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Conjecture on digits in arithmetic progression

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#number-theory #prime-numbers #arithmetic-progressions #perfect-powers
74
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General term for increasing AP's

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#sequences-and-series #arithmetic-progressions
103
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Can any of you do something relevant with this mathematical property I found?

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#elementary-number-theory #discrete-mathematics #prime-numbers #arithmetic-progressions
78
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What is the formula for finding the summation of the sequence : $1,2,5,12,26,51,...$ upto $n$ terms?

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#sequences-and-series #arithmetic-progressions
62
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an arithmetic sequence contains infinite primes

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#number-theory #prime-numbers #arithmetic-progressions
47
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Formula for calculating the sum of the equation: $y = \lfloor 400(x-6)^{1.1} \rfloor$

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#sequences-and-series #arithmetic-progressions
47
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I have got stucked with this concept of A.P.

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#sequences-and-series #arithmetic-progressions
1.9k
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formula to divide a distance into X parts with incremental step of Y

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#sequences-and-series #arithmetic-progressions
3.6k
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Combined arithmetic and geometric progression problem

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#geometric-progressions #arithmetic-progressions
69
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What is an "arithmetic progression"?

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#elementary-number-theory #arithmetic-progressions
234
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Evaluate the sum $1+2+3+...+n$

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#summation #arithmetic-progressions
35
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Demonstrating $u_0$ and common difference before calculating them in arithmetic progression

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#arithmetic-progressions
691
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Showing that progression is not arithmetic or geometric

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#arithmetic-progressions #geometric-progressions
2.2k
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Arithmetic progression with complex common difference?

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#complex-numbers #arithmetic-progressions
987
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Inifinitely many primes $p\equiv -1 \mod12$

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#elementary-number-theory #prime-numbers #quadratic-residues #arithmetic-progressions

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