If g(x) is an even function then \(\(\int_{-c}^{c}g(x)dx=?)\)n
\(\(\int_{2}^{c}g(x)dx)\)
—>> \(\(2\int_{0}^{c}g(x)dx)\)
\(\(2\int_{c}^{0}g(x)dx)\)
\(\(\int_{-2}^{0}g(x)dx)\)
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If g(x) is an even function then \(\(\int_{-c}^{c}g(x)dx=?)\)n
\(\(\int_{2}^{c}g(x)dx)\)
—>> \(\(2\int_{0}^{c}g(x)dx)\)
\(\(2\int_{c}^{0}g(x)dx)\)
\(\(\int_{-2}^{0}g(x)dx)\)
