If 40% of a number x is added to another number y, then y becomes 125% of its previous value. Find…
Adding 40% of x to y makes y equal to 125% of its old value, so \(0.4x + y = 1.25y\), which gives \(0.4x = 0.25y\). Then \(\dfrac{x}{y} = \dfrac{0.25}{0.4} = \dfrac{5}{8}\).…
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If 40% of a number x is added to another number y, then y becomes 125% of its previous value. Find which of the following is true regarding the values of x and y?
Answer and explanation
Correct answer C
Adding 40% of x to y makes y equal to 125% of its old value, so , which gives . Then . The ratio comes from dividing the wrong way round, which gives instead of .
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