Graph the inequality on a number line. \( \begin{array}{ll}\text { (3) } 25 . a>4 & \text { 26. } n \geq 8 \\ \text { 29. } x<\frac{2}{9} & \text { 30. }-3 \geq c\end{array} \)

To graph the inequality \( 25a > 4 \), first, solve for \( a \): \[ a > \frac{4}{25} \] This means \( a \) is any value greater than \( 0.16 \). On the number line, you would draw an open circle at \( 0.16 \) and shade to the right to indicate all the values greater than \( 0.16 \). For the inequality \( n \geq 8 \), place a closed circle at 8 on the number line, indicating that 8 is included in the solution set. Shade to the right to represent all numbers greater than or equal to 8. When graphing \( x < \frac{2}{9} \) (about 0.22), draw an open circle at \( \frac{2}{9} \) and shade to the left to indicate all values less than \( 0.22 \). Lastly, for \( -3 \geq c \), draw a closed circle at -3 and shade to the left as it includes all numbers less than or equal to -3. Now you have a colorful number line representation of these inequalities!