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shaalaa.com
In each of the following examples, verify that the given function is a solution of the corresponding differential equation. Solution D.E. y = xn x2d2ydx2-n×xdydx ny=0 -
In each of the following examples, verify that the given function is a solution of the corresponding differential equation. Solution D.E. y = xn x2d2ydx2-n×xdydx ny=0
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Verify by substitution that each given function is a solution of the given differential equation. Throughout these problems, primes denote derivatives with respect to x. y^'=3 x^2 ; y=x^3 7 | Numerade
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SOLVED: Verify that the indicated function 𑦠= ðœ‘(ð‘¥) is an explicit solution of the given first-order differential equation. Then, by considering ðœ‘(ð‘¥) as a solution of the differential equation, give at least one interval I of definition. (𑦠− ð‘¥) ð‘‘ð‘¦/ð‘‘ð‘¥ = 𑦠− ð‘¥ 18; 𑦠= ð‘¥ 6(√𑥠3)2. Correctedtext: Find all values of 𑚠so that the function 𑦠= ð‘’^ð‘šð‘¥ is a solution of the given differential equation. 2𑦠′′ 9𑦠′
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