Linear graphs all have a slope that can be calculated by deviding the progress on the y-axis by the progress on the x-axis. Is there a correct term to ref...
Published: Sep 06, 2026
Here is the definition of affine connection, as appears in Milnor's book Morse Theory. DEFINITION. An affine connection at a point $p \in \text{M}$ i...
Published: Sep 06, 2026
I have to find the gcd $h$ of $f$ and $g$ in $\mathbb{F}_5[X]$. $f=X^9+X^8+X^7+X^6+X^5+X^4+X^3+X^2+X+1,$ $g=X^4+X-2.$ Here is my polynomial division: My s...
Published: Sep 06, 2026
This is an exercise of the book "Basic Mathematics" by Serge Lang, p.145. I've been working on this proof for a few days and I can't seem to mak...
Published: Sep 06, 2026
I haven't been able to find a good answer to this searching around online. There is a related old question here, but it never received much attention...
Published: Sep 06, 2026
If I was given a probability density function: $$f(y) = \left\{\begin{array}{ll}\frac{3y^2(4-y)}{64} & \textrm{for } 0 \leq y \leq 4\\ 0 & \textrm...
Published: Sep 06, 2026
http://vapour-trail.blogspot.com/2006/03/brief-explanation-of-taylor-series-via.html provides an intuitive derivation of Taylor expansions from the mean v...
Published: Sep 06, 2026
I want to know the exact value of $\cos 50^\circ$. Actually I have already tried lot of times to solve but I cannot find the exact value of $\cos 50^\circ$.
Published: Sep 06, 2026
I have searched the site and found similar questions of mine but not exaclty I needed. I have an arc. I know the coordinates of the arc center (P0), r (ra...
Published: Sep 06, 2026
Other than Engelking General Topology, I also come across other graduate general topology text such as Dugundji and Kelley, which I also find them interes...
Published: Sep 06, 2026