Hellow guys, Welcome to my website, and you are watching y(1+xy)dx+x(1-xy)dy=0 #NonExact L575 @MathsPulseChinnaiahKalpana. and this vIdeo is uploaded by Maths Pulse - Chinnaiah Kalpana at 2022-01-28T12:52:51-08:00. We are pramote this video only for entertainment and educational perpose only. So, I hop you like our website.
| Name | y(1+xy)dx+x(1-xy)dy=0 #NonExact L575 @MathsPulseChinnaiahKalpana |
| Video Uploader | Video From Maths Pulse - Chinnaiah Kalpana |
| Upload Date | This Video Uploaded At 28-01-2022 15:52:51 |
| Video Discription | #reducibletoexact #nonexactequation Hello, People! Here is a video of Non-Exact equation problem, which is reducible to exact using integrating factor(I.F.) 1/Mx-Ny. My hearty thanks to all the subscribers, supporters, viewers and well-wishers❤ With Love, Chinnaiah Kalpana🍁 Note: * Method: If the equation Mdx+Ndy=0 is of the form yf(xy)dx+xf(xy)dy=0 and Mx-Ny≠0 then 1/Mx-Ny is an integrating factor of Mdx+Ndy=0. * If Mx-Ny=9, then M/N=y/x. Then the equation reduces to ydx+xdy=0. * Working rule to solve Mdx+Ndy=0: 1. General equation is Mdx+Ndy=0 -----(i) observe (partial derivative of M w.r.t y)≠ (partial derivative of N w.r.t x), then (i) is not exact. 2. Observe (i) is of the form yf(xy)dx+xg(xy)dy=0. 3. Find Mx-Ny and observe it ≠0. Then 1/Mx-Ny is an I.F. of (i). 4. Multiply (i) with I.F. to transform it into an exact equation of (i) M1dx+N1dy=0 ----(ii) 5. Solve (ii) to get the general solution of (i). For more such videos👇 https://youtube.com/playlist?list=PL6vHH7r-gTdDeLncm6O2V3Fq0X-ZpHvs1 Stay tuned to 'Maths Pulse'. Get rid of 'Maths Phobia'. Have a happy learning! #chinnaiahkalpana #mathspulse #engineeringmathematics #bscmathsproblems #nonexactproblems #reducibletoexactproblems |
| Category | Education |
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