By L. T. Meade
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What is the smallest number of sugar-plums there could have been at the start, and what proportion did each boy obtain? —THE ABBOT'S PUZZLE. D. 735-804). Here is a little puzzle from his works, which is at least interesting on account of its antiquity. " Now, there are six different correct answers, if we exclude a case where there would be no women. But let us say that there were just five times as many women as men, then what is the correct solution? —REAPING THE CORN. A farmer had a square cornfield.
The above is a very easy feat; but it is also required to find the two arrangements giving pairs of the highest and lowest products possible. Of course every counter must be used, and the cipher may not be placed to the left of a row of figures where it would have no effect. Vulgar fractions or decimals are not allowed. —DIGITAL MULTIPLICATION. Here is another entertaining problem with the nine digits, the nought being excluded. Using each figure once, and only once, we can form two multiplication sums that have the same product, and this may be done in many ways.
What are the three distances between these villages, each being a whole number of miles? I may mention that the three roads are quite straight. —DRAWING HER PENSION. "Speaking of odd figures," said a gentleman who occupies some post in a Government office, "one of the queerest characters I know is an old lame widow who climbs up a hill every week to draw her pension at the village post office. She crawls up at the rate of a mile and a half an hour and comes down at the rate of four and a half miles an hour, so that it takes her just six hours to make the double journey.
A Sweet Girl Graduate by L. T. Meade by L. T. Meade