Good afternoon and Merry Christmas!
First of all, interest rate:
[tex](1+i_m)^{12}=1+i_a[/tex]
[tex](1+i_m)^{12}=1+13,86\%[/tex]
[tex]1+i_m=(1+13,86\%)^{1/12}[/tex]
[tex]i_m=(1+13,86\%)^{1/12}-1[/tex]
[tex]i_m\approx 1,087533092\%p.m.[/tex]
Now, the Ammount:
[tex]PV=PMT\cdot\left[\dfrac{1-\left(1+i_m\right)^{-n}}{i_m}\right][/tex]
[tex]2\,700=PMT\cdot\left[\dfrac{1-\left(1+i_m\right)^{-12\cdot 3}}{i_m}\right]=PMT\cdot\left\{\dfrac{1-{\underbrace{\left[\left(1+i_m\right)^{12}\right]}_{1+i_a}}^{-3}}{i_m}\right\}[/tex][/tex]
[tex]2\,700=PMT\cdot\left[\dfrac{1-\left(1+i_a\right)^{-3}}{i_m}\right][/tex]
[tex]PMT=\dfrac{2\,700\cdot i_m}{1-\left(1+i_a\right)^{-3}}[/tex]
[tex]PMT\approx 91,04[/tex]