Use a system of binary equations to solve the process

Updated on educate 2024-06-04
8 answers
  1. Anonymous users2024-02-11

    Solution: If A's income is x yuan and the expenditure is y yuan, then B's income is 4x 5 yuan and the expenditure is 2y 3 yuan.

    x-y=1500 1)

    4x/5-2y/3=1500 2)

    1)-2), de.

    x/5=y/3

    x=5y/3

    Substituting 1), get.

    2y/3=1500

    y=2250 yuan.

    x=5*2250 3=3750 yuan.

    4x 5 = 3000 RMB.

    Answer: A's income is 3,750 yuan, and B's income is 3,000 yuan.

  2. Anonymous users2024-02-10

    Set A's income x and monthly expenditure y

    x-y=(4/5)x-(2/3)y=1500

    Solution x=3750 B income 3750 5*4=3000

  3. Anonymous users2024-02-09

    Let A's approximate income be A and B's B

    then there is a:b=5:4

    a-1500):(b-1500)=3:2

    Just solve the problem. a=3750

    b=3000

  4. Anonymous users2024-02-08

    Solution: Let A's income be x yuan and B's income be y yuan.

    x:y=5:4

    x-1500):(y-1500)=3:2 from x=5 4y, bring in (5 4y-1500):(y-1500)=3:2

    Using the basic property of proportion, the product of the inner term is equal to the product of the outer term: 2 (5 4y-1500) = 3 (y-1500).

    Then solve this unary equation on it, put the parentheses.

    2×5/4y-2×1500=3×y-3×15005/2y-3000=3y-4500

    3y-5/2y=4500-3000

    1/2y=1500

    y=1500÷1/2

    y=3000

    Substituting y=3000 into x:3000=5:4, still using the product of the inner term is equal to the product of the outer term, 4x=3000 5, we get x=3750

    Answer: The income of A and B is 3,750 yuan and 3,000 yuan respectively.

  5. Anonymous users2024-02-07

    1.The weight of salt in brine with 10% salt content + the weight of salt in salt water with 85% salt content = the weight of salt salt in salt water with 45% salt content.

    The columnable equation is: 10%x+85%y = 45%*12

    2. The weight of brine containing 10% of salt + the weight of brine containing 85% of salt = the weight of brine containing 45% of salt.

    The columnable equation is: x+y=12

    1. The total sales price of candy sold per kilogram of blue + the total sales price of sugar to dust fruit sold per kilogram = 3,The total price of candy sales is 6 yuan.

    The columnable equation is:

    2. The weight of candy sold per kilogram + the weight of candy sold per kilogram = the weight of candy sold per kilogram.

    The columnable equation is: x+y=200

  6. Anonymous users2024-02-06

    Juvenile, I seriously suspect that you copied the wrong question, and you show us the question, and you don't need to list the process.

  7. Anonymous users2024-02-05

    Do not write) to the two equations to label He Quarrel 1 and Zen Pants 2

    Solution: Give 1 by 12 and get.

    8(x-y)-3x-3y=-1

    8x-8y-3x-3y=-1

    5x-11y=-1 3 (pure enlightenment).

    Obtained by 2 formulas. 3x+3y-2x+2y=3

    x-5y=3

    x=3+5y4(formula).

    Substitute 4 into 3.

    5(3+5y)-11y=-1

    15+25y-11y=-1

    14y=-1-1x5

    y=-16\14

    x=3+5y

    x=42\14+(-80\14)

    x=-38\14

    x=-2+5\7

  8. Anonymous users2024-02-04

    3x-y+z=3 (1)

    2x+y-3z=11 (2)

    x+y+z=12 (3)

    1)-2), de.

    5x-2z=14

    z=(5x-14)/2

    2)-(3), got.

    x-4z=-1

    z=(x+1)/4

    5x-14) 2=(x+1) collapse 4

    I tidy it up and get it. 9x=29

    x=29 is next to a circle of 9

    z=(x+1)/4=19/18

    x=29 9 z=19 18 substitution (3).

    y=12-x-z=12-29 9-19 18=139 18x=29 9 y=139 18 z=19 do 18

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