Question:

How do I do these Algebra problems?

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1) 720x+1440y=6480

x+1.25y=6

2) 4.25x+5.50y=25

x+y=5

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7 ANSWERS


  1. 1) x=1 y=4

    2) x=2 y=3


  2. x=6-1.25y

    720(6-1.25y)+1440y=6480

    4320+540y=6480

    540y=2160

    y=4

    x+1.25(4)=6

    x+5=6

    x=1

    x=5-y

    4.25(5-y)+5.50y=25

    21.25-4.25y+5.50y=25

    1.25y=3.75

    y=3

    x=2

  3. hai friend you add first two terms &second term further divide then terms

  4. *  720x=6480 - 1440y  <--- subtracted 1440y to iso the x

    (720x)/ 720= (6480 - 1440y)/720 <---dividing by 720

    x=(9 - 2y)    <-----now take this and substitute it in the bottom equation like this:

    9 - 2y+1.25y=6  <-----iso y

    -.75y= -3 <-------------/

    y= 4    <-----------/

    720x 1440(4)=6480  <-----------now put it back in first problem and sovle for x  (x= 1, y=4)


  5. 720x+1440y=6480    eq. 1

    x+1.25y=6    eq. 2

    from eq. 2:  x + 1.25y = 6

                        x = 6 - 1.25y

    substitute in eq. 1:

    720(6 - 1.25y) + 1440y = 6480

    4320 - 900y = 1440y = 6480

    - 900y - 1440y = 6480 - 4320

    -2340y = 2160

    y = 2160/-2340

    y = 12/13      ANSWER

    Therefore,

    x = 6 - 1.25y

    x = 6 - 1.25(12/13)

    x = 63/13    ANSWER

    2) 4.25x+5.50y=25       eq. 1

                        x+y=5         eq. 2

    Multiply eq. 2 by - 4.25 and then add the result

    to eq. 1:

        4.25x  + 5.50y = 25

      - 4.25x   - 4.25y = - 21.25

      ____________________

                       1.25y = 3.75

                               y = 3.75/1.25

                               y = 3     ANSWER

    Therefore, from eq. 2:

    x + 3 = 5

    x = 5 - 3

    x = 2    ANSWER

    Hope this helps.

    teddy boy


  6. Combine like terms and then solve like an equation?

  7. 1) 720x + 1440y=6480

       x + 2y = 9(divide by 720 to simplify the equation)

       x+1.25y=6

    now subtract 2nd eqn from the 1st one.

      2y-1.25y=9-6

       0.75y=3

    y=4

    x+2*4=9

    x=1

    DO THE 2ND PROBLEM IN THE SAME MANNER

    - nandu

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