Mathemagical's user avatar
Mathemagical's user avatar
Mathemagical's user avatar
Mathemagical
  • Member for 6 years, 6 months
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15 votes

Stochastic calculus book recommendation

10 votes

How to derive the divergence theorem from the General Stokes theorem?

8 votes
Accepted

How to obtain the equation of the projection/shadow of an ellipsoid into 2D plane?

8 votes

Eigenvectors and eigenvalues of Hessian matrix

7 votes

The boundary of a set is subset of the boundary of the closure of the set.

6 votes
Accepted

Area bounded by sine waves

5 votes
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Showing that a set is meager

4 votes
Accepted

Have I found a counterexample in this question?

4 votes

Why doesn't $26\times 24 = 25\times 25?$ (I remove and $+1$ from both numbers)

3 votes
Accepted

How to interpret root-mean-square

3 votes
Accepted

Convexity of the graph of an implicit function

3 votes

What is a circle classified as?

3 votes

open sets and Borel sets on the extended real line

3 votes

Is a certain restriction of an open map open?

3 votes

Integration of one-form

3 votes
Accepted

Show the $\mathbf{Int(A)}$ = $(\overline{A^{c}})^{c}$

2 votes

Fubini's theorem for multiple Riemann integrals

2 votes
Accepted

Understanding $a_i$'s in simple functions in measure theory

2 votes
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Proving that a ratio between two functions is decreasing

2 votes
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Finding limit of a continuous function

2 votes
Accepted

Heat flow surface integral problem

2 votes

Find the largest side of the quadrilateral?

2 votes
Accepted

Finding Subsets of $A$ that involves $a$ and $b$, not involves $f$

2 votes
Accepted

Partial Derivative / Multivariable Chain Rule Notation

2 votes

Let $A(\theta)$ be a given function , where $\theta \in (0, 2\pi)$. Mark the correct statement below

2 votes

Why is area of a surface of revolution integral $2\pi y~ds$? not '$dx$'?

2 votes
Accepted

Circulation of a vector field through a surface.

2 votes
Accepted

probability of a dart hitting a radius $\leq 2$ from the center given the joint distribution of $(x,y)$ .

2 votes
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For two random variables $X_1 + X_2$ and $\min(X_1,X_2)$ find the joint-distribution and the covariance

2 votes
Accepted

Spivak Chapter 14 Problem 9

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