Recent content by torresmido

  1. T

    Newton's Laws of Motion on an airplane

    so the plane's acceleration is 11.8 m/s^2 downward. We should sum the gravitation acceleration and the pretzels.
  2. T

    Newton's Laws of Motion on an airplane

    Homework Statement Your airplane is caught in a brief, violent downdraft. To your amazement, the pretzels on your seatback tray rise vertivally, and you estimate their upward acceleration relative to the plane at 2 m/s^2. What's the donward acceleration of the plane? ANy suggestions are...
  3. T

    Understanding Spring Stretch in Hooke's Law

    Thanks guys! this was so helpful
  4. T

    Understanding Spring Stretch in Hooke's Law

    A spring with spring constant k=340 N/m is used to weigh a 6.7 KG fish. How does the spring stretch? I used Hooke's law (F=-Kx), but ended up having a negtive distance x=-0.2m. Is this expected? in the problem they say the spring stretches...this is confusing me...thank you for your help guys...
  5. T

    Kinematic motion problem. (acceleration, displacement, velocity)

    For player 1: x=0.25t^2 (this player is just accelerating) when you subtitute t by 7.5 you ger 14...as expected... Thank you for the questions...it turns out to be a good preparation for my first physics test
  6. T

    What is the magnitude and direction of vector c

    I can do that, but I'm confused about one thing. When they that the vector is pointing to the right, does it mean that its direction is 0 degrees from the positive x-axis or its direction is some angle between the the x-axis and the y-axis?
  7. T

    What is the magnitude and direction of vector c

    Homework Statement Vector A points to the right with magnitude 10 m/s, and vector B points upward vertically with magnitute of 15 m/s. What is the magnitude and direction of vector c such that A+B+C=0 Any ideas on this problem are appreciated.. Homework Equations The Attempt...
  8. T

    Average acceleration of a rebounding hockey puck

    For the second vector the vector in the ight of the picture), what angle did you use? The angle should be 180°-22° = 158°
  9. T

    Does the series Σ(n! · 2^n · n^(-n)) converge?

    Sorry guys ... I see my mistake now. the limimit is 2/e so the series diverges by the ratio test
  10. T

    Does the series Σ(n! · 2^n · n^(-n)) converge?

    Alright, the series you have is n!*2^n*n^-n this can be simplifyed to become: An= n!*(2/n)^n so An+1= (n+1)!*(2/n)^(n+1) "you just replace n by n+1 The ratio test says lim as n goes to infinity of An+1/An which is the same as: lim as n aprroaches infiniti of...
  11. T

    Solve Physics Question: Rock Dropped Down Mine Shaft

    This is a free-fall problem: the equation to be used is, x=0.5*a*t^2 since a=g=9.8 m/s x=0.5*9.8*t^2 = 4.9*t^2 you have t=6.5s so x=4.9*9.8*(6.5)^2 = 207 meters. which is how deep the mineshaft. Free free to ask any other questions
  12. T

    Graduate Differential Equations - Bifurcations

    dS/dt=kS*[1-(S/N)]*[(S/M)-1] Assume that K ans M are constans (where M is lower or Equal to N). Find the bifurcation value for N? I really didn't know where to start. Any help is appreciated
  13. T

    Does the series Σ(n! · 2^n · n^(-n)) converge?

    (2n+2)/n =n*(2+2n^-1)/n so now you cancel out the n in the denominator with the one above it you get: 2+(2/n) when you take the limit as n approaches infiniti you get 2
  14. T

    When Will Two Planes Pass Each Other on a Transcontinental Flight?

    Thanks a lot...YOU SAVED MY LIFE...I got everything you said ;)
  15. T

    Does the series Σ(n! · 2^n · n^(-n)) converge?

    you should first make the series simple: The series you have is the same as: the sum from n=1 to infiniti of n!*(2/n)^n "because n^(-n) is the same as 1/n^(n)). Now you can use the ratio test: take the limite as n approaches infiniti of [(n+1)!*(2/n)^(n+1)] / [n!*(2/n)^n ] this limit...