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The value of `int2^("mx").3^("nx")dx` (when m, `n in N`) is equal to:A. `(2^(mx)+3^(nx))/(mln2+nln3)+C`B. `(e^((mln2+nln3))x)/(mln2+nln3)+C`C. `(2^(mx).3^(nx))/(ln(2^(m).3^(n)))+C`D. None |
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Answer» Correct Answer - 3 `=int(2^(m)*3^(n))^(x) dx=((2^(m)*3^(n))^(x))/(ln(2^(m)*2^(n)))+C` |
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