a. Verify that the function y=cosx−sinx+x2−2 is a solution of the given differential equation dx2d2y+y=x2. Assume an ap
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a. Verify that the function y=cosx−sinx+x2−2 is a solution of the given differential equation dx2d2y+y=x2. Assume an ap
a. Verify that the function y=cosx−sinx+x2−2 is a solution of the given differential equation dx2d2y+y=x2. Assume an appropriate interval I for the solution. [10 marks] b. Verify that the indicated relation is an implicit solution of the given first order differential equation: (12x2y+3y2)dx+(4x3+6xy)dy=0;4x3y+3xy2=0. [10 marks]
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