if x and y are positive numbers then the minimum value of (x+y)((1/x)+(1/y)) is
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Answer:
=2+x/y+y/x
Step-by-step explanation:
=x(1/x)+(1/y)+y(1/x)(1/y)
=1+x/y+y/x+1
=2+x/y+y/x
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