I hastened myself Discriminant in (c) can be solved for p
if p is positive (p>0) then the minimum value of (p+1/p) is still positive but close to 0;
Just plug in the values to reveal the answer, because brutal method could be infinite solutions' area

a) (p+1/p)=1, p^2+1=p OR p^2-p+1=0 this cannot be defined as D (discriminant is -ve)
b) (p+1/p)=0, p^2+1=0, p^2=-1

cannot be defined
c) (p+1/p)=2, p^2+1=2p, actually this can be defined as D=0
d) this is one seems correct, but we have defined above that the range of values for p could be infinite BUT we need one value
e) ---
IOM
c opps
P3101 wrote:find the minimum value of the expression (p+1/p); p>0.
(a) 1
(b) 0
(c) 2
(d) depends upon the value of p
(e) None of these
O.A. (c)[/spoiler][/list][/list]
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