Recent content by eskil
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Quick Solution for a2 + a2 = (a + 1)2: Find a!
The reason why it cannot be negative is that the origin of the problem was to determine the length of all sides of a likesided triangle thus can't be negative. I still think that using the quadratic equation is the simplest way of solving it.- eskil
- Post #8
- Forum: Calculus and Beyond Homework Help
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Quick Solution for a2 + a2 = (a + 1)2: Find a!
solved it now a2 + a2 = a2 + 2a + 1 simplified it to a quadraticequation 0 = -a2 + 2a + 1 a1 = 1 + sq.root of 2 a2 = 1 - sq.root of 2 a2 is negative therefore a1 is the right answer which gives a = 2,41- eskil
- Post #6
- Forum: Calculus and Beyond Homework Help
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Quick Solution for a2 + a2 = (a + 1)2: Find a!
i don't believe that (a + 1)(a + 1) is 2a2 shouldn't that give a2 + 2a +1 ??- eskil
- Post #3
- Forum: Calculus and Beyond Homework Help
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Quick Solution for a2 + a2 = (a + 1)2: Find a!
just looking for a quick solution for my equation, seems like my head is just working the wrong way coz I know it's not a hard one: a2 + a2 = (a + 1)2 a = ?- eskil
- Thread
- Replies: 7
- Forum: Calculus and Beyond Homework Help