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ed number of sovereigns that she has saved can be laid out in the same four different ways she will receive a second present; if she succeeds in the following year she will get a third present, and so on until she has earned six presents in all. Now, how many sovereigns must she put together before she can win the sixth present? What you have to do is to find five numbers, the smallest possible, higher than 36, that can be displayed in the four ways--to form a square, to form a triangle, to form two triangles, and to form three triangles. The highest of your five numbers will be your answer. 138.--THE ARTILLERYMEN'S DILEMMA. [Illustration: [Pyramid of cannon-balls]] MMMMMMMr MM MM: M 0 rWZX M : MWM aX ,BM M 0M M aMMMM2MW 02 MMWMMr ZM. M@M 8MM 7 XM2 MS2 M.MMMWMMMM MM M MX iMM M7W 8 . M r W M@ Z;M M 0r ; M M M W 22 W M @ M M M.M2WMMMMZ ;MM@X:7MMMB; MMM ZM M:MM0;8: ,MS Ma 8 MMMMMMMi rM 2MMMMMM MB M 7 XM, ,: BMM: r7S .,MM MM MB M i ,M , 2 ; aMMMMMMMMM XM; MZM M . M 7 M . Z M M M8 M M S M .0 M 8MM aMi: MMMM7M ,7 .iM X M @ aZ M M 8 ,@MMMMBMMMa SMW 7M,XZ@MM M 8M M .M MMMM@X MMr Ma MMMMMMMMM@ M .WM M @WM7WMM .WX MZS M 8M :MMMWMMMM 8X MMMBMMM7 7aM 2MM r, 8r ZM2 Mr2 aMM; Mai :MS :iM ZiM @MX M M . M Wr.MMMaBMMMB M M MZ. ,M MMZ Mr M M B0 Z 2S iM S XM 7 WMM MM @.M M M W M. M M 0;M2M;MMMM: WW8aMM M S@ M M M : MaMMMMMM MM0W;MZM: M i M M MM MMMZMBZa0ar B20rMMM Si i BW MMM02 7MM0 2
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