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\[\int\limits_{0}^{1} \ln(x) / x ^{1/2} dx \] to approximate this integral using the trapezoid rule.
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With the trapezoidal rule, you can break it down to ∆x/2 * ( f(x_0)+2*f(x_1)+2*f(x_2)+...2*f(x_(n-1)) + f(x_n)) Where x_0 is the first point you analyze and x_n the last; ∆x is the difference distance between trapezoids and you can determine x_1, x_2, etc. by dividing the entire width of your interval by the number of subdivisions.
still not that clear to me :( im sorry.
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