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Power Set of a Set With n Elements has 2^n Elements (Proof by Induction) ▶4:35・
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prove that `3^(2n)-1` is divisible by 8, for all natural numbers n. ▶2:15・
The sum of first n terms of an AP is `(3n^(2) + 6n)`. The common difference of the AP is ▶23:42・
Combinatorial Proof : C(2n,2) = 2*C(n,2) + n^2 | Combinatorial Proofs-3 ▶8:47・
Calculate the angle between a 2N force and a 3N force so that their resultant is 4N. ▶1:13・
S_n=(n/2)*[2a+(n-1)d] Full STEP by STEP Comprehensive Proof (Arithmetic Series, C1 Mathematics) ▶0:41・
Prove that the Sequence {1/(2n)} Converges to Zero Using the Definition of Convergence ▶0:44・
explanation of factorial 2n! with very easy method. Maths by Pradeep Soni. ▶3:03・
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Test the alternating series for convergence or divergence {(-1)^n (3n-1)/(2n+1) ▶6:37・
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Determine if sequence is increasing, decreasing, or not monotonic, bounded {1/(2n+3)} ▶3:21・
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Why does it take 2n-1 rules to make a string in Chomsky Normal Form? ▶0:40・
an = n!/2^n Determine whether the sequence converges or diverges ▶2:04・
Solve the Recurrence T(n) = T(2n/3) + 1 (Iteration Method) ▶2:00・
Test the alternating series for convergence or divergence. {((-1)^(n-1)/(2n+1))} ▶2:27・
Divisibility Mathematical Induction Proof: 3 Divides 2^(2n) - 1 ▶1:42・
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Find no. of subset of a given set and verify that if a....then total no. of subsets is 2^n Activity ▶6:33・
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Find the sum of the series (-1)^n(pi^(2n)/(6^(2n)(2n)!). Use Maclaurin series table ▶1:03・
{(2n -1)!/(2n + 1)!} Determine whether the sequence converges or diverges ▶3:01・
Determine if the Sequence a_n = (2n - 1)!/(2n + 1)! Converges or Diverges ▶8:11・
Interval of Convergence for Power Series SUM(n!x^n/(2n)!) ▶11:45・
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x^(2n+1) over (2n+1) factorial power series ▶0:45・
By forming in two different ways the nth derivative of x^2n, prove that 1 + n^2 +n^2(n-1)^2 ...... ▶0:30・
Use comparison test to determine if series converges or diverges. {n/(2n^3 +1)}. p-series ▶9:50・
GATE 2021 ALGORITHMS | RECURRENCE RELATION | T(n)=T(n/2)+T(2n/5)+7n, Recurrence Tree | T(n)=Θ(n^5/2) ▶7:10・
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