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If the average age of a class is 15 (including the age of the teacher); that of the boys is 10 and if the age of the teacher is 13 more than the average age of the girls , then what is the average age of the girls, given that the number of boys and girls is the same?
11
16
13
can't be determined
Let the number of boys = the number of girls = n Hence, total age of boys = 10n Let the average age of girls = x Hence, total age of girls = nx Total age of the class = 10n + nx + x + 13 Total number of people in the class = n + n + 1 = 2n + 1 Average age of the class = (10n + nx + x + 13) / (2n + 1) = 15 Since this is a single linear equation in two variables, a unique solution can't be found. Therefore, the average age of the girls cannot be determined.
By: Amit Kumar ProfileResourcesReport error
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