The sum of the number of boys and girls in a | vedclass

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(C) Let the number of boys be $x$ and the number of girls be $y$.Given that the total number of students is $x + y = 150$.According to the problem,the

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$60$

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(C) Let the number of boys be $x$ and the number of girls be $y$.Given that the total number of students is $x + y = 150$.According to the problem,the number of girls is $x\%$ of the total number of students:$y = \frac{x}{100} 	imes 150 = 1.5x$Substitute $y = 1.5x$ into the equation $x + y = 150$:$x + 1.5x = 150$$2.5x = 150$$x = \frac{150}{2.5} = 60$Therefore,the number of boys is $60$.

The sum of the number of boys and girls in a school is $150$. If the number of boys is $x$,then the number of girls becomes $x\%$ of the total number of students. The number of boys is

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