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MIT 18.06 Linear Algebra, Spring 2010
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Explain whether it is always true that a difference between two numbers is smaller than either of the numbers. Give an example to justify your answer.
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If you find the difference of say a positive number minus a negative number the result is not smaller. for example \[5 - (-3) = 8; 8 > 5 or -3. False claim\] so it is incorrect to say that the difference is always smaller then either of the numbers Furthermore: if you can see the point, the "difference" is merely a subtraction from the first number by the second, but if the second number has a negative value then it creates an increase an effect similar to adding two numbers
That's a good question and a great answer, but it seems out of place in the linear algebra study group.
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