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Dec
29
answered What is the derivative of: $f(x)=x^{2x^{3x^{4x^{5x^{6x^{7x^{.{^{.^{.}}}}}}}}}}$?
Nov
30
awarded  Popular Question
Nov
4
comment Show $F(z)=\int_{0}^{1}{g(t)\over t-z}dt$ is holomorphic in $\Bbb{C}\setminus[0,1]$. Limit problem.
Please check Leibniz integral rule. The proof has similiar idea. en.wikipedia.org/wiki/Leibniz_integral_rule#Proofs Then have a look the title 'General form with variable limits' in the page
Nov
4
comment Show $F(z)=\int_{0}^{1}{g(t)\over t-z}dt$ is holomorphic in $\Bbb{C}\setminus[0,1]$. Limit problem.
The integral depends on $t$ but we take limit on $h$.
Nov
4
revised Show $F(z)=\int_{0}^{1}{g(t)\over t-z}dt$ is holomorphic in $\Bbb{C}\setminus[0,1]$. Limit problem.
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Nov
4
revised Show $F(z)=\int_{0}^{1}{g(t)\over t-z}dt$ is holomorphic in $\Bbb{C}\setminus[0,1]$. Limit problem.
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Nov
4
answered Show $F(z)=\int_{0}^{1}{g(t)\over t-z}dt$ is holomorphic in $\Bbb{C}\setminus[0,1]$. Limit problem.
Oct
5
awarded  Nice Question
Oct
5
awarded  Popular Question
Sep
28
revised How can I expand $ (a+b)^{q} = a^q + b^q + \cdots $?
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Sep
28
answered How can I expand $ (a+b)^{q} = a^q + b^q + \cdots $?
Sep
21
comment (Beginner) Intuition to solve a functional equation and steps for this particular-
@Chappers Thanks for those points
Sep
21
revised (Beginner) Intuition to solve a functional equation and steps for this particular-
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Sep
21
answered (Beginner) Intuition to solve a functional equation and steps for this particular-
Sep
21
comment What is $\sum\limits_{i=1}^n \sqrt i\ $?
@Seirios $f(n)-f(n-1)=\sqrt{n}$ it is a function relation and I solved it for $n∈R$ via derivatives and integration. .Please think $n∈R$ for $f(n)-f(n-1)=\sqrt{n}$. The solution that I found after derivatives and integration is also true for $n∈N$ because $N∈R$.
Aug
28
revised To find out the minimum required jumper number between objects
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Aug
27
revised To find out the minimum required jumper number between objects
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Aug
27
revised To find out the minimum required jumper number between objects
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Aug
27
asked To find out the minimum required jumper number between objects
Aug
25
revised Derivation for the derivative of $a^{t}$ from The Equation
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