Recent content by jmich79

  1. J

    Is the Statement 12/c^2 True or False? A Counterexample Analysis

    I've placed some numbers in for c and c^2 to see if it works. But i do not get the wordin of the question. i would believe any value of c would work except zero.
  2. J

    Is the Statement 12/c^2 True or False? A Counterexample Analysis

    is this true or false and why? If 12/c^2, then 12/c
  3. J

    Solution to Continuous Function: Find x in [0,1] with f(x)=x

    Suppose that f is ais continuos function defined on [0,1] with f(0)=1 and f(1)=0. show that there is a value of x that in [0,1] such that f(x)=x. I just do not understand this concept. Cna someone worjk this problem out for me and explain what's going on? Thank You.
  4. J

    How Do Symmetrical Base n and Base m Decimals Relate?

    dOES ANYONE KNOW HOW TO SOLVE THIS EQUATION SIMULTANEOUSLY?
  5. J

    Proving the Existence of f(x)=x: A Continuos Function Problem | [0,1]

    Im Still Not Following. Can You Explain It A Little Bit Better To Me. Thank You For Your Post By The Way.
  6. J

    How Do Symmetrical Base n and Base m Decimals Relate?

    where are you getting y/n^3 from I tried doing this method without the y variable and was not able to solve for it. I came up with some crazy nubers. Can you please explain further?
  7. J

    Proving the Existence of f(x)=x: A Continuos Function Problem | [0,1]

    Homework Statement Suppose that f is ais continuos function defined on [0,1] with f(0)=1 and f(1)=0. show that there is a value of x that in [0,1] such that f(x)=x. Thank You.
  8. J

    Is There a Value of x in [0,1] Such That f(x)=x for a Continuous Function f?

    Suppose that f is ais continuos function defined on [0,1] with f(0)=1 and f(1)=0. show that there is a value of x that in [0,1] such that f(x)=x. Thank You.
  9. J

    How Do Symmetrical Base n and Base m Decimals Relate?

    When fractions F1 and F2 are written as base n decimals, F1=(.7373)base n and F2=(.3737)base n. In base m, F1=(.5252)base m and F2=(.2525) base m. Find (m+n). No trial and error please.
Back
Top