MCQ
If $\int {} e^{3x}\, \cos\, 4x \,dx\, = \, e^{3x}\,$ $(A \sin \,4x + B\, \cos \,4x)$ $+ c$ then :
- A$4A = 3B$
- B$2A = 3B$
- ✓$3A = 4B$
- D$4B + 3A = 1$
Then
$\int e^{3 x} \cos 4 x d x=\frac{e^{3 x}}{25}(3 \cos 4 x+4 \sin 4 x)$
We get $A=\frac{4}{25}$ and $B=\frac{3}{25}$
$\therefore 3 A=4 B, 4 A+3 B=1$
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