List questions from absolute-value

Published on 16 Jul 2016 - 13:39

287

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Inequality with two absolute value

Published on 24 Feb 2026 - 8:37

234

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Calculation double Integral over Ball (optical size)

Published on 18 Jul 2016 - 13:17

106

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Using CS inequality to find maximum of a function

Published on 28 Mar 2026 - 6:39

106

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Formula for absolute value which is defined for abs(0)

Published on 27 Jul 2016 - 18:57

37

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Calculating the modulus

Published on 28 Jul 2016 - 15:16

352

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Absolute Conditional Constraint in MIP

Published on 26 Mar 2026 - 3:10

1.3k

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Absolute value in trigonometric substitutions

Published on 29 Jul 2016 - 18:51

38

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If $0<y<1$, and $-1<x<1$, then prove that $\left |\frac{x(1-y)}{1+yx}\right| < 1$

Published on 02 Aug 2016 - 15:56

57

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What will be the answer of the expression $| t-2 |$?

Published on 02 Aug 2016 - 18:01

126

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Inequality $|\ln(\frac{x+\sqrt{1+x^2}}{y+\sqrt{1+y^2}})| \leq |x-y|$

Published on 04 Aug 2016 - 8:14

34

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Conditions under which inequality with absolute values holds

Published on 09 Aug 2016 - 9:34

130

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Evaluate the integral $\int_{-4}^{4} |x| \ dx$

Published on 09 Aug 2016 - 9:55

1k

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Inequality involving rearrangement: $ \sum_{i=1}^n |x_i - y_{\sigma(i)}| \ge \sum_{i=1}^n |x_i - y_i|. $

Published on 11 Aug 2016 - 2:08

53

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Is this triangle inequality correct?

Published on 11 Aug 2016 - 12:04

List Question

Is there any clever way to solve inequalities like $|y^2-y-2|\geq 4 + |y^2+y-2|+|y+4|+|y|$?

Inequality with two absolute value

Calculation double Integral over Ball (optical size)

Using CS inequality to find maximum of a function

Formula for absolute value which is defined for abs(0)

Calculating the modulus

Absolute Conditional Constraint in MIP

Absolute value in trigonometric substitutions

If $0<y<1$, and $-1<x<1$, then prove that $\left |\frac{x(1-y)}{1+yx}\right| < 1$

What will be the answer of the expression $| t-2 |$?

Inequality $|\ln(\frac{x+\sqrt{1+x^2}}{y+\sqrt{1+y^2}})| \leq |x-y|$

Conditions under which inequality with absolute values holds

Evaluate the integral $\int_{-4}^{4} |x| \ dx$

Inequality involving rearrangement: $ \sum_{i=1}^n |x_i - y_{\sigma(i)}| \ge \sum_{i=1}^n |x_i - y_i|. $

Is this triangle inequality correct?

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