Mathematics

Mathematics, 21.10.2019 19:10, audriexpress

If p, q, r, s are nonzero numbers, find the solutions to the equation (px+ q)(rx +s) =0 in terms of p, q,r, s

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Mathematics, 27.07.2019 04:20, Samanthacook5626

Solve the differential equation (x^2+3)y" - try' + 16y = 0, y(0) = -1, 7(0) = 3 by means of a power series about = 0. (a) find the recurrence relation, and also (b) find the first four nonzero terms in each of two linearly independent solutions.

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Mathematics, 30.08.2019 03:00, sharonbullock9558

X0 is an ordinary point of the differential equation y"+3xy=0. find two linearly independent power series solutions about 0. you should write down the first three nonzero terms of each series solution (unless your solution is a finite number of terms)

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Engineering, 13.09.2019 20:30, mohamedramadan

Yes, the question states use the power series method to solve the differential equation (1-x^2)y'' - 2xy' + 12y = 0 note that you will have to break off the x^0 and x^1 terms. the general recursion relation will involve only c_k+2 and c_k. one solution is a polynomial (all coefficients beyond a certain point are zero). find that solution exactly (give all nonzero terms) and find the first four nonzero terms of the other solution. your solutions will be in terms arbitrary constants c_0 and c_1.

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Mathematics, 16.10.2019 06:00, nina4552

Find the first three nonzero terms in each of two solutions (noy1t multiples of each other) xy''+y'-y=0 i know y1 and a_n(r) but i don't know how to differntiate a_n(r). as i know, a_n(r)= 1/(r++n)

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If p, q, r, s are nonzero numbers, find the solutions to the equation (px+ q)(rx +s) =0 in terms of...

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