If you have watched the movie "Interstellar," you realize how crucial it is to manage the spaceship's fuel to navigate through the vast and unknown expanse of space. Your task, as a budding astronaut and coder, is to create a Python function that simulates a simplified version of this journey, where you$$ll manage your spaceship's fuel while navigating through a grid. The program will take the initial fuel and the journey path in a string format, where $\text{'}$R$\text{'}$ signifies moving right, $\text{'}$U$\text{'}$ indicates moving up$,\text{'}$L$\text{'}$ means moving left, and $\text{'}$D$\text{'}$ represents moving down. Your task is to develop a function called FuelManager. This function will accept the initial fuel amount and the movement string as inputs. It will then compute the final destination coordinates and determine the remaining fuel after the journey. In the main program, your task is to read the initial fuel and journey path, pass these parameters to the FuelManager function, and print the returned values. Scenario: $$ Your spaceship starts at the coordinates x$,$y$=(0,0)$ in a grid$-$like space. $$ When the spaceship goes up$,$ its y coordinates increase by $1.$ When the spaceship downward, its y coordinates decrease by $1.$ When the spaceship right, its x coordinates increase by $1.$ When the spaceship left, its x coordinates decrease by $1.$ Moving towards the right $("$R$")$ or upwards $("$U$")$ consumes $1$ unit of fuel each step. $$ Moving left $("$L$")$ or downwards $("$D$")$ consumes no fuel at all $($done via gravitational assist of nearby planets$).$ The spaceship's movements are encoded in a string $($e$.$g$.,$ "RRUULLDD"$).$ Sample Run $1$: Enter the initial fuel level: $24$ Enter journey path $($sequence of $\text{'}$R$\text{'},\text{'}$U$\text{'},\text{'}$L$\text{'},\text{'}$D$\text{'})$: RRLLUUUDDDD Final fuel level: $19,$ Final position: $(0,-1)$ Sample Run $2$: Enter the initial fuel level: $15$ Enter journey path $($sequence of $\text{'}$R$\text{'},\text{'}$U$\text{'},\text{'}$L$\text{'},\text{'}$D$\text{'})$: UUUUUUDDLRRR Final fuel level: $6,$ Final position: $(2,4)$ Sample Run $3$: Enter the initial fuel level: $45$ Enter journey path $($sequence of $\text{'}$R$\text{'},\text{'}$U$\text{'},\text{'}$L$\text{'},\text{'}$D$\text{'})$: URRDDLLLUUDRRR Final fuel level: $37,$ Final position: $(2,0)$