First Order Homogeneous Differential Equations (Concept and Example)

This video provides a basic introduction into solving first order homogeneous differential equations by putting it in the form P(x,y)dx + Q(x,y)dy = 0. You can solve it by substitution using the equation y = vx. . Following the change of variables, you can integrate the differential equation by separation of variables. This video contains examples that help in acquiring the concept smoothly. Thanks to all of you who support me https://www.youtube.com/channel/UCBqglaA_JT2tG88r9iGJ4DQ/ !! Please Subscribe!! Facebook page: https://web.facebook.com/FormulaFoundation/?ref=aymt_homepage_panel&eid=ARCtKAP9mBW2VrPw0aqOj5wFNobrwA7JxlEtrpJ4ikVBsviPavHKTmdaqGA0e8m2378vfVMjMW1bCcO2 Bernoulli Differential Equations (Concept and Example) https://youtu.be/5W5EraGCJq8 [CF & PI] Higher Order Nonhomogeneous Linear Differential Equations https://youtu.be/hWwJ8YMBJZ8 Higher Order Homogeneous Linear Differential Equation With Constant Coefficient In Urdu/Hindi https://youtu.be/W4GlSFNm2N4 First Order Linear Differential Equations In Hindi/Urdu https://youtu.be/O8u5rqPMqQM Rules For Finding Integrating Factor (Non Exact Differential Equations) In Hindi/Urdu https://youtu.be/ihcVLQXQM5I Differential Equations Reducible Into Homogeneous form (I) in Urdu/Hindi https://youtu.be/sPI-pkwAkJs Exact Differential Equation (Concept and Example) https://youtu.be/A0EQvUtQA5A Differential Equations Reducible To Homogeneous Form (II) https://youtu.be/Umq7EAjp1Gs