$A^2\left(q\right)=q_{\text{R}}{q}_{\text{R}}+q_{\text{G}}{q}_{\text{G}}+q_{\text{B}}{q}_{\text{B}}$

$A^2\left(q\right)/A^2\left(u\right)$

$\text{Mev}/{\text{c}}^{\text{2}}\left(q\right)\Rightarrow M\left(q\right)/M\left(u\right)$

q

$A^2\left(t\right)\propto {\left(+38\right)}^2+{\left(+41\right)}^2+{\left(+47\right)}^2=5334$

$\Rightarrow 5334/150=35.56$

$173\times {10}^3\Rightarrow 7521.7$

t

$A^2\left(c\right)\propto {\left(+20\right)}^2+{\left(+23\right)}^2+{\left(+29\right)}^2=1770$

$\Rightarrow 1770/150=11.8$

$1.275\times {10}^3\Rightarrow 554.3$

c

$A^2\left(u\right)\propto {\left(+2\right)}^2+{\left(+5\right)}^2+{\left(+11\right)}^2=150$

$\Rightarrow 150/150=1$

$2.3\times {10}^0\Rightarrow 1$

u

$A^2\left(d\right)\propto {\left(-16\right)}^2+{\left(-13\right)}^2+{\left(-7\right)}^2=474$

$\Rightarrow 474/150=3.16$

$4.8\times {10}^0\Rightarrow 2.1$

d

$A^2\left(s\right)\propto {\left(-34\right)}^2+{\left(-31\right)}^2+{\left(-25\right)}^2=2742$

$\Rightarrow 2742/150=18.28$

$95.0\times {10}^0\Rightarrow 41.3$

s

$A^2\left(b\right)\propto {\left(-52\right)}^2+{\left(-49\right)}^2+{\left(-43\right)}^2=6954$

$\Rightarrow 6954/150=46.36$

$4.18\times {10}^3\Rightarrow 1817.4$

b