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15
Math.TechQA.Club
2015-12-05 18:49:11
84
Views
Exponential Properties
Published on
05 Dec 2015 - 18:49
#exponentiation
153
Views
Comparing $3^{1431}$ with $2^{2010}$ without logarithms
Published on
06 Dec 2015 - 21:15
#algebra-precalculus
#logarithms
#exponentiation
140
Views
Exponential to polar form
Published on
06 Apr 2026 - 20:30
#exponentiation
#polar-coordinates
4.3k
Views
Limits using L'Hopital's rule $\lim_{x\to0^+} (x^{x^x-1})$
Published on
07 Dec 2015 - 11:15
#calculus
#limits
#exponentiation
75
Views
Find the value of the expression $\left (2 + 5 \right ) + \left (2^{2}+5^{2} \right ) + \left (2^{3}+5^{3} \right ) + \left (2^{4}+5^{4} \right )$
Published on
08 Dec 2015 - 21:10
#algebra-precalculus
#exponentiation
5.8k
Views
Why is it justified to move the limit into the exponent?
Published on
10 Dec 2015 - 4:35
#limits
#exponentiation
114
Views
What is $1^\omega$?
Published on
04 Apr 2026 - 16:14
#exponentiation
#infinity
#ordinals
148
Views
$\lim_{n\to+\infty}\frac{12^n(2-x_n)}{C}=1$ for $x_n=\sqrt[3]{6+x_{n-1}}$
Published on
08 Apr 2026 - 1:16
#calculus
#real-analysis
#limits
#exponentiation
#radicals
214
Views
Solve the equation: $2^{2x+1}=\left(\frac{1}{32}\right)^x$
Published on
15 Dec 2015 - 5:59
#algebra-precalculus
#logarithms
#exponentiation
1.5k
Views
General formula to compute the exponent of the symmetric group $S_n$
Published on
02 Apr 2026 - 4:31
#abstract-algebra
#finite-groups
#permutations
#exponentiation
#symmetric-groups
157
Views
Is $(-1)^{ab} = (-1)^{ba}$ true? => $(-1)^{ab} = ((-1)^a )^b$ is true?
Published on
15 Dec 2015 - 9:08
#complex-numbers
#exponentiation
182
Views
Integral of the product of a power function and an arbitrary exponentiated function
Published on
15 Dec 2015 - 22:33
#integration
#exponentiation
452
Views
If $q, r \in \mathbb{R}, x \in \mathbb{R}^+$ then $(x^q)^r=x^{qr}$
Published on
16 Dec 2015 - 15:39
#real-analysis
#exponentiation
#proof-explanation
96
Views
Simplifying Exponents (exponent laws)
Published on
17 Dec 2015 - 1:39
#exponentiation
58
Views
Solve $g(x + \frac{1}{x}) = x^y + \frac{1}{x^y}$
Published on
04 Apr 2026 - 21:01
#real-analysis
#exponentiation
#functional-equations
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