aa_difeq_type


Type	Form	Solution Steps Page

first-order exact DE	when	ch2_first_order_steps_ exact_eq

first-order linear DE integrating factor		ch2_first_order_steps_ linear_eq

first-order separable DE		ch2_first_order_steps_ separable_eq

first-order Bernoulli DE		ch2_first_order_steps_ sub_bernoulli_eq

first-order homogeneous DE	both M and N are homogeneous functions of the same degree	ch2_first_order_steps_ sub_homo_eq

first-order DE - reduction to separation of variables		ch2_first_order_steps_ sub_reduction_eq

higher order homogeneous linear DE with constant coefficients		ch4_higher_order_steps_ homo_lin_const_eq

higher order non-homogeneous linear DE with constant coefficients using annihilator	can be used when g(x) can be annihilated	ch4_higher_order_steps_ nonhomo_lin_annih_eq

higher order nonhomogeneous linear Cauchy-Euler DE	the degree of the monomial coefficients x^k matches the order k of differentiation of its corresponding term	ch4_higher_order_steps_ nonhomo_lin_cauchy_eule

second-order linear DE - second solution from first by reduction of order equation		ch4_higher_order_steps_ reduction_eq

higher order (and second order) non-homogeneous linear DE with constant coefficients using Wronskian	and can be used when f(x) cannot be annihilated	ch4_higher_order_steps_ nonhomo_lin_wronskian_e