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If f(x) is continuous on the interval a<=x<=b and a
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If \[a \le x \le b \] and \[a <c <b\] then \[\int\limits_{c}^{b}f(x)dx\] is equal to...
f(x) is continuous
They might want something dealing with \[\begin{aligned} &\phantom{\implies} \int_a^b f(x)\,dx = \int_a^cf(x)\,dx + \int_c^bf(x)\,dx\\ & \implies \int_c^b f(x)\,dx = \int_a^bf(x)\,dx - \int_a^c f(x)\,dx\end{aligned}\] If it's not, is there anymore context for this problem?
that's the answer
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