(1) 2xy + y² = 2x² separable exact linear in x linear in y homogeneous Bernoulli in x Bernoulli in y none of the above (k) x dx + y dy = 0 separable exact linear in x linear in y homogeneous Bernoulli in x Bernoulli in y none of the above 2y (1) (x² + 2x) dx = (3 - In x²) dy separable exact linear in x linear in y homogeneous Bernoulli in x Bernoulli in y none of the above
(1) 2xy + y² = 2x² separable exact linear in x linear in y homogeneous Bernoulli in x Bernoulli in y none of the above (k) x dx + y dy = 0 separable exact linear in x linear in y homogeneous Bernoulli in x Bernoulli in y none of the above 2y (1) (x² + 2x) dx = (3 - In x²) dy separable exact linear in x linear in y homogeneous Bernoulli in x Bernoulli in y none of the above
(1) 2xy + y² = 2x² separable exact linear in x linear in y homogeneous Bernoulli in x Bernoulli in y none of the above (k) x dx + y dy = 0 separable exact linear in x linear in y homogeneous Bernoulli in x Bernoulli in y none of the above 2y (1) (x² + 2x) dx = (3 - In x²) dy separable exact linear in x linear in y homogeneous Bernoulli in x Bernoulli in y none of the above
Classify each differential equation as separable, exact, linear, homogeneous, or Bernoulli. Some equations may be more than one kind. Do not solve. (Select all that apply.)
With integration, one of the major concepts of calculus. Differentiation is the derivative or rate of change of a function with respect to the independent variable.
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