find the two numbers where sum is 15 and sum of whose squares is minimum ?
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Answer:
a+b=15
f(a,b)=a ^2 +b^2 is minimum
f(a)=a ^2+(15−a) ^2
f′ (a)=2a−2(15−a)=4a−30=0
a= 15/2 b= 15/2
So a=15/2, 15/2 are two numbers for which f(a,b)=a ^2 +b^2 is minimum.
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