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Pete Markou
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May 16 at 8:48
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Apr
12
comment
Let $f:[a,b]\to\mathbb R$ be Riemann integrable and $f>0$. Prove that $\int_a^bf>0$. (Without Measure theory)
If $L(f, P)$ is a lower sum then $$L(f,P) \le \int_a^b f dx.$$ Each lower sum is clearly positive.
Jan
18
accepted
Wedge product of matrices
Jan
18
accepted
If coefficients are algebraic then the roots are algebraic
Nov
30
comment
Real integral by residues
@DonAntonio I got it now!
Nov
30
accepted
Real integral by residues
Nov
30
asked
If coefficients are algebraic then the roots are algebraic
Nov
22
comment
Real integral by residues
It is not exactly L'Hopitals rule!
Nov
22
asked
Real integral by residues
Oct
30
comment
Evaluating a surface integral with differential forms
Take the normal to the surface (cylinder). When you walk on the circle (boundary) the surface should be on your left.
Oct
30
accepted
Sum of two consecutive squares which is a cube
Oct
29
answered
Complex periodic exponential
Oct
29
answered
Evaluating a surface integral with differential forms
Oct
24
asked
Sum of two consecutive squares which is a cube
Oct
12
awarded
Editor
Oct
12
revised
Circle in the complex plane
added 119 characters in body
Oct
12
answered
Circle in the complex plane
Oct
12
asked
Wedge product of matrices
Oct
12
comment
how to prove cubic root of 25 is irrational
We used the FTA which is proved by induction.
Oct
12
answered
how to prove cubic root of 25 is irrational
Oct
10
awarded
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