~~~~~~~~~~+~ \frac{p_\mu p_\nu}{\mu^2} \left[ \frac{1}{3} I_1 
+ \frac{4}{9} (d-1) I_2 + \frac{2}{9} (d-1) I_3 \right. \right. \nonumber \\
&& \left. \left. ~~~~~~~~~~~~~~~~~~~~~~+~ \frac{2}{9} (d-1) I_4 
+ \frac{1}{9} (d+2) I_5 \right] \right. \nonumber \\
&& \left. ~~~~~~~~~~+~ \frac{p_\mu q_\nu}{\mu^2} \left[ \frac{1}{6} I_1 
+ \frac{2}{9} (d-1) I_2 + \frac{1}{9} (4d-7) I_3 \right. \right. \nonumber \\
&& \left. \left. ~~~~~~~~~~~~~~~~~~~~~~+~ \frac{1}{9} (d-1) I_4
+ \frac{2}{9} (d-1) I_5  \right] \right. \nonumber \\
&& \left. ~~~~~~~~~~+~ \frac{q_\mu p_\nu}{\mu^2} \left[ \frac{1}{6} I_1 
+ \frac{2}{9} (d-1) I_2 + \frac{1}{9} (d-1) I_3 \right. \right. \nonumber \\
&& \left. \left. ~~~~~~~~~~~~~~~~~~~~~~+~ \frac{1}{9} (4d-7) I_4
+ \frac{2}{9} (d-1) I_5  \right] \right. \nonumber \\
&& \left. ~~~~~~~~~~+~ \frac{q_\mu q_\nu}{\mu^2} \left[ \frac{1}{3} I_1 
+ \frac{1}{9} (d+2) I_2 + \frac{2}{9} (d-1) I_3 \right. \right. \nonumber \\
&& \left. \left. ~~~~~~~~~~~~~~~~~~~~~~+~ \frac{2}{9} (d-1) I_4
+ \frac{4}{9} (d-1) I_5  \right] \right]
\label{ten2}\end{aligned}$$ where $\int_k$ $=$ $\int \frac{d^dk}{(2\pi)^d}$ and $$\begin{aligned}
I_1 &=& \left. \int_k \frac{1}{(k-p)^2 (k+q)^2} 
\right|_{p^2 \, = \, q^2 \, = \, - \mu^2} ~~,~~ 
I_2 ~=~ \left. \int_k \frac{(kp)^2}{k^2 (k-p)^2 (k+q)^2} 
\right|_{p^2 \, = \, q^2 \, = \, - \mu^2} ~, \nonumber \\
I_3 &=& I_4 ~=~ \left. \int_k \frac{kp \, kq}{k^2 (k-p)^2 (k+q)^2} 
\right|_{p^2 \, = \, q^2 \, = \, 