Recent content by Wyatt

  1. W

    Limit of x as it approaches a variable

    Yes sorry. h/h =1 Then 1 / ( t+h ) - 1 / t = [t / t(t+h)] -[ ( t+h) / t ( t +h) ] simplified it becomes: h / t^2+h simplifying the whole problem it become t^2+h then when h is approaching 0 the answer is t^2
  2. W

    Limit of x as it approaches a variable

    Ok so I can take the t's out because they subtract from each other to 0. Then can i just take the h's out because they simplify and my answer is just 1/ (t + h) - (1/t)?
  3. W

    Limit of x as it approaches a variable

    https://www.facebook.com/wyatt.john.12/posts/137610940025064?pnref=story the only post on here has it
  4. W

    Limit of x as it approaches a variable

    https://learn.unt.edu/bbcswebdav/pid-3914721-dt-content-rid-51752337_1/courses/MATH.1710.114-NT752.1168.1/9-1%20Problem%208.jpg https://learn.unt.edu/bbcswebdav/pid-3914722-dt-content-rid-51752338_1/courses/MATH.1710.114-NT752.1168.1/9-1%20Problem%2010.jpg
  5. W

    Limit of x as it approaches a variable

    oh it deleted the pictures
  6. W

    Limit of x as it approaches a variable

    This is a few of the problems we worked in class. Via the examples I thought the goal was to make it so that you could solve for h and have it be anything but DNE https://learn.unt.edu/bbcswebdav/pid-3914721-dt-content-rid-51752337_1/xid-51752337_1...
  7. W

    Limit of x as it approaches a variable

    1. Problem statement Q. Use limit to find the instantaneous velocity at time t if the postition is p(t) at time t. p(t) = t + (1/t) at x = t 2. Homework Equations (Sorry dashes are in there to keep everything where it should be. I don't know how to make fractions in this and it was...