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in Quadratic Equations by (15 points)
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Each child of a group gives a gift to other children. Total number of gifts are 110. Find the number of children in a group.

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1 Answer

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Let there are n number of child.

\(\because\) Each child gives a gift to other children.

\(\therefore\) Total gifts = nP2.

\(\therefore\)  nP2 = 110 (\(\because\) Total gifts given  = 110)

⇒ n(n - 1) = 110

⇒ n(n - 1) = 11 x 10 = 11(11 - 10)

\(\therefore\) n = 11

\(\therefore\) Number of children is 11

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