14:15 in VB Auditorium 1. The first exercise session (plenary session) will be held on Friday, January 26, at 12:15 in VB Auditorium 5. Please note that the tentative syllabus and other important course resources have been posted on the course's web page [<a href="/studier/emner/matnat/math/MAT2400/v24/resources/index.html">More</a>]. Looking forward to an engaging semester!</p>

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