Evaluate
d_{11}j\left(b_{2}-a\right)
Differentiate w.r.t. j
d_{11}\left(b_{2}-a\right)
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\int jd_{11}\mathrm{d}x
Evaluate the indefinite integral first.
jd_{11}x
Find the integral of jd_{11} using the table of common integrals rule \int a\mathrm{d}x=ax.
jd_{11}b_{2}-jd_{11}a
The definite integral is the antiderivative of the expression evaluated at the upper limit of integration minus the antiderivative evaluated at the lower limit of integration.
jd_{11}\left(b_{2}-a\right)
Simplify.
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