The amount of $ 1180 is divided among X, Y and Z in such a way that 5 times of the amount that X receives, 6 times of the amount that Y receives and 8 times of the amount that Z receives are one and the same. Find the amount received by each of the X, Y and Z.

The amount of $ 1180 is divided among X, Y and Z in such a way that 5 times of the amount that X receives, 6 times of the amount that Y receives and 8 times of the amount that Z receives are one and the same. Find the amount received by each of the X, Y and Z. a. X = $ 480, Y = $ 400, Z = $ 300 b. X = $ 450, Y = $ 430, Z = $ 300 c. X = $ 300, Y = $ 480, Z = $ 400 d. X = $ 480, Y = $ 300, Z = $ 400 e. None of the above
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muProfessorAsked on December 2, 2017 in GMAT.
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Your Correct answer: a Explanation: Let the amount received by X, Y and Z be equal to x, y and z respectively. ∓ According to the question, 5x = 6x = 8x ………….i Because it is given that 5 times of the amount that X receives, 6 times of the amount that Y receives and 8 times of the amount that Z receives are one and the same. The total amount = $ 1180 ∓ We can say that, x + y + z = 1180 …………..ii Using equation I and ii we can say that, (x/24) + (y/20) + (z/15) = 1180/59 ∓ x = $ 480 Y = $ 400 And z = $ 300 Hence, the correct answer is option a. Thanks. You can also see my website: Knowledge World
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KnowledgeWorldSupporterAnswered on December 2, 2017,
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