and C : (0, 1) to 
![\int\limits^{}_C {F. dr} = \int\limits^{}_C d(\frac{tanx}{y} )\\= [\frac{tanx}{y} ]\limits^{(\frac{\pi }{4} ,1)}_{(0,1)}\\= [\frac{tanx}{y} ]\limits^{}_{(\frac{\pi }{4} ,1)} - [\frac{tanx}{y} ]\limits^{}_{(0,1)}\\= \frac{tan(\frac{\pi }{4} )}{1} - \frac{tan 0}{1}\\= 1 - 0\\= 1](/tpl/images/1334/0458/9d4db.png)
Evaluate and input the result of the following integral.
∫ Fdr= ?
c
F=...
Mathematics, 19.05.2021 18:20 bryneosburn
Evaluate and input the result of the following integral.
∫ Fdr= ?
c
F=
Answers: 2
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