Mathematics, 11.07.2019 11:00, Hellboy467
How does one integrate the following: ^{2} } } \, dy \, dx )
you can switch the bounds however you want (integrate with respect to x before y). i would like to know the best way to handle this problem.
Answers: 1
, so that 
. Then
are chosen such that 
for any ![(x,y)\in[a,b]^2](/tpl/images/0076/8399/d3ef5.png)
. If in particular 
, then we can write
![=\ln\sqrt[a]{\dfrac{4+ab}{4+a^2}}+\ln\sqrt[b]{\dfrac{4+ab}{4+b^2}}](/tpl/images/0076/8399/3451f.png)
![=\ln\left(\sqrt[a]{\dfrac{4+ab}{4+a^2}}\sqrt[b]{\dfrac{4+ab}{4+b^2}}\right)](/tpl/images/0076/8399/dedb2.png)
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Do you know the correct answer?
How does one integrate the following: [tex] \int\limits^a_b \int\limits^a_b { \frac{x}{(4+xy)^{2} }...
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