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March 26, 2017

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the tens digit of a two digit number is 6 more than the units digit. the number is 36 more than the number when the digits are reversed/ what is the number?

  • 11th grade math algebra 2 trig - ,

    This is algebra II?

    Let AB be the number.

    A-6=B
    A*10+B-36=B(10)+A

  • 11th grade math algebra 2 trig - ,

    when i solve for the variables i cancel everything and i don't get an answer

  • 11th grade math algebra 2 trig - ,

    i solved for the longer equation and got a=b+4
    i put that in the smaller equation and got b-2=b
    iam confused

  • 11th grade math algebra 2 trig - ,

    I'm just really confused about everything

  • 11th grade math algebra 2 trig - ,

    There is no solution to your question

    the only possible cases of a two digit number where the tens digit is 6 more than the units digit are:
    60, 71, 82, and 93
    the numbers with the digits reversed would be
    06, 17, 28, and 39

    in each case the difference would be 54, never 36

  • 11th grade math algebra 2 trig - ,

    5-(45sin+cos2)-y+344=

  • 11th grade math algebra 2 trig - ,

    alebra like

  • 11th grade math algebra 2 trig - ,

    what is it like in high school

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