Given the combined differential operators for a given differential equation (D + 4)(D – 3) (D - 4) Determine the general solution to the differential equation. A y (x) = Ax e* + B e** + C e3x В y (x) = A e + Be-3x + C e -4x (c) y(x) = A e' -4* + B e* + C e* y(x) = Ax e¯4x + B e -4x + + Ce3* D E y (x) = A cos(4x) + B sin(4x) + C e³* F y (x) = A cos(-4x) + B sin(– 4x) + C e-3x

Q: 11) 60

A: Here I am attaching image so that you understand each and every step.

Q: Evaluate. 5(41)

A: We need to evaluate the value of 5(4!)

Q: 10) 21 68

A: We know that tan θ=Opposite sideAdjacent sidetan(68)=x21

Q: 9) 60

A: The figure is

Q: 72

A: here we will find value of x ,

Q: x)

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Q: 6.3 3

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Q: 3) 24 12

A: We can find the value of x as below

Q: 8) 16 15

A: Answer is below

Q: 38 10

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Q: 5. 20 52

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Q: 4) 37 12

A:

Q: Identify the postulate for each drawing

A: Identify the postulates for each drawing

Q: 6. 4 Z+ 1 z+ 7 2.

A: Given,  4/(z + 1)  =  2/(z + 7)  To find value of z.

Q: 2. 27

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Q: 29 33

A: