Newton's method with Nonlinear Systems of Equations.?
Q. How would I go about solving using Newton's method to solve systems of nonlinear systems of equations? For example, I have the system. NB: Using (one) (two) and (three) in brackets to indicate which x it is, as opposed to an actual number in terms of calculation purposes. x(one) - cos(x(two)x(three)) - 0.5 = 0 x(one)^2 - 81(x(two)+0.1)^2 + sin(x(three)) + 1.06 = 0 e^(-x(one)x(two))+20x(thr ee) + (10pi - 3 /3) = 0 Solve using Netwon's method starting from (0.1, 0.1, -0.1). While I have the solution - I've not got the intervening steps, help would be appreciated! Thanks, I appreciate the response - I wasn't expecting anyone to work it out, as I said I've got the answers in front of me - just no method! So, taking the first equation -… [cont.]
Asked by Graham M - Sat Jan 17 07:17:12 2009 - - 1 Answers - 0 Comments
Q. How would I go about solving using Newton's method to solve systems of nonlinear systems of equations? For example, I have the system. NB: Using (one) (two) and (three) in brackets to indicate which x it is, as opposed to an actual number in terms of calculation purposes. x(one) - cos(x(two)x(three)) - 0.5 = 0 x(one)^2 - 81(x(two)+0.1)^2 + sin(x(three)) + 1.06 = 0 e^(-x(one)x(two))+20x(thr ee) + (10pi - 3 /3) = 0 Solve using Netwon's method starting from (0.1, 0.1, -0.1). While I have the solution - I've not got the intervening steps, help would be appreciated! Thanks, I appreciate the response - I wasn't expecting anyone to work it out, as I said I've got the answers in front of me - just no method! So, taking the first equation -… [cont.]
Asked by Graham M - Sat Jan 17 07:17:12 2009 - - 1 Answers - 0 Comments
Can someone give me an example of a nonlinear equation?
Q. Can someone give me an example of a nonlinear equation?
Asked by vasquezfam0503 - Tue Feb 17 18:24:07 2009 - - 2 Answers - 0 Comments
A. y=x^2+5 Tht gives u a parabola
Answered by PurpleOtaku - Tue Feb 17 18:28:34 2009
Q. Can someone give me an example of a nonlinear equation?
Asked by vasquezfam0503 - Tue Feb 17 18:24:07 2009 - - 2 Answers - 0 Comments
A. y=x^2+5 Tht gives u a parabola
Answered by PurpleOtaku - Tue Feb 17 18:28:34 2009
Provide additional similarities and differences between functions and linear equations. ?
Q. What similarities and differences do you see between functions and linear equations studied in Ch. 3? Are all linear equations functions? Is there an instance when a linear equation is not a function? Support your answer. Create an equation of a nonlinear function and provide two inputs for your classmates to evaluate. Find examples that support or refute your classmates answers to the discussion question. Provide additional similarities and differences between functions and linear equations. Challenge your classmates by providing more intricate examples of nonlinear functions for them to solve?
Asked by blue - Sat Jan 10 22:12:59 2009 - - 3 Answers - 0 Comments
A. Cheese crackers, that's a lotta question, but I'll try to answer as best as I can. First, what is a function? In Cartesian mathematics, a function is an expression which, for any value of x, there exists one and only one value of y. A function can be either a straight line (linear) or a curvy line (non-linear). If you look at a linear equation graphically, you will see a straight line, so all linear equations are functions. A non-linear equation, such as y = x , is a function, though not a straight line, because for any value of x there exists one and only one value of y. An example of a non-function would be y = x. In this case, for any value of y, there exists two values of x. Therefore, it is not a function.
Answered by Wile E. - Sat Jan 10 23:11:03 2009
Q. What similarities and differences do you see between functions and linear equations studied in Ch. 3? Are all linear equations functions? Is there an instance when a linear equation is not a function? Support your answer. Create an equation of a nonlinear function and provide two inputs for your classmates to evaluate. Find examples that support or refute your classmates answers to the discussion question. Provide additional similarities and differences between functions and linear equations. Challenge your classmates by providing more intricate examples of nonlinear functions for them to solve?
Asked by blue - Sat Jan 10 22:12:59 2009 - - 3 Answers - 0 Comments
A. Cheese crackers, that's a lotta question, but I'll try to answer as best as I can. First, what is a function? In Cartesian mathematics, a function is an expression which, for any value of x, there exists one and only one value of y. A function can be either a straight line (linear) or a curvy line (non-linear). If you look at a linear equation graphically, you will see a straight line, so all linear equations are functions. A non-linear equation, such as y = x , is a function, though not a straight line, because for any value of x there exists one and only one value of y. An example of a non-function would be y = x. In this case, for any value of y, there exists two values of x. Therefore, it is not a function.
Answered by Wile E. - Sat Jan 10 23:11:03 2009
Please help with my algebra homework!!!! It's about functions and linear equations.?
Q. I. What similarities and differences do you see between functions and linear equations? II. Are all linear equations functions? Is there an instance in which a linear equation is not a function? Support your answer. III. Create an equation of a nonlinear function and provide two inputs for your classmates to evaluate. IV. Find examples that support or refute your classmates answers to the discussion question. Provide additional similarities and differences between functions and linear equations. Challenge your classmates by providing more intricate examples of nonlinear functions for them to solve. I have read the book and even done research online and I am still not understanding! Please help me!!! Thank you!
Asked by Crystal - Tue Apr 7 22:35:24 2009 - - 1 Answers - 0 Comments
Q. I. What similarities and differences do you see between functions and linear equations? II. Are all linear equations functions? Is there an instance in which a linear equation is not a function? Support your answer. III. Create an equation of a nonlinear function and provide two inputs for your classmates to evaluate. IV. Find examples that support or refute your classmates answers to the discussion question. Provide additional similarities and differences between functions and linear equations. Challenge your classmates by providing more intricate examples of nonlinear functions for them to solve. I have read the book and even done research online and I am still not understanding! Please help me!!! Thank you!
Asked by Crystal - Tue Apr 7 22:35:24 2009 - - 1 Answers - 0 Comments
what does it mean create five linear and five nonlinear equation?mean?
Q. can some one give examples .thanks
Asked by pamela - Mon Jan 29 18:41:36 2007 - - 3 Answers - 0 Comments
A. A linear equasion goes up, like a slope when graphed A nonlinear equasion goes up and down in like, randome patterns this is what I'm pretty sure of Ex: Linear: for every less hour of television watched each day, a student's GPA goes up 5 points Nonlinear: a rubber ball is dropped from 10ft and rises half that with each other bounce
Answered by SqU!Rr3L - Mon Jan 29 18:52:36 2007
Q. can some one give examples .thanks
Asked by pamela - Mon Jan 29 18:41:36 2007 - - 3 Answers - 0 Comments
A. A linear equasion goes up, like a slope when graphed A nonlinear equasion goes up and down in like, randome patterns this is what I'm pretty sure of Ex: Linear: for every less hour of television watched each day, a student's GPA goes up 5 points Nonlinear: a rubber ball is dropped from 10ft and rises half that with each other bounce
Answered by SqU!Rr3L - Mon Jan 29 18:52:36 2007
Reference books?
Q. Can anyone give me any title of number theory reference book, website and journal about nonlinear diophantine Equation? Preferable the best one. Tell the name of the title and the author. For website, give the website and explain what can i find. Example nonlinear diophantine equation
Asked by riquelme_Anzai - Wed Mar 28 03:49:46 2007 - - 1 Answers - 0 Comments
A. I hope someone can give you reasonable answers... =)
Answered by Popo B - Wed Mar 28 06:38:36 2007
Q. Can anyone give me any title of number theory reference book, website and journal about nonlinear diophantine Equation? Preferable the best one. Tell the name of the title and the author. For website, give the website and explain what can i find. Example nonlinear diophantine equation
Asked by riquelme_Anzai - Wed Mar 28 03:49:46 2007 - - 1 Answers - 0 Comments
A. I hope someone can give you reasonable answers... =)
Answered by Popo B - Wed Mar 28 06:38:36 2007
Does anyone know how to do this algebra problem?
Q. If a system of nonlinear equations is consistent, then the system is is not independent. I know that the answer is sometimes...but i need an example of why it is true and why it isn't true.
Asked by Jen - Sun Dec 16 15:43:26 2007 - - 1 Answers - 0 Comments
A. Stolen from Ask Dr. Math. You can decipher the meanings by looking at what the terms mean in English. The words go in pairs, and each means the opposite of the other. They are used to describe the solution of a system. The first pair is "consistent" versus "inconsistent." Now, keep in mind that you are applying these to a system of linear equations. We say that a point is a "solution" to the system when it makes BOTH equations true, right? This is to say that there exists a point (or set of points) that "work" in one equation and also "work" in the other one. So we say that this point is consistent from one equation to the next. On the other hand, if there are NO points that work in both, then we say that the equations are… [cont.]
Answered by JAM - Sun Dec 16 15:48:02 2007
Q. If a system of nonlinear equations is consistent, then the system is is not independent. I know that the answer is sometimes...but i need an example of why it is true and why it isn't true.
Asked by Jen - Sun Dec 16 15:43:26 2007 - - 1 Answers - 0 Comments
A. Stolen from Ask Dr. Math. You can decipher the meanings by looking at what the terms mean in English. The words go in pairs, and each means the opposite of the other. They are used to describe the solution of a system. The first pair is "consistent" versus "inconsistent." Now, keep in mind that you are applying these to a system of linear equations. We say that a point is a "solution" to the system when it makes BOTH equations true, right? This is to say that there exists a point (or set of points) that "work" in one equation and also "work" in the other one. So we say that this point is consistent from one equation to the next. On the other hand, if there are NO points that work in both, then we say that the equations are… [cont.]
Answered by JAM - Sun Dec 16 15:48:02 2007
Equation help please for mathematics?
Q. Does x having only one y a function? Does that mean that there is only one possible solution? Can you give me examples of an equation that is a nonlinear function with two inputs? What does nonlinear mean? What similarities and differences are there between functions and linear equations? Are linear equations functions? Is there an instance when a linear equation is not a function?
Asked by K - Tue Jun 30 19:56:51 2009 - - 2 Answers - 0 Comments
A. hi: To answer your question in order given 1 for a function the answer is yes 2) y =x^2, 10x^2+2x +4 = y, y= x^3 ,(x-h)^2+(y-k)^2 = R^2 Sqrt(x) 3) they do not form a slanted line like # 2 and they have the equation form mx+b = y or Ax+By= C ( this is a linear equation) 4) the both have one answer for each value of x 5 yes, because they fulfill the rule for functions one value for one value of y for one value of x. Yes when M is undefined meaning it is a vertical line ( for only one value of x it's all the values of y) ( 1,- iinfinite um to + infiniteum)
Answered by iroc70 - Tue Jun 30 20:31:29 2009
Q. Does x having only one y a function? Does that mean that there is only one possible solution? Can you give me examples of an equation that is a nonlinear function with two inputs? What does nonlinear mean? What similarities and differences are there between functions and linear equations? Are linear equations functions? Is there an instance when a linear equation is not a function?
Asked by K - Tue Jun 30 19:56:51 2009 - - 2 Answers - 0 Comments
A. hi: To answer your question in order given 1 for a function the answer is yes 2) y =x^2, 10x^2+2x +4 = y, y= x^3 ,(x-h)^2+(y-k)^2 = R^2 Sqrt(x) 3) they do not form a slanted line like # 2 and they have the equation form mx+b = y or Ax+By= C ( this is a linear equation) 4) the both have one answer for each value of x 5 yes, because they fulfill the rule for functions one value for one value of y for one value of x. Yes when M is undefined meaning it is a vertical line ( for only one value of x it's all the values of y) ( 1,- iinfinite um to + infiniteum)
Answered by iroc70 - Tue Jun 30 20:31:29 2009
Does anyone on planet earth know the differenece between a linear differential equation, and a nonlinear?
Q. differential equation??? The following 2 sentences are in my textbook: "An equation is called linear if the unknowns in it appear in a linear way: they do not multiply each other or themselves, and they do not appear as arguments of nonlinear functions." Then it says that xy' + y = x is linear...??? Well, isn't xy' an example of 2 unknowns multiplying themselves?? Please some explain this in simple simple simple simple simple simple non-proof language that I can understand. thanks! also, after you give your explanation can u please check back because I will probably respond by telling you why I think you are wrong. thanks!
Asked by TOM - Sun Jul 20 20:18:12 2008 - - 2 Answers - 0 Comments
A. Okay, linear follows a pattern, nonlinear doesn't. Nonlinear may include parabolas. Most everything you deal with in Grade 8 and lower is linear, except for parabolas.
Answered by RR - Sun Jul 20 20:25:41 2008
Q. differential equation??? The following 2 sentences are in my textbook: "An equation is called linear if the unknowns in it appear in a linear way: they do not multiply each other or themselves, and they do not appear as arguments of nonlinear functions." Then it says that xy' + y = x is linear...??? Well, isn't xy' an example of 2 unknowns multiplying themselves?? Please some explain this in simple simple simple simple simple simple non-proof language that I can understand. thanks! also, after you give your explanation can u please check back because I will probably respond by telling you why I think you are wrong. thanks!
Asked by TOM - Sun Jul 20 20:18:12 2008 - - 2 Answers - 0 Comments
A. Okay, linear follows a pattern, nonlinear doesn't. Nonlinear may include parabolas. Most everything you deal with in Grade 8 and lower is linear, except for parabolas.
Answered by RR - Sun Jul 20 20:25:41 2008
Im taking an applied math class, my first one --can sum1 tell me what this stuff is like?
Q. ive already done calculus cept for 1 last class, which im taking at same time. heres what my schools catolog says but i wanted to hear from sum1 whos actually done this: Introduction to Differential Equations and Applications Introductory survey of ordinary differential equations. Linear and nonlinear equations. Taylor series. Laplace transforms. Emphasis on formulation, solution, and interpretation of results. Examples from physical and biological sciences and engineering. Introduction to MATLAB as a tool for solving differential equations.
Asked by TOM - Thu Mar 27 01:16:32 2008 - - 1 Answers - 0 Comments
A. its pretty useful stuff
Answered by james - Sat Mar 29 20:15:59 2008
Q. ive already done calculus cept for 1 last class, which im taking at same time. heres what my schools catolog says but i wanted to hear from sum1 whos actually done this: Introduction to Differential Equations and Applications Introductory survey of ordinary differential equations. Linear and nonlinear equations. Taylor series. Laplace transforms. Emphasis on formulation, solution, and interpretation of results. Examples from physical and biological sciences and engineering. Introduction to MATLAB as a tool for solving differential equations.
Asked by TOM - Thu Mar 27 01:16:32 2008 - - 1 Answers - 0 Comments
A. its pretty useful stuff
Answered by james - Sat Mar 29 20:15:59 2008
From Yahoo Answer Search: 'examples of nonlinear equations'
Tue Dec 8 17:28:13 2009 [ refresh local cache ]
