m=a+[1/(a-2)],(a>2),n=(1/2)^(x*x-2),(x
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m=a+[1/(a-2)],(a>2),n=(1/2)^(x*x-2),(xm=a+[1/(a-2)],(a>2),n=(1/2)^(x*x-2),(xm=a+[1/(a-2)],(a>2),n=(1
m=a+[1/(a-2)],(a>2),n=(1/2)^(x*x-2),(x
m=a+[1/(a-2)],(a>2),n=(1/2)^(x*x-2),(x
m=a+[1/(a-2)],(a>2),n=(1/2)^(x*x-2),(x
a>2,a-2>0
M=a+{1/(a-2)}=(a-2)+1/(a-2)+2≥2+2=4
N=(1/2)^(x^2-2)≤(1/2)^(-2)=4
M≥N
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