Use the given values to complete each table (sorry the image is tipped)

(2) The solutions are [tex]-10,-2,6[/tex]
(3) The solutions are [tex]20,\frac{5}{2} ,32[/tex]
Explanation:
(2) The value of the equation [tex]2z-a[/tex] can be found by substituting the values for z and a.
For [tex]z=-4[/tex] and [tex]a=2[/tex], we get,
[tex]\begin{aligned}2 z-a &=2(-4)-2 \\&=-8-2 \\&=-10\end{aligned}[/tex]
For [tex]z=0[/tex] and [tex]a=2[/tex], we get,
[tex]\begin{aligned}2 z-a &=2(0)-2 \\&=0-2 \\&=-2\end{aligned}[/tex]
For [tex]z=4[/tex] and [tex]a=2[/tex], we get,
[tex]\begin{aligned}2 z-a &=2(4)-2 \\&=8-2 \\&=6\end{aligned}[/tex]
Thus, the solutions are [tex]-10,-2,6[/tex]
(3) The value of the equation [tex]10 x^{2} \div(y+1)[/tex] can be found by substituting the values for x and y.
For [tex]x=2[/tex] and [tex]y=1[/tex], we get,
[tex]\begin{aligned}10 x^{2} \div(y+1) &=10(2)^{2} \div(1+1) \\&=10(4) \div(2) \\&=40 \div 2 \\&=20\end{aligned}[/tex]
For [tex]x=-1[/tex] and [tex]y=3[/tex], we get,
[tex]\begin{aligned}10 x^{2} \div(y+1) &=10(-1)^{2} \div(3+1) \\&=10(1) \div(4) \\&=10 \div 4 \\&=\frac{5}{2} \end{aligned}[/tex]
For [tex]x=-4[/tex] and [tex]y=4[/tex], we get,
[tex]\begin{aligned}10 x^{2} \div(y+1) &=10(-4)^{2} \div(4+1) \\&=10(16) \div(5) \\&=160 \div 5 \\&=32 \end{aligned}[/tex]
Thus, the solutions are [tex]20,\frac{5}{2} ,32[/tex]