Recent content by grissom1988
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Proving an Inequality: (1+a)q < q/(1-a) for a < 1 and Positive Real Numbers
I am sorry because I did not put any solid calculation to my question. However, I found a solution to the inequality:- Originally, q = q If I introduce (1-a^2) at the LHS, (1-a^2)q < q, since a < 1 Also, (1-a^2) = (1+a)(1-a), Hence (1+a)q < q/(1-a) Is that a solid proof...- grissom1988
- Post #4
- Forum: Precalculus Mathematics Homework Help
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Proving an Inequality: (1+a)q < q/(1-a) for a < 1 and Positive Real Numbers
Hello to everyone. This is my first time here so I hope I will not cause any unwanted trouble. Straight to the problem. I have one inequality for which I would like to prove, but I do not know how. The inequality has the following form:- (1+a)q < q/(1-a), where a < 1 and q can be any positive...- grissom1988
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- Inequality
- Replies: 4
- Forum: Precalculus Mathematics Homework Help