List questions from problem-solving

Published on 02 Sep 2014 - 3:25

3.3k

Views

Evaluate $ \int_{0}^{1} \ln(x)\ln(1-x)\,dx $

Published on 03 Sep 2014 - 5:13

95

Views

If I end up with $10,000 because I lost 20% in 2 years...

Published on 04 Sep 2014 - 1:07

70

Views

Trying to make a formula to find maximum driving time.

Published on 06 Sep 2014 - 19:05

81

Views

Shared groceries expenses between roommates to be divided as per specific consumption ratio and attendance

Published on 28 Mar 2026 - 15:25

177

Views

Chance of playing a game

Published on 08 Sep 2014 - 18:35

68

Views

Solving an algebraic equation for x

Published on 08 Sep 2014 - 20:01

89

Views

Writing forms of an equation

Published on 10 Sep 2014 - 20:01

115

Views

Integer solutions of an equation that is set to a number

Published on 10 Sep 2014 - 20:21

55

Views

How many integer solutions are there

Published on 11 Sep 2014 - 1:58

58

Views

Showing the summation of numbers

Published on 11 Sep 2014 - 2:54

554

Views

Prove that $\sqrt{a_n b_n}$ and $\frac{1}{2}(a_n+b_n)$ have the same limit

Published on 11 Sep 2014 - 5:27

1.3k

Views

Finding x using the pythagoras theorem

Published on 26 Mar 2026 - 12:51

113

Views

If $I + A + \cdots + A^{n-1} = O$, $A$ a square integer matrix, $n$ odd, for what $k$ does $\det(\sum_{i = k}^{n-1} A^i) = \pm 1$?

Published on 13 Sep 2014 - 19:33

38

Views

First-Order ODE Problem

Published on 13 Sep 2014 - 20:12

List Question

To Find the height of the building

Evaluate $ \int_{0}^{1} \ln(x)\ln(1-x)\,dx $

If I end up with $10,000 because I lost 20% in 2 years...

Trying to make a formula to find maximum driving time.

Shared groceries expenses between roommates to be divided as per specific consumption ratio and attendance

Chance of playing a game

Solving an algebraic equation for x

Writing forms of an equation

Integer solutions of an equation that is set to a number

How many integer solutions are there

Showing the summation of numbers

Prove that $\sqrt{a_n b_n}$ and $\frac{1}{2}(a_n+b_n)$ have the same limit

Finding x using the pythagoras theorem

If $I + A + \cdots + A^{n-1} = O$, $A$ a square integer matrix, $n$ odd, for what $k$ does $\det(\sum_{i = k}^{n-1} A^i) = \pm 1$?

First-Order ODE Problem

Trending Questions

Popular # Hahtags

Popular Questions