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integrals: if f(x) = ax + b, determine a and b
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\[\int\limits_{1}^{3}f(x)dx=\frac{ 5 }{ 2 }\] \[\int\limits_{1}^{5}f(x)dx = 10\]
Okay, so can you tell me what the the integral of ax+b is?
ax/2^a + bx + c
\[\int_1^3 (ax+b)dx=\frac{5}{2}\]\[\rightarrow\left.\frac{a}{2}x^2 + bx \right]_1^3 = \frac{5}{2}\]
In definite integrals there is no c value.
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oops i mean ^2
\[ax^2/2 + bx + c\iff \int(ax+b)dx\]
what do i do from here?
Perhaps you can solve each integral in terms of both a and b and solve the two derived equations as a system of linear equations? That is my first guess, might be wrong.
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