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Let (S) denotes the number of ordered pairs (x,y) satisfying (1)/(x)+(1)/(y)=(1)/(n),Aax,y,n in N. Q. sum_(r=1)^(10)S(r) equals\ |
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Answer» 47 `4^(2) to 2^(4)to S(4)=5,5^(2)toS(5)=3,S(6)=9` `S(7)=3,S(8)=7,S(9)=5 and S(10)=9`[from above] `therefore underset(R=1)overset(10(sum)S(r)=S(1)+S(2)+S(3)+S(4)+S(5)+S(6)+S(7)+S(8)+S(9)+S(10)` `=1+3+3+5+3+9+3+7+5+9=48` |
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