maybe you can read it now..I just cannot read what you have written. Perhaps others can.
Not really... My guess is that the exercise is meant to be as follows:maybe you can read it now..
However, no values seem to have been provided for A and n...? Also, the above is just an algebra "evaluation" exercise, not a graduate-school "Advanced Math" problem, which adds to the confusion.Evaluate the expression, given that m = 2.25:
. . . . .\(\displaystyle \left(A\, -\, \sqrt{m\,}\right)^2\, -\, \left(A\, +\, \sqrt{m\, }\right)^2 -\, \dfrac{4\left(m\, -\, \sqrt{mn\,}\right)^2}{\sqrt{m\,}\, -\, \sqrt{n\,}}\)
Not really... My guess is that the exercise is meant to be as follows:
However, no values seem to have been provided for A and n...? Also, the above is just an algebra "evaluation" exercise, not a graduate-school "Advanced Math" problem, which adds to the confusion.
Kindly please reply with the full and exact text of the exercise, including the complete instructions. Also, please specify if what you've posted (following what I've typeset above) is your work, or if it's something else. Thank you!![]()
Okay; I'll move this to an appropriate category.The A is supposed to be 1 other than that the exercise that you wrote was correct
Well, then you can't evaluate. Sorry.The value is only provided for m = 2.25 and there is none for n.
I believe those first two terms are supposed to be in the denominator, i.e. xxx-2 rather than xxx2. If that is the case, the mistake is in the rationalzation of those. When you rationalize the two values you end up with a common denominator ofUpon lot of squinting - I think the expression is
\(\displaystyle \displaystyle{(1-\sqrt{m})^2 - (1+\sqrt{m})^2 - \frac{4(m - \sqrt{mn})}{\sqrt{m} - \sqrt{n}}}\)
First two terms can be simplified easily to -4√m.
The fraction term can be simplified also to 4√m
and continue