Answer im $30$ minutes please asap Red$-$Black Tree. Considering fixing up the color, insert node $8,$ into the following red$/$black tree, e$.$g$,$ T$.$ In T$,$ we denote each node with a positive value as the node with BLACK color and the node with a negative value as the node with RED color. For simplicity, we consider each node only comes with a positive key value in the RB tree T$,$ here. For example, in the following tree, node $3,5,7,11,14,15,18,19$ are with BLACK color, and node $4,6,9.10,17$ are with RED color.

Hint: To get the final answer, Rule # $1$ and #$2$ would be applied once in order, respectively.

Insert $(T,8)$