parts Definition and 817 Threads
-
S
How Do You Solve Integrals Using Integration By Parts?
Homework Statement 1.$\int x^ne^xdx$ 2.$\int \sin ^nxdx$ Homework Equations $ \displaystyle \Large \int fg dx = fg - \int gf' dx$ The Attempt at a Solution 1. f=xn g'=ex g=ex f'=nxn-1 then just plug it in the formula? i tried but i don't get the right answer.. 2. i have...- Slimsta
- Thread
- Integration Integration by parts parts
- Replies: 1
- Forum: Calculus and Beyond Homework Help
-
3
What is the Integration by Parts Method for Solving Integrals?
Homework Statement \int\frac{x^3}{\sqrt{1-x^2}}dx I have to use integration by parts on the above integral. Homework Equations The Attempt at a Solution u=x^3 du=3x^2dx dv=\frac{1}{\sqrt{1-x^2}}dx v=arcsin (x) =x^3arcsin (x)-3\int\ x^2arcsin (x)dx u=arcsin (x)...- 3.141592654
- Thread
- Integration Integration by parts parts
- Replies: 6
- Forum: Calculus and Beyond Homework Help
-
G
Software for designing parts of a jet
Hello, I'd like to say hi to everyone since I'm pretty new here, and I guess my first post goes directly to asking a question. Anyway, could someone here recommend me some program for designing parts of a jet or a space vehicle that resembles a delta winged jet. I'm doing this for learning...- gezim
- Thread
- Designing Jet parts Software
- Replies: 22
- Forum: Aerospace Engineering
-
P
Real and imaginary parts of an expression
can anyone tell me how to get the real and imaginary parts of the following function : (x+ i y)* Log( a+i b) where x, y a and b are all real numbers and i =sqrt (-1). Thanks very much- Physicslad78
- Thread
- Expression Imaginary parts
- Replies: 1
- Forum: General Math
-
R
Indefinite Integral - By parts works right?
Nevermind, it's late and I realized why it doesn't work because I forgot to take into consideration that the denominator is (1/polynomial) Anyone care to explain to me how to do it the proper way? [SIZE="1"] 1. Question 1 \int (x+2)/(x²+x+1) dx The only reason I ask is because my...- RoganSarine
- Thread
- Indefinite Indefinite integral Integral parts Works
- Replies: 2
- Forum: Calculus and Beyond Homework Help
-
M
Calculate forces and size parts in a steering arrangement
Homework Statement I am trying to size parts of a boat, but I don't believe in my results. An attempt to solve one subproblem of this in a rulebook based way can be read here: http://www.boatdesign.net/forums/boat-design/rudder-scantling-31263.html Is it appropriate to bring that question...- magwas
- Thread
- Forces parts Steering
- Replies: 25
- Forum: Engineering and Comp Sci Homework Help
-
A
Integration by parts of a function
the function is c = 15te-.2t the goal is to integrate it from t = 0 to t = 3 so to set up the integral i took out the 15 first so i got: 15 * integral from 0 to 3 of t*e-.2t i set u = t and so du = dt dv = e-.2tdt so v= -5e-.2t so following the integration by parts formula i got...- apiwowar
- Thread
- Function Integration Integration by parts parts
- Replies: 8
- Forum: Calculus and Beyond Homework Help
-
A
Integrate xarctan(x^2)dx: Steps & Solution
the problem is find the integral of xarctan(x^2)dx i set w = x^2, so 1/2dw = xdx then i plug that into the integral to get the integral of 1/2arctan(w)dw so i let u = arctan(w) and dv = dw so du = dw/(1+w^2) and v = w so then the integral of udv = uv - integral of vdu so...- apiwowar
- Thread
- Integration Integration by parts parts
- Replies: 1
- Forum: Calculus and Beyond Homework Help
-
R
Integration by Parts substitution
Homework Statement \int\arctan(4t)dt Homework Equations The Attempt at a Solution \int\arctan(4t)dt = t\arctan(4t) -4 \int \frac{t}{1+16t^2}dt I'm stuck at this point. I think I need to make a substitution for the denominator, but I'm not sure how to go about doing so.- revolve
- Thread
- Integration Integration by parts parts Substitution
- Replies: 3
- Forum: Calculus and Beyond Homework Help
-
R
Simple integration by parts problem
Homework Statement \int \ln(2x+1)dx Homework EquationsThe Attempt at a Solution u = \ln (2x +1) du = \frac{2}{2x+1} dv = dx v = x xln(2x+1) - \int \frac {2x}{2x+1}dx I'm not sure how to proceed. Do I separate the fraction in the integrand or do long division? I think I separate the...- revolve
- Thread
- Integration Integration by parts parts
- Replies: 4
- Forum: Calculus and Beyond Homework Help
-
Z
Integration by Parts: Solving \int \frac{x^3e^{x^2}}{(x^2+1)^2}
Homework Statement \int \frac{x^3e^{x^2}}{(x^2+1)^2} The Attempt at a Solution Well, this problem is hard, so I thought to use u = x3ex2 so du = x2ex2(3+2x2) dx and dv = (x2+1)-2 then v = -2(x2+1)-1 Please check v though to make sure my algebra is right. so then using the by parts formula...- Zhalfirin88
- Thread
- Integration Integration by parts parts
- Replies: 4
- Forum: Calculus and Beyond Homework Help
-
E
Integration by parts, can you do this?
I've seen this formula stated and used, ( in a stanford university video lecture) \int \frac{dA}{dt}B\ dt = - \int \frac{dB}{dt}A\ dt with the condition that you don't vary the end points. but i don't understand how you can just remove the AB term from the right hand side, and I've...- earlofwessex
- Thread
- Integration Integration by parts parts
- Replies: 6
- Forum: Calculus
-
G
Integrate by Parts: Solving \int \ln (x^2 + 1) \, dx
Homework Statement Find or evaluate the integral using substitution first, then using integration by parts. \int \ln (x^2 + 1) \, dx The Attempt at a Solution Let \: u = x^2 + 1 du = 2x \, dx dx = \pm \frac{du}{2 \sqrt{u - 1}} Then \int \ln (x^2 + 1) \, dx = \pm...- GunnaSix
- Thread
- Integration Integration by parts parts
- Replies: 2
- Forum: Calculus and Beyond Homework Help
-
M
Area of the region bounded between two curves with integration by parts
Homework Statement Find the area bounded between the two curves y=34ln(x) and y=xln(x) Homework Equations Integration by parts: \intudv= uv-\intvdu The Attempt at a Solution First I found the intersection points of the two equation to set the upper and lower bounds. The lower...- maladroit
- Thread
- Area Bounded Curves Integration Integration by parts parts
- Replies: 3
- Forum: Calculus and Beyond Homework Help
-
C
Integration by Parts separately
Homework Statement Integrate: -\frac{2}{\theta} \int^{\infty}_0 y e^{-2y/\theta} dy + \frac{2}{\theta} \int^{\infty}_0 y e^{-y/\theta}dy Homework Equations The Attempt at a Solution Let u = y/theta; y=u*theta; dy = du*theta, which becomes -2 \int^{\infty}_0 u \theta e^{-2u}...- cse63146
- Thread
- Integration Integration by parts parts
- Replies: 3
- Forum: Calculus and Beyond Homework Help
-
L
Laplace transform: function defined by parts
I have this DE: \[y'' - 4y' + 8y = f(t) = \left\{ \begin{array}{l} t{\rm{ }},t \in [0,2) \\ t + 1{\rm{ }},t \in [2,4) \\ 0{\rm{ }},t \ge 4 \\ \end{array} \right.\] I have problems transforming f(t). I know that when I have a function defined by parts, I...- libelec
- Thread
- Function Laplace Laplace transform parts Transform
- Replies: 2
- Forum: Differential Equations
-
J
In two equal complex numbers, what parts are equal to each other?
When there are, say, two complex numbers that are equal. What can we say about their equality? Can we say that the real part of one is equal to the real part of the other? Similarly, can we say that the complex part of one is equal to the complex part of the other? Is this what it means when... -
D
Can we use integration by parts for improper integrals?
What's up with this \int_{-\infty}^\infty \sin{x}\frac{1}{x}dx=\pi Now I try integration by parts \int_{-\infty}^\infty \sin{x}\frac{1}{x}dx=[-\cos{x}\frac{1}{x}]_{-\infty}^\infty-\int_{-\infty}^\infty \cos{x}\frac{1}{x^2}dx = -\int_{-\infty}^\infty \cos{x}\frac{1}{x^2}dx = \infty...- daudaudaudau
- Thread
- Integration Integration by parts parts
- Replies: 13
- Forum: Calculus
-
T
Summation by Parts: Lim x->1 (1-x)f(x)=L
Homework Statement Let lim n-> ∞ a_n = L. Then, let f(x) = ∑ from n=0 to ∞ of (a_n)(x^n). Show that the lim x-> 1 (1-x)f(x) = L. Homework Equations The Attempt at a Solution This one is pretty far over my head. I know at some point you're supposed to use Abel/SBP, but here is what I have so...- tracedinair
- Thread
- parts Summation
- Replies: 1
- Forum: Calculus and Beyond Homework Help
-
S
Real and imaginary parts of wave function
A very general question: What do the real and imaginary parts of a wave function correspond to physically? Cheers- spastic
- Thread
- Function Imaginary parts Wave Wave function
- Replies: 1
- Forum: Quantum Physics
-
D
Understanding Wave Displacement: Frequency, Wavelength, and Speed Calculation
The displacement of a wave traveling in the positive x-direction is y(x,t) = (3.5 cm)cos(2.7x - 124t), where x is in m and t is in sec. What are the (a) frequency, (b) wavelength (in m), and (c) speed (in m/s) of this wave? I don't know how to do this problem at all. I could use some help...- Dark Visitor
- Thread
- parts Wave
- Replies: 7
- Forum: Introductory Physics Homework Help
-
R
Summation of a sequence by parts.
I hope can someone clarify this for me. I have a sequence f(of n) which is like this: fn(x) = 0-- if--x<\frac{1}{n+1} is = sin^2(x/pi)--if--\frac{1}{n+1}<=x<=\frac{ 1}{n} is = 0--if--\frac{1}{n}<x (the - are for spaces because I don't know how to do it. Nothing is negative) Then... -
A
Integrate e^(-theta)cos(2theta): Get Help Now!
Homework Statement Evaluate the integral (e^-theta) cos(2theta) I got this as my answer e^(-theta)-sin(2theta)+cos(2theta)e^(-theta)+C But it was wrong All help is appreciated.- addmeup
- Thread
- Integration Integration by parts parts
- Replies: 8
- Forum: Calculus and Beyond Homework Help
-
G
Integration by Parts guidelines
I've been trying to find this online, but I haven't been able to find any site that really explains it: when performing integration by parts, is there some rule or set of guidelines to determine which part of the equation is u and which is dv?- greenverve
- Thread
- Integration Integration by parts parts
- Replies: 12
- Forum: General Math
-
M
HELPSubstitution and Integral by Parts
I'm having big trouble when trying to figure this integral out. Please help! Integral (from 0 to infinity): ((x^2)/a)*e^[(-x^2)/2a] dx a is a constantThanks in advance!- moumouer
- Thread
- Integral parts
- Replies: 13
- Forum: Calculus and Beyond Homework Help
-
M
Solve Integral Using Integration by Parts
Hello :smile: I was hoping someone could help me with this integral. Homework Statement I=\int{(x^2sin(5x^3-3))}dx Homework Equations \int{(u.\frac{dv}{dx})}dx=[uv]-\int{(v.\frac{du}{dx})}dx \frac{dy}{dx}=\frac{dy}{du}.\frac{du}{dx} 3a. The first attempt at a solution...- Matty R
- Thread
- Integration Integration by parts parts
- Replies: 7
- Forum: Calculus and Beyond Homework Help
-
N
Parametric Equations with Trig sub and int by parts
Homework Statement x=cos^2(t) y=cos(t) (a) Find the distance traveled by a particle with position (x, y) as t varies in the given time interval. (b) What is the length of the curve? Homework Equations Length of an Arc: integral of alpha to beta sqrt((dx/dt)^2+(dy/dt)^2) The...- NastyAccident
- Thread
- Parametric Parametric equations parts Trig
- Replies: 4
- Forum: Calculus and Beyond Homework Help
-
P
How is the freezer part of a refrigerator is more cooler than the other parts?
please explain me..- pras_quantum
- Thread
- Cooler parts Refrigerator
- Replies: 1
- Forum: Other Physics Topics
-
X
Integration by parts involving exponentials and logarithms
Homework Statement Using integration by parts, integrate: (1/x^2)(lnx) dx with the limits e and 1 Homework Equations [uv]to the limits a b - the integral of (v)(du/dx) dx (sorry, don't know how to write out equations properly on a computer) The Attempt at a Solution I've...- xllx
- Thread
- Integration Integration by parts Logarithms parts
- Replies: 2
- Forum: Calculus and Beyond Homework Help
-
CNN parts company with their crackpot, Lou Dobbs
I think this is great for CNN. Dobbs was not a respectable journalist. http://www.ajc.com/business/grand-exit-for-cnns-197683.html?cxtype=rss_news_128746 Like so many pseudo-journalists on TV these days, Dobbs and his show were loaded with bias. Just check any poll of his to see how...- Ivan Seeking
- Thread
- company Crackpot parts
- Replies: 17
- Forum: General Discussion
-
S
Partial pressure of gases in various parts of the respiratory system
Hello everyone, Ok to understand the respiratory system, proper understanding of this diagram is essential. Something I don't have, so if anyone can help me with these questions I would be very greatful. Thanks :smile: http://img515.imageshack.us/img515/8923/rightbv.jpg 1. Anatomic dead...- sameeralord
- Thread
- Gases Partial Partial pressure parts Pressure System
- Replies: 5
- Forum: Biology and Medical
-
H
Current in a Resistor network ( 2 parts of part b)
Homework Statement Consider the resistor network shown in the figure below, where R1= 5\Omega and R2= 7\Omega . (a) Find the equivalent resistance between points a and b Req=([1/6 +1/5]+7)+12+6=(9.73)-1+18-1=6.32\Omega (b) If the potential drop between a and b is 12 V, find the...- hitman0097
- Thread
- Current Network parts Resistor
- Replies: 5
- Forum: Introductory Physics Homework Help
-
P
What Materials and Features Distinguish Cheap from Premium Lighters?
was just curious to know what a cigarette lighter made of what metal they use in the exterior where the light comes out.what kind of plastic is used to hold the liquid?will the metal melt off if its switched on for a while? what's the difference between a $1 lighter and the $24 zippo lighter ...- prathu41
- Thread
- parts
- Replies: 3
- Forum: General Engineering
-
M
Imaginary parts of GAMMA(1/2+I*y)
Hi: Does anyone know of an explicit formula for the Real and Imaginary parts of GAMMA(1/2+I*y) as functions of y ? I know about |GAMMA(1/2+I*y)|^2 =Re(GAMMA(1/2+I*y))^2+Im(GAMMA(1/2+I*y))^2= Pi/cosh(Pi*y) but can't find anything about each of the Real and Imaginary terms...- Mathjunkie
- Thread
- Imaginary parts
- Replies: 1
- Forum: Calculus
-
P
Name for integration by parts shortcut
Hi all. I've recently learned a shortcut for integration by parts, but don't know what it's called or where it comes from. The trick is to find \lambda such that f'' = \lambda f and \mu such that g'' = \mu g, providing both are constants and \lambda\neq\mu. Then \intf(x)g(x)dx =...- PhantomOort
- Thread
- Integration Integration by parts parts
- Replies: 6
- Forum: Calculus
-
N
How can substitution make integration by parts easier?
\int x^3cos(x^2)dx -\frac{1}{2}x^2sin(x^2)+\frac{3}{2}\int xsin(x^2)dx -\frac{1}{2}x^2sin(x^2)+\frac{3}{4}cos(x^2)-\frac{3}{4}\int \frac{cos(x^2)}{x} the last integral- nameVoid
- Thread
- Integration Integration by parts parts
- Replies: 4
- Forum: Calculus and Beyond Homework Help
-
B
Can Anyone Help Identify These Stepper Motors?
I have multiple stepper motors i pulled out a printer and I can't seem to find any datasheets on anything. For example one of the motors is made by OKI and it has numbers 3Y25AE1 and QH4-4490. I have looked all over the internet and I can't find anything. If anyone knows a good idea to try it...- bassplayer142
- Thread
- parts
- Replies: 6
- Forum: Electrical Engineering
-
T
Quick question on integration by parts
Homework Statement I'm following an example in the textbook that states: http://img24.imageshack.us/img24/1672/33686252.jpg I was just wondering what happened to the 2 out the front, I would have been more inclined to think this would be the next step...- t_n_p
- Thread
- Integration Integration by parts parts
- Replies: 7
- Forum: Calculus and Beyond Homework Help
-
P
How do you know when to use integration by parts on a problem?
This a techniques of integration question, and I'm wondering how do you know when to use integration by parts on a problem? My book says this bout the Integration by parts procedure. If f(x) is a product of a power of x and transcendental function then we try integration by parts. Can... -
G
Prove Z can be partitioned into 3 parts
Homework Statement Prove that Z can be partitioned as Z= 3Z \cup (1+3Z) \cup (2+3Z), where m+3Z={m_3n| n\in Z} Homework Equations The Attempt at a Solution Not sure how to start to prove this. I know it has to do with the remainder when an arbitrary integer is divided by 3, but I...- gotmilk04
- Thread
- parts
- Replies: 9
- Forum: Calculus and Beyond Homework Help
-
H
Imaginary parts of roots of unity
Hi all, What happens when we take the product of the imaginary parts of all the n-roots of unity (excluding 1)? I read somewhere that we get n/(2^(n-1)). How can we prove this? Thanks!- hypermonkey2
- Thread
- Imaginary parts Roots Unity
- Replies: 2
- Forum: Calculus
-
E
Integration by parts conceptual problem
1. Suppose : f(1) = 2, f(4) =7 , f'(1)=5, f'(4) = 3 and f"(x) is continuous. Find the value of: \int_{1}^{4} xf''(x)dx Homework Equations IBP formula \int u(x)dv = u(x)v(x) - \int v(x) du The Attempt at a Solution I re-wrote the IBP formula from...- evsong
- Thread
- Conceptual Integration Integration by parts parts
- Replies: 13
- Forum: Calculus and Beyond Homework Help
-
C
Where Did I Go Wrong in My Integration by Parts Problem?
Homework Statement Let F(b) be the exact area under the graph of y = x2*e-x between x=0 and x=b for b>0. Find the formula for F(b).Homework Equations int(uv')= uv - int(vdu)The Attempt at a Solution u = x2 and dv = e-x, thus u'=2xdx and v=-e-x. y= -x2*e-x - -2*integral(xe-x). = -x2*e-x...- CandyApples
- Thread
- Integration Integration by parts parts
- Replies: 6
- Forum: Calculus and Beyond Homework Help
-
D
Conceptual problem with integration by parts.
Why is it that whenever we encounter a question which can be solved by integration by parts, we get half the function? I mean, suppose a differentiated f(x)g(x) yielded {f'(x) g(x)dx + f(x)g'(x)dx}, then why do we get only {f'(x) g(x)dx} to extract the original function (f(x)g(x)) from? -
P
Why Do I Struggle to Choose the Correct u and dv in Integration by Parts?
Find http://img214.imageshack.us/img214/4186/problemm.png Homework Equations udv=uv-ƒvduThe Attempt at a Solution lndx=dv (1/X)=v u=x^2+2 du= 2x^2 I looked in the solutions manual and I don't get, why do I keep picking the wrong u & dv?Can someone please show an example on how to pick the...- pillar
- Thread
- Integration Integration by parts parts
- Replies: 12
- Forum: Calculus and Beyond Homework Help
-
C
Integration by Parts: Verify Formula for $\int x^{n} sin x dx$
Homework Statement \int\frac{t^{2}}{\sqrt{2+3t}} Use integration by parts to verify the formula: \int x^{n} sin x dx = -x^{n} cos x + n\int x^{n-1} cos x dx Homework Equations The Attempt at a Solution For the first one, I attached the picture of my work on paper, as it...- clairez93
- Thread
- Integration Integration by parts parts
- Replies: 2
- Forum: Calculus and Beyond Homework Help
-
How can I solve this integration by parts problem for the function x^2/(e^x+1)?
Homework Statement I=\int{\frac{x^2}{e^x+1}dx} The Attempt at a Solution I tried integration by parts but that didn't work because it just became more complicated in the end. I=x^2ln(e^x+1)-2\int{xln(e^x+1)dx} Then, \int{xln(e^x+1)dx}=xln(e^x+1)-\int{\frac{x}{e^x+1}dx} It...- Mentallic
- Thread
- Integration Integration by parts parts
- Replies: 4
- Forum: Calculus and Beyond Homework Help
-
J
Integration by Parts of Inverse Tangent
Homework Statement I must evaluate the indefinite integral: \int x \arctan{x} dx Homework Equations I am using the following format to perform the integration: \int u dv = uv - \int v du The Attempt at a Solution I have tried working the problem substituting x in for u and arctan...- James98765
- Thread
- Integration Integration by parts Inverse parts Tangent
- Replies: 5
- Forum: Calculus and Beyond Homework Help
-
D
Infinite series by integration by parts
Hi, I wonder if this hypothesis is true: Let f_n be an arbitrarily chosen n'th anti-derivative of the function f_0. Similarly, let g_n be the n'th derivative of the function g_0. Now, \int^b_a f_0 g_0 \rm{d}x=[f_1g_0]^b_a-\int^b_a f_1g_1 \rm{d}x=[f_1g_0-f_2g_1+...]^b_a+(-1)^n \int^b_a...- disregardthat
- Thread
- Infinite Infinite series Integration Integration by parts parts Series
- Replies: 3
- Forum: General Math
-
D
Integration By Parts: Need help with a step
Integration By Parts: Need help with a step... Evaluate the integral: \int ln(2x + 1)dx I worked it out up until: Xln(2x + 1) - \int 2x/(2x + 1) dx Then the next step throws me off. I attached a scan from the solutions manual and circled the part that confused me. Could somebody...- daviddee305
- Thread
- Integration Integration by parts parts
- Replies: 2
- Forum: Calculus and Beyond Homework Help