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  • Ankita
    Ankita

    Member • Nov 4, 2011

    Grand Quiz Question #4

    The 4th Question of the #-Link-Snipped-# is as follows -

    Insert consecutive number series starting from 1 in the violet colored pots such that,
    the addition of numbers in any row and any diagonal is the same.

    The numbers 4, 6 and 17 are already filled. Fill in the rest.

    [This Question is worth 10 CE-Coins]

    honey-pot

    You may submit the answer in 1 of these 2 ways -

    1. 1st Row -
    2nd Row -
    3rd Row -
    4th Row -
    5th Row -

    OR

    2. Edit the image to insert the numbers & upload it.
    -----------------------------------------------------------------------
    The fastest to answer correctly wins!
    Replies
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Replies

  • silverscorpion

    Member • Nov 4, 2011

    Ans:

    1st row : 18, 17, 3
    2nd row : 11, 1, 7, 19
    3rd row : 9, 6, 5, 2, 16
    4th row : 14, 8, 4, 12
    5th row : 15, 13, 10
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  • Sahithi Pallavi

    Member • Nov 4, 2011

    1st Row - 18,17,3.
    2nd Row -11,1,7,19.
    3rd Row - 9,6,5,2,16.
    4th Row - 14,8,4,12.
    5th Row -15,13,10.
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  • Anoop Mathew

    Member • Nov 4, 2011

    1st row numbers are: 18, 17, 3
    2nd row numbers are: 11, 1, 7, 19
    3rd row numbers are: 9, 6, 5, 2, 16
    4th row numbers are: 14, 8, 4, 12
    5th row numbers are: 15, 13, 10

    The answer sums upto 38
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  • RVignesh

    Member • Nov 4, 2011

    18,17,3.
    11,1,7,19.
    9,6,5,2,16.
    14,8,4,12.
    15,13,10.
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  • Guneet Khanuja

    Member • Nov 4, 2011

    The answers are:

    1[SUP]st[/SUP] Row : 18, 17, 3
    2[SUP]nd[/SUP] Row : 11, 1, 7, 19
    3[SUP]rd[/SUP] Row : 9, 6, 5, 2, 16
    4[SUP]th[/SUP] Row : 14, 8, 4, 12
    5[SUP]th[/SUP] Row : 15, 13, 10
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  • whiz.kid.aniket

    Member • Nov 4, 2011

    honey-pot
    click image for larger image.
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  • bhavna gupta

    Member • Nov 4, 2011

    1st row : 18, 17, 3
    2nd row:11,1,7,19
    3rd row:9,6,5,2,16
    4th row:14,8,4,12
    5th row:15,13,10

    the sum is 38
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  • Ankita Katdare

    Administrator • Nov 4, 2011

    This thread is closed now.
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