# Limit not evaluated [closed]

I hope this question ha not been asked since the limit is evaluated in 1 not at 0 or infinity.

I do not know how to ask Mathematica to find the limit as n -> 1 of the following function:

(A Kh n (n/( 1 - n))^ξ α (-A ((3 (1 - n))/2 + n) - δ +
A (n + 1/2 (1 - n) (1 + θ))) (1 - ξ/(1 + (n/(1 - n))^ξ α))) /
((1 + (n/(1 - n))^ξ α) (-A ((3 (1 - n))/2 + n)
+ A (1 - ((1 - n) (n/(1 - n))^ξ α)/(1 + (n/(1 - n))^ξ α)) - δ))


It is not a problem of assumption since the following image shows that one can find the limit without any assumption:

## closed as off-topic by MarcoB, m_goldberg, user9660, RunnyKine, bbgodfreyApr 6 '16 at 4:59

This question appears to be off-topic. The users who voted to close gave this specific reason:

• "This question arises due to a simple mistake such as a trivial syntax error, incorrect capitalization, spelling mistake, or other typographical error and is unlikely to help any future visitors, or else it is easily found in the documentation." – MarcoB, m_goldberg, Community, RunnyKine, bbgodfrey
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• Perhaps Assuming[ξ > 1, Limit[...yourexpression..., n->1]] which then returns A Kh. Otherwise Mathematica defaults to assume Xi is complex or possibly even zero or negative and cannot give a specific limit. – Bill Apr 1 '16 at 16:30
• As @Bill said, it seems that you are making an assumption yourself when you substitute $(1-n)^\xi$ with $0$, i.e. you are assuming that $\xi>1$. Unless you state your assumption explicitly to Limit, the system is not allowed to use it and cannot get to your desired result. – MarcoB Apr 1 '16 at 17:24