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19 November, 21:47

If x and y are positive integers and the mean of 4, 20, and x is equal to the mean of y and 16, what is the smallest possible value of x + y ?

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  1. 19 November, 21:52
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    5

    Step-by-step explanation:

    (4+20+x) / 3 = (y+16) / 2

    2 (24+x) = 3 (y+16)

    48 + 2x = 3y + 48

    2x = 3y

    Since x and y are positive integers, they can't be 0. To satisfy 2x = 3y

    We'll have to use LCM of 2 and 3, which is 6 (or a multiple of 6)

    For the least value, we use 6

    To make both sides 6,

    x = 3 and y = 2

    Hence x + y = 5
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