Mathematics, 13.10.2020 03:01 AgentPangolin

Consider the linear second-order differential equation: d^2y/ dx^2 + a1(x)dy/dx +ao(x)y(x)=0

Note that this equation is linear because y(x) and its derivatives appear only to the first power and there are no cross terms. It does not have constant coefficients, however, and there is no general, simple method for solving it like there is if the coefficients were constants. In fact, each equation of this type must be treated more or less individually. Nevertheless, because it is linear, we must have that if y1(x) and y2(x) are any two solutions, then a linear combination.

y(x)=c1y1(x)+c2y2(x) where c1 and c2 are constants, is also a solution. Prove that y(x) is a solution.

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Answer from: luffybunny

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Step-by-step explanation:

Answer from: Quest

The coordinates of point a right now is (-3,-1) you have to multiply these coordinates by a factor of 2 to get (-6,-2)
If abcd is dilated by a factor of 2, the coordinate a would be:

If abcd is dilated by a factor of 2, the coordinate a would be:

Answer from: Quest

It equals 1373.5 that’s the solution

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Consider the linear second-order differential equation: d^2y/ dx^2 + a1(x)dy/dx +ao(x)y(x)=0
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