Advanced Math

For the highest-level (post-calculus) math questions that don't fall into any other category.
B
Linear algebra proof: Let V be a vector space, and let....
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1
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2K
daon
D
M
For V a vector space, and W_1, W_2 subspaces of V, prove....
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1
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2K
Unco
U
S
physics homework: sliding masses, springs, tracks, etc
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1
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2K
stapel
stapel
A
Let G be a finite abelian group of order mn where (m, n) = 1
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5
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3K
Anood
A
S
Phase of motion
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2
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2K
staceyrho
S
S
Linear Combinations: sound sampling and mixers
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1
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2K
Unco
U
B
Prove there are infinitely many primes congruent to 1 mod 3
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1
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2K
stapel
stapel
T
Composite, Relations, and Domain: Let R:A->B and....
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5
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4K
tegra97
T
B
Lin. Alg.: Prove char. poly. of n-by-n matrix always has....
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0
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2K
buckaroobill
B
S
Physics: One mass collides w/ another, initially at rest....
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1
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7K
skeeter
skeeter
B
Lin. alg. proof: If at most k rows have non-zero entries,...
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0
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2K
buckaroobill
B
G
Explicit integration
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0
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2K
garry_mack
G
T
If |G| = pq, p,q primes, prove |Z(G)| = 1 or pq
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0
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2K
tegra97
T
S
Functions: Let A = {1, 2, 3, 4} and B = {p, q, r}. Determine
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3
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2K
pka
pka
S
Prove (1/2!) + (2/3!) + ……….. +(n/(n+1)!) = 1-1/(n+1)!
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5
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11K
pka
pka
M
Prove or disprove: Any integer n can be written as 5k + 2l
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3
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2K
bbking22
B
S
Constructing Truth table for (p \/ q) /\ r
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4
Views
4K
soroban
S
T
Distinguishing features of nonisomorphic groups of order 24.
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0
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2K
tegra97
T
S
Laws of Proposition
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1
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1K
pka
pka
M
Difficult induction proof
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1
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2K
mark07
M
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