Recent content by abel_ghita
-
A
Analyzing the Leaning Tower of Pisa: Solving for C1 and C2
what about.. you know that Pmax is right underneeth the center of gravity which is r=2.67 and θ=0 and also Pmax/min is the second derivative of function p..which i suppose is \partial^2p/\partialr^2 * dr+ \partial^p/\partialθ^2 * dθ and your only variable is C2- abel_ghita
- Post #9
- Forum: Introductory Physics Homework Help
-
A
Integrating cot(x) by partswhat's wrong?
uh.. yes.. thanks a lot! it seems today i got some lack of attention.. Thanks again!- abel_ghita
- Post #10
- Forum: Calculus and Beyond Homework Help
-
A
Integrating cot(x) by partswhat's wrong?
yes, you're all right! sorry! though..what if we make it a definite integral..let's say between pi/6 and pi/3 (so we have no problem with the existence of cot in any point)..so we end up again with I=1+I.. wht does it mean?- abel_ghita
- Post #7
- Forum: Calculus and Beyond Homework Help
-
A
Integrating cot(x) by partswhat's wrong?
**** :eek:..srry mate..hope I can delete the post :shy:- abel_ghita
- Post #5
- Forum: Calculus and Beyond Homework Help
-
A
Integrating cot(x) by partswhat's wrong?
You better check again..I don't think I've done any sign-related mistake..tell me where!..and I don't think there's any problem regarding that's an indefinite integral..I'll add the constant, you're right..but any integral shoul depend on a variable, right?? well I know ∫cot(x) = -ln|sin(x)|...- abel_ghita
- Post #3
- Forum: Calculus and Beyond Homework Help
-
A
Undergrad Hello i'm new over here Hope i'm writing where it should be
http://www.wolframalpha.com/input/?i=x%3Darctan%28x%29&lk=4&num=2 so I guess +-1.5708- abel_ghita
- Post #4
- Forum: Differential Geometry
-
A
Integrating cot(x) by partswhat's wrong?
Homework Statement I=∫cot(x)dx Homework Equations wht's wrong in this approach (integrating by parts) The Attempt at a Solution...- abel_ghita
- Thread
- Replies: 9
- Forum: Calculus and Beyond Homework Help
-
A
Undergrad Hello i'm new over here Hope i'm writing where it should be
Thanks! Yes..those two other solutions were my problem...Newton-Rhapson?? i didn't even hear about this so far.. but i'll search for it... In the mean time.. could you find this approximation for me? Thanks!:wink:- abel_ghita
- Post #3
- Forum: Differential Geometry
-
A
Undergrad Hello i'm new over here Hope i'm writing where it should be
hello! I'm new over here.. Hope I'm writing where it should be written. What is the solution of [SIZE="6"]x=tangent(x) ? Well.. in fact I'm looking for the point where the graphs of function tangent and its inverse, arctangent, intersect each other (if we plot them on the...- abel_ghita
- Thread
- Hello Writing
- Replies: 5
- Forum: Differential Geometry