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Beaker A and beaker B each contain some water. Initially, beaker A contains 4 times as much water as beaker B contains. 150 millilitres of water are poured from beaker A into beaker B, after which the beakers contain the same amount of water. Let x represent the initial amount of water in beaker B. Form and solve an equation in x, and hence find the total amount of water in the beakers.

Beaker A and beaker B each contain some water. Initially, beaker A contains 4 times as much water as beaker B contains. 150 millilitres of water are poured from beaker A into beaker B, after which the beakers contain the same amount of water. Let x represent the initial amount of water in beaker B. Form and solve an equation in x, and hence find the total amount of water in the beakers.

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Beaker A and beaker B each contain some water. Initially, beaker A contains 4 times as much water as beaker B contains. 150 millilitres of water are poured from beaker A into beaker B, after which the beakers contain the same amount of water. Let x represent the initial amount of water in beaker B. Form and solve an equation in x, and hence find the total amount of water in the beakers.
Transcribed Image Text:Beaker A and beaker B each contain some water. Initially, beaker A contains 4 times as much water as beaker B contains. 150 millilitres of water are poured from beaker A into beaker B, after which the beakers contain the same amount of water. Let x represent the initial amount of water in beaker B. Form and solve an equation in x, and hence find the total amount of water in the beakers.
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