Question:

Least common multiple of 6, 30, and 60 also ?

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Find a number such that 119 is six less than five times the number?

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  1. Least common multiple of 6, 30, and 60 is

    2 and 3

    2 * 3 = 6

    2*3*5 = 30

    2*2*3*5 = 60

    Number should be six less than 119

    let the number be x.

    so x = 119 - 6 = 113.

    now x should be five times the number

    the required x is 113/5 = 22.6

    so the required number is 22.


  2. least common multiple of 6, 30, and 60 = 60

  3. "least common multiple" is the lowest number that all three of those numbers will multiply evenly into.  In this case, the least common multiple would be 60, because 6, 30, & 60 all go into it evenly.  

    For your second question, you simply add 6 to 119, then divide that total by 5.  119 + 6 = 125;  125/5 = 25.  Your answer is 25.

    Hope that helps.

  4. 60= 10 * 6 = 2*30 =1 * 60

    119 + 6 = 5 x = 125

    x = 25

  5. LCM is 60...

    Basic algebra:

    Let x = your number

    5x - 6 = 119

    5x = 125

    x = 25

    Your number is 25.

  6. 119 = 5x -6

    so 5x = 125

    x = 25

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