(New page: This problem is quiet similar with the lecture example, except for the [-a,a] instead of [0,a])
 
 
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This problem is quiet similar with the lecture example, except for the [-a,a] instead of [0,a]
 
This problem is quiet similar with the lecture example, except for the [-a,a] instead of [0,a]
 +
fxi(xi;a)=1/(2a) if  -a=<xi=<a, i.e |xi|<=a; and =0 if |xi|>a
 +
therefore, if any |xi|>a, the whole thing is zero
 +
for a>=max|xi|
 +
fx1..xn(x1..xn;a)=(1/2a)^n, is an decreasing function
 +
 +
when a=max|xi|, function is max.

Latest revision as of 11:32, 10 November 2008

This problem is quiet similar with the lecture example, except for the [-a,a] instead of [0,a] fxi(xi;a)=1/(2a) if -a=<xi=<a, i.e |xi|<=a; and =0 if |xi|>a therefore, if any |xi|>a, the whole thing is zero for a>=max|xi| fx1..xn(x1..xn;a)=(1/2a)^n, is an decreasing function

when a=max|xi|, function is max.

Alumni Liaison

Abstract algebra continues the conceptual developments of linear algebra, on an even grander scale.

Dr. Paul Garrett