PLease help. I$\text{'}$m dying with the logic of this Stage $1\mathrm{.}4-$ Add Bush

Also coincidentally, bushes have also been hurled onto Physics Lawn. Some in a single file,

creating small mazes. Stage $1\mathrm{.}4$ will extend off of Stage $1\mathrm{.}3$ with an additional foliage that can

be added onto the map.

A bushes are $1x$ length tiles. The start$\_$row $/$ start$\_$col values are the starting position,

followed by orientation, which indicates the orientation of the bush. Either being $h$ for

horizontal or $v$ for vertical. Lastly

tells us how many tiles across from their initial

spawn position they stretch.

For bushes, you will need to change the tile type from EMPTY to BUSH $.$ A successful

addition will print

HINT Since both branches $($stage $1\mathrm{.}3)$ and bushes $($stage $1\mathrm{.}4)$ are types of foliage, consider

using a unified approach for handling both types of foliage. Additionally, consider splitting up

taking input into multiple

statements since different types of foliage have a

different number of inputs.

Error Handling

Similar to previous stages, bushes must be added within a predetermined boundary which

are all the non$-$edge tiles of the map. If the position of the foliage lies outside, then that

addition will be skipped $($not added$)$ and the program should print out Invalid foliage $+$ test comment and results Error Handling

Similar to previous stages, bushes must be added within a predetermined boundary which are all the non$-$edge tiles of the map. If the position of the foliage lies outside, then that addition will be skipped $($not added$)$ and the program should print out

Here is a diagram of a bush being added at $(5,1),$ spanning $5$ tiles horizontally across the map and one added at $(1,6),$ spanning $8$ tiles vertically. Bushes are represented on the map as Assumptions $/$ Restrictions $/$ Clarifications

The start$\_$row$/$start$\_$column will always be integer values.

The orientation given will always be either $v$ or $h.$

The orientation will always stretch towards the right$/$bottom of the map.

The length given will always be a positive integer.

The length will not cause the bush to exceed the boundary.

Bushes can intersect each other.

Branches and bushes will never share the same position.