Problem

As you have seen thus far, programming allows us to model systems of varying complexity. This week, we will be be writing a program to model a robot while keeping track of diagnostic parameters.

Our robot is capable of receiving inputs as coordinates that it should move to in the format x$\_$coord y$\_$coord. However, as it moves, it loses charge on its lithium ion battery, which generates heat as the battery depletes. One of the robot's engineers was able to determine that it looses $1$ percent of charge for every $2$ units of distance that it travels rounded down to the nearest integer. $($Hint: You should use $\sqrt[\phantom{2}]{(ne{w}_x-ol{d}_x{)}^2+(ne{w}_y-ol{d}_y{)}^2}$ to calculate the distance moved$).$ Through experimentation you found that it generates $5$ degrees of heat per percent of battery discharged.

Due to a desire to keep the robot operating within safe parameters, if the battery dips below $10$ percent or if the temperature exceeds $125$ degrees, the robot should shut down and stop accepting input. Once it shuts down you should report the number of moves that the robot made, the distance from the origin along both the $x$ and $y$ axis, the current temperature, and current battery level.

Input

In order to simulate a variety of conditions, you will accept the initial battery level and the initial temperature as inputs. The battery level entered will be between $0$ and $100.$ The temperature will be between $-50$ and $150.$ You can assume that the robot will always start at the origin.

The initial battery level and initial temperature will be entered $($and should remain$)$ as integers.

Your program should accept new coordinates until either the battery is at or below $10\%$ or the temperature exceeds $125$ degrees or the user enters DONE.

New coordinates will be entered as floats in the format x$\_$coordinate y$\_$coordinate. New coordinates are absolute $($meaning they will always be entered as relative to the origin$).$

Output

As with previous assessments, you should be using f$-$string rounding

Once the robot moves, you should output the distance moved rounded to $2$ decimal places and the new battery percentage $($rounded down to the nearest int$)$ in the format: OUTPUT distance$\_$moved battery$\_$level

$1$

Once the simulation has finished, you should output:

The number of moves in the format: OUTPUT number$\_$of moves

The distance from the origin on the $x$ and $y$ axis rounded to $2$ decimal places in the format: OUTPUT x$\_$displacement y$\_$displacement

The current temperature $($rounded down to the nearest int$)$: OUTPUT temperature

The current battery level $($rounded down to nearest int$)$: OUTPUT battery$\_$levEl. Im struggling with this problem and how yo approach and solve pkease help