Question:

Find the speed of train A and train B?

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Speed of train A is 10 mph slower than the speed of train B. Train A travels 220 miles in the same time it takes train B to travel 270 miles. Find the speed of each train?

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  1. 1. Sa = Sb - 10

    2. 220/Sa = 270/Sb

    now solve:

    220Sb = 270Sa

    220Sb = 270 * (Sb - 10)

    220Sb = 270Sb - 2700

    50Sb = 2700

    Sb = 2700/50 = 54 miles per hour.

    Sa = 54-10 = 44 miles per hour


  2. This is a mathematics "word" problem, and it belongs in the "HOMEWORK HELP" section. Just because it contains the word "train" does not make it a question for the "Rail" sub-section.

  3. v=s/t

    t=s/v

    vA=vB-10

    sA=220

    sB=270

    tA=tB

    220 / (vB-10) = 270 / vB

    220 vB = 270(vB-10)

    vB=54

    vA=44

  4. A=speed of train A

    B=speed of train B

    1) A=B-10

    2) 220A=270B

        22A=27B

         A=27/22B

    2 in 1

    27/22B=B-10

    10=B-27/22B

    10=B(1-27/22)

    B=10/(1-27/22)

    B=-9.773

    A=-9.773  -10

    A=.277

    A=

  5. wow

    that is awfully complicated

    luckily I am the engineer on the slow train and dont have to do complicated math

  6. try the math or homework categories....

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