$\int_{a}^{b} \frac{1}{u \cdot z + v} d z$ $int_a^b1/(u*z+v)dz$

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on

Jul 24, 2020, 6:28:07 PM

Created by

on

Nov 22, 2013, 11:35:41 PM

\int_{a}^{b} \frac{1}{u \cdot z + v} d z = \frac{1}{u} \cdot \ln | u \cdot b + v | - \frac{1}{u} \cdot \ln | u \cdot a + v | + C

$int_a^b1/(u*z+v)dz = 1/ "u" * ln| "u" * "b" + "v" | - 1/ "u" * ln| "u" * "a" + "v" | + "C"$

(a) Lower Bound

$(a)"Lower Bound"$

(b) Upper Bound

$(b)"Upper Bound"$

(u) Constant

$(u)"Constant"$

(v) Constant

$(v)"Constant"$

(C) Constant

$(C)"Constant"$

∫ba1u⋅z+vdz∫ab1u⋅z+vdzint_a^b1/(u*z+v)dz