anti derivative of sin2x-4e^3x
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The anti derivative of sin 2x – 4e3x is the function of x whose derivative is sin 2x – 4e3x.
It is known that,
ddx(−12cos2x–43e3x)=sin2x–4e3x
Therefore, the anti derivative of (sin 2x – 4e3x) is
(−12cos2x–43e3x)
It is known that,
ddx(−12cos2x–43e3x)=sin2x–4e3x
Therefore, the anti derivative of (sin 2x – 4e3x) is
(−12cos2x–43e3x)
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Answer:
Anti derivative of (sin2x-4e^3x) is the function of x whose derivative is sin2x-4e^3x
d/dx (-1/2 cos2x-4/3)=sin2x-4e^3x
Therefore anti derivative of (sin2x-4e^3x) is (-1/2 cos2x-4/3e^3x)
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