If x + y = 60 and x - y = 30, then:

x = y

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x = 2y

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x = 3y

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x = 4y

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Solution

The correct option is C x = 3y

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Similar questions

Using the information given in the figure, the values of x and y are __________________

If $x = 30 %$ of 30 and $y = x^{2} + 4 x + 7$ ,
then y = ___.

x = 48

y = 60

R E A D x, y

L e t x = x / 3

L e t y = x + y + 8

z = \frac{y}{4}

P R I N T z

E n d

x + y = 25

\frac{100}{x + y} + \frac{30}{x - y} = 6

x - y

If $x = 30 %$ of 30 and $y = x^{2} + 4 x + 7$ ,
then y = ___.

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