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COUNTRY_BOY_HATES_PCS

  • one year ago

2. The manager of a fish store has water that is 10% salt and water that is 25% salt. He needs to fill an aquarium with 5 gallons of water that is 20% salt. a. Write a system of linear equations that you can use to determine how many gallons of each type of salt water the manager should combine. Be sure to define your variables. b. Solve the system and determine how many gallons of each type of salt water the manager should combine.

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  1. ksrakhilesh
    • one year ago
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    10x+25y=20(x+y) x+y=5

  2. *STAR*
    • one year ago
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    ok so what part of this do you not understand

  3. COUNTRY_BOY_HATES_PCS
    • one year ago
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    None of it... -_-

  4. *STAR*
    • one year ago
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    umm ok wow, hold on i'll try and solve it

  5. ksrakhilesh
    • one year ago
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    10 percent 5/3 gallons 25 percent 10/3 gallons

  6. mathstudent55
    • one year ago
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    @COUNTRY_BOY_HATES_PCS Do you understand it now?

  7. heather040200
    • one year ago
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    Let x = amount of 10% salt and y = amount of 25% salt x + y = 5 Two ways (which are quite equivalent): #1: Find ratio of x to y, independent of the actual volume: x / 10 + y / 4 = (x + y) / 5 4x + 10y = 8x + 8y 4x = 2y y = 2x Then bring in the total volume: x + y = 5 x + 2x = 5 3x = 5, x = 5/3, y = 2x = 10/3 #2 More traditional method y = 5 - x (Salt from x) + (salt from y) = (total salt in the mix) .10 x + .25 (5 - x) = .2 * 5 = 1 10x + 125 - 25x = 100 -15x = -25 x = 5/3 y = 5 - 5/3 = 10/3

  8. kathy0514
    • one year ago
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    http://www.algebra.com/algebra/homework/word/Linear_Equations_And_Systems_Word_Problems.faq.question.684153.html that might help

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