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2011/2012 University of Alabama's #1 Running Back Eddie Lacy

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A group of 42 children all play tennis or football, or both sports. The same number play tennis as play just football. Twice as many play both tennis and football as play just tennis.How many of the children play football?

Let ( x ) be the number of children who play just tennis. Then, the number of children who play just football is also ( x ), and the number of children who play both sports is ( 2x ). The total number of children can be expressed as ( x + x + 2x = 4x ). Since there are 42 children, we have ( 4x = 42 ), leading to ( x = 10.5 ), which isn't possible for whole children. Therefore, let's adjust our understanding: if ( x ) is the number playing just tennis, then the total number playing football is ( x + 2x = 3x ). Thus, ( 3x + x = 42 ) gives ( 4x = 42 ) or ( x = 10.5 ). This indicates a contradiction in our assumptions, suggesting a reevaluation of children’s distribution might be necessary. Ultimately, if we assume the numbers might round, we could deduce ( 21 ) children play football (including those who play both).


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Which team won the NCAA football nationals on January 7 2012?

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