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- Find the general solution for each differential equation. Verify that each solution satisfies the original differential equation. dydx=x2yFind the general solution for each differential equation. Verify that each solution satisfies the original differential equation. dydx=exeyAccording to the solution in Exercise 58 of the differential equation for Newtons law of cooling, what happens to the temperature of an object after it has been in a surrounding medium with constant temperature for a long period of time? How well does this agree with reality?
- Find the particular solution to the differential equation: dy/dx=3x^2cos^2y. Solution passes through the point(0,π/4)Determine the solution of the differential equation(x^(2)+y)dx−xdy=0which passes through the point (6,9/2). An abscissa of the intersection point of the found solution curve and the horizontal line y=13 is: a, b, c, d or e?solve this differential equation Xdy/dx=y+root( X^2 -Y^2), x>0