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Q: What is the solution in finding how many numbers between 10 and 100 are exactly divisible by 11?

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Yes, and the result is 60.5 (any rational number is divisible by 2) but I suspect the questioner might be thinking of "divisible by 2 with no remainder". On that path you start out by finding 60, with remainder 1. Sometimes the question is put as "is it Exactly divisible by 2?". Again, technically any rational number is "exactly" divisible by 2, but the word "exactly" has commonly come to imply "without remainder". So be careful.

Particular integral is finding what the integral is for example the integral of 2x is x^2 + C. Finding the particular solution would be finding what C equals from the particular integral.

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The chances of you finding a number divisible by 4 is 1/4 (because out of every four numbers, 1 of them is divisible by 4), and a 1/3 chance of finding a number divisible by 3 (see above). If we add them up, we get the chance, 1/4+1/3= 3/12+4/12. Now this would be saying that finding numbers that would be divisible by 12 (the ones divisible by 3 AND 4) would count twice, and we don't want that. To counter this, we have to subtract the chances of you finding a multiple of 12 once (so that the chances of finding the multiple of 12 would count ONCE). This translates to 3/12+4/12-1/12=6/12=1/2. :)

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Draw A Conclusion

Identifying the problem!

I am not sure what this is?

It is known as solving the equation.

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Finding a solution to a problem means you've found a way to solve it. A satisfactory solution would be a solution that isn't perfect, but you can live with it.

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identify the problem

It is: 4 and 1/4 or 4.25 as a decimal

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The opposite of a "mystery" is something that is known, evident, or obvious. The opposite of finding a mystery (problem) would be finding an answer or solution.

The given algebraic expression has no solution because without an equality sign it is not an equation and so therefore finding a solution is not possible.

a factor is what you multiply by a multiple is the answer

There are different divisibility rules for different [potential] divisors.

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