For the following equation which of the following is correct? (8 Puan) (ye + 2x)dx +...
be quick please
4. For the following equation which of the following is correct? * (8 Puan) rady + e* - y = 0 linear, separable and not exact separable, not exact and nonlinear, exact, linear and separable exact, linear but not separable linear, not exact and not separable not exact, nonlinear and not separable exact, nonlinear and separable exact, nonlinear and not separable
check whether equation is exact or not e^x(ye^-x+1)dx+e^x(xe^-x)dy=0
1. Find the value of b that makes the equation (ye"y)dx + (very + by)dy = 0 exact, and solve. 2. We know that the first order linear equations are of the form y' + p(t)y = g(t). For which plt) the equations are exact? 3. Textbook 2.6: 7,11,13
Find a solution
5. (1+ ye*)dx + (2y + xe*2)dy = 0.
explain please
2. Which one of the following DE is exact? a. (x+y)dx+(xy+1) dy=0 b (e + y)<x+ſe+x)dy = 0 c.(ye* +1) dx +(e' + xy) dy = 0 d. (sin x+cos y) dx +(cos x +sin y) dy = 0 e. (eº+1) dx +(e? + 2) dy = 0 3. The solution of the following separable DE xy' =-y? is a. y= '+c b. y=- c. y = In x+c In x+c d. In y=x? + e. yer+C 4....
For the following equation which of the following is
correct?
Is it exact
Is it seperable
is it lineer
(yey + 2x)dx + (xely – 2y) y = 0
for
differential equations
1. Identify each of the following differential equations as either Separable, Homogeneous, Linear Bernoulli, or Exact and solve the equation using the method of the type you have identified. Many can be classified in multiple ways, it is not necessary to list all possibilities. (3xy2 +2ycos x)+y'-y sin x-x =0 Туре: A. dx General Solution: B. (4xy+xy)2x+ xy2 dx Туре: General Solution: Туре: C. y'y'y+1 General Solution: (3x'y+e')-(2y-x-xe)dy Туре: D. dx General Solution: Туре: dy E. =y(xy-1)...
Check if the equation is exact and find your solution
(2xy2 – 7)dx + (2x+y + 8)dy = 0
Find the solution of the differential equation with the given initial condition. Dy/dx = 2x + sec^2x/2y, y(0) = 5.
Problem 4. Verify that the differential equation is exact then solve it! (4x + 2y)dx + (2x + 4y)dy = 0 Answer: