a) \(\int {{4^x}dx} = \frac{{{4^x}}}{{\ln 4}} + C\);
b) \(\int {\frac{1}{{{e^x}}}dx} = \int {{{\left( {\frac{1}{e}} \right)}^x}dx} = \frac{{{{\left( {\frac{1}{e}} \right)}^x}}}{{\ln \frac{1}{e}}} + C = - {e^{ - x}} + C\);
c) \(\int {\left( {{{2.3}^x} - \frac{1}{3}{{.7}^x}} \right)dx} = 2\int {{3^x}} dx - \frac{1}{3}\int {{7^x}} dx = \frac{{{{2.3}^x}}}{{\ln 3}} - \frac{{{7^x}}}{{3\ln 7}} + C\).
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