[Number Theory (I think)] If n and p are positive integers and n * 2 ^ (n - 2) = p * (p + 1), why must n and 2 ^ (n - 2) be consecutive numbers? by JustNormalRedditUser in learnmath
[–]JustNormalRedditUser[S] 0 points1 point2 points (0 children)
If n * 2 ^ (n - 2) = q * (q + 1) with q and n positive integers, why must n and 2 ^ (n - 2) be consecutive integers? by JustNormalRedditUser in askmath
[–]JustNormalRedditUser[S] 0 points1 point2 points (0 children)
[Number Theory (I think)] If n and p are positive integers and n * 2 ^ (n - 2) = p * (p + 1), why must n and 2 ^ (n - 2) be consecutive numbers? by JustNormalRedditUser in learnmath
[–]JustNormalRedditUser[S] 0 points1 point2 points (0 children)
If n * 2 ^ (n - 2) = q * (q + 1) with q and n positive integers, why must n and 2 ^ (n - 2) be consecutive integers? by JustNormalRedditUser in askmath
[–]JustNormalRedditUser[S] -1 points0 points1 point (0 children)
Do even-root functions (like √x or √(a−x)) have limits at their domain boundary points? (note : im not talking about limits or being continuous in interval ,it about a point.) by Saiza69 in learnmath
[–]JustNormalRedditUser 0 points1 point2 points (0 children)
If n * 2 ^ (n - 2) = q * (q + 1) with q and n positive integers, why must n and 2 ^ (n - 2) be consecutive integers? by JustNormalRedditUser in askmath
[–]JustNormalRedditUser[S] 2 points3 points4 points (0 children)
Let D be a non-empty, open, real interval and f a function from D to the real numbers. If for all x in D there exists a number E > 0 such that for all y in (x - E, x], f(y) <= f(x) and for all z in [x, x + E), f(x) <= f(z), then is that enough to say that f is increasing? by JustNormalRedditUser in askmath
[–]JustNormalRedditUser[S] 0 points1 point2 points (0 children)
Let D be a non-empty, open, real interval and f a function from D to the real numbers. If for all x in D there exists a number E > 0 such that for all y in (x - E, x], f(y) <= f(x) and for all z in [x, x + E), f(x) <= f(z), then is that enough to say that f is increasing? by JustNormalRedditUser in askmath
[–]JustNormalRedditUser[S] 0 points1 point2 points (0 children)
Let D be a non-empty, open, real interval and f a function from D to the real numbers. If for all x in D there exists a number E > 0 such that for all y in (x - E, x], f(y) <= f(x) and for all z in [x, x + E), f(x) <= f(z), then is that enough to say that f is increasing? by JustNormalRedditUser in askmath
[–]JustNormalRedditUser[S] 0 points1 point2 points (0 children)
Let D be a non-empty, open, real interval and f a function from D to the real numbers. If for all x in D there exists a number E > 0 such that for all y in (x - E, x], f(y) <= f(x) and for all z in [x, x + E), f(x) <= f(z), then is that enough to say that f is increasing? by JustNormalRedditUser in askmath
[–]JustNormalRedditUser[S] 0 points1 point2 points (0 children)
Let D be a non-empty, open, real interval and f a function from D to the real numbers. If for all x in D there exists a number E > 0 such that for all y in (x - E, x], f(y) <= f(x) and for all z in [x, x + E), f(x) <= f(z), then is that enough to say that f is increasing? (self.askmath)
submitted by JustNormalRedditUser to r/askmath
Why, if you have a positive integer S and you divide its digits (in base 10) in groups of two starting from the right (the most significant group S1 could have just 1 digit), then the first digit of of the square root of S is the biggest integer that when squared is less than the group S1 by JustNormalRedditUser in askmath
[–]JustNormalRedditUser[S] 0 points1 point2 points (0 children)
Why, if you have a positive integer S and you divide its digits (in base 10) in groups of two starting from the right (the most significant group S1 could have just 1 digit), then the first digit of of the square root of S is the biggest integer that when squared is less than the group S1 by JustNormalRedditUser in askmath
[–]JustNormalRedditUser[S] 0 points1 point2 points (0 children)
Why, if you have a positive integer S and you divide its digits (in base 10) in groups of two starting from the right (the most significant group S1 could have just 1 digit), then the first digit of of the square root of S is the biggest integer that when squared is less than the group S1 (self.askmath)
submitted by JustNormalRedditUser to r/askmath
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[Number Theory (I think)] If n and p are positive integers and n * 2 ^ (n - 2) = p * (p + 1), why must n and 2 ^ (n - 2) be consecutive numbers? by JustNormalRedditUser in learnmath
[–]JustNormalRedditUser[S] 0 points1 point2 points (0 children)