Find the differential equation if y=A sin x+B cos x
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Answer:
dy/dx=Acosx-Bsinx
Step-by-step explanation:
diff w. r. t x dy/dx= Acosx-Bsinx diff once again w. r. t x, then d2y/dx square= -Asinx-Bcosx ,taking(-) sign common out then,= - (Asinx+Bcosx) = -y,therefore d2y/dx square= -y,hence our differential eqn is d2y/dxsqure +y=0
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