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| Math and Physics Discuss the complex nature of mathmatics and physics relating to electronic circuitry. |
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| hello guys This is my question Find three consecutive odd integers such that 3 times their sum is 5 more than 8 times the middle one | |
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| you're kidding, right? this the level of math at your college? Last edited by OutToLunch; 15th November 2007 at 09:23 PM. | |
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| Homework, eh? First you write down what you know, ie the question in form of math notation: For integers, a,b and c, where a<b<c, and (a+1) = mod 2, (b+1) = mod2, (c+1) = mod2. Solve for a,b,c, when 3(a+b+c) = 5 + 8b. Alternatively, if you read the question, you're not meant to calculate the answer, just find a,b,c so that the statement is true. For example, is it true for a=1, b=2, c=3? | |
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hello guy what's up man? I haven't told you that the question is from my book I've written it for enjoying that's all I hope to understand me see ya | ||
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good for you you're all right but in my opinion if you take a look at the question you'll see that three odd intergers thanks again | ||
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| I saw that the statement is true for a=3, b=5, c=7. But that was before I realised it the statement is 3(a+b+c)=8b-5, and not 3(a+b+c)=8b+5... | |
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| It is too easy to be a engineering collage level problem. As a rule I get such things wrong so let me give it a try. Find three consecutive odd integers such that 3 times their sum is 5 more than 8 times the middle one The queston asks for three consecutive odd integers, I would thake this to be numbers like x, x+2, x+4 where x is odd. (3 * (X + (x+2) + (x+4) ) ) -5 = ((X + 2) * 8) 3x + 3x + 6 + 3x + 12 = 8x + 16 + 5 x + 18 = 21 x = 3 check 3 * (3 + (3 +2) + (3+4) ) = ((3 + 2) * 8) + 5 3 * (3 + (5) + (7) ) = ((5) * 8) + 5 3 * (15 ) = (40) + 5 45 = 45 so the numbers are 3, 5, and 7 | |
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| That is correct, apart from it is 3(a+b+c)+5=8b not 3(a+b+c)=8b+5. | |
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the problem stated that 3 times the sum is 5 more than 8b. 3(a+b+c)+5=8b would translate into 8b is 5 more than 3 times the sum. | ||
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| As always I complicate things, congruent modulo was not the way to go. (However, I conjecture that it would give you all solutions to the problem if they exist...) | |
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| Thanks guys for intersting remark : this isn't from engineering maths .it's just for enjoying | |
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