If r=xi+y j+zk |bar( r)|=r then show that grad((1)/(r))=(-bar(r))/(r^(2))​

If r=xi+y j+zk |bar( r)|=r then show that grad((1)/(r))=(-bar(r))/(r^(2))​

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1 thought on “If r=xi+y j+zk |bar( r)|=r then show that grad((1)/(r))=(-bar(r))/(r^(2))​”

  1. Let the C P of the toy = Rs.100

    If the gain is 12%, the first S P = 100 + 12 = Rs.112

    If he had been sold Rs.33 more gain = 14 %

    Therefore second S P = 100 = 14 = Rs 114 .

    Difference in second S P and first S P = Rs.2 [ 114 – 112=2]

    If Rs,2 is the difference in S P , cost price = Rs. 100

    If the difference in S P is Rs.33, cost price = 100/2*33= 50 x 33 = Rs1650

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