R$-11\mathrm{.}8$ Draw the AVL tree resulting from the insertion of an entry with key $53$ into the AVL tree of Figure $11\mathrm{.}14$b$.$ Please draw me the actual AVL tree with visuals and do not just explain step by step.

Figure $11\mathrm{.}14$: Deletion of the item with key $32$ from the AVL tree of Figure $11\mathrm{.}12$b: $($a$)$ after removing the node storing key $32,$ the root becomes unbalanced; $($b$)$ a $($single$)$ rotation restores the height$-$balance property.