Mandatory$)$ Write a program that uses a switch$-$statement and loops to decide how

to assign airline passengers to a particular class of seating on a plane. Prompt for

passengers to add, and then $($for each passenger$)$ prompt for both class, and destination.

As each passenger is entered, print out what flight, and what class they are in$.$ At the end,

after all the passengers are entered, list the total passengers added to each flight. The

flights are: Flight#$1$ Headed to Miami, or Flight#$2$ Headed to Los Angeles. Passenger

classes are $3,4$ and $5($three classes possible$).$ Include cases for handling classes outside

the range $($i$.$e$.1,2,6,$ etc.$)$ and include appropriate messages for these non$-$supported

classes...you need to be able to differentiate between the requested classes $($i$.$e$.$No first

class seating available.$,$ etc.$)$

$($Optional$)$ Voltage Signal$-$To$-$Noise$-$Ratio $($ SNRV $)$ is a measure of how $$clean$$ a

voltage signal is $($i$.$e$.$ a signal coming from a GPS satellite.$)$ The overall SNRV depends

on the value of the $1-$second SNR$,$

$,$ according to the following formulas $($from JPL

paper: Lowe, S$.$ T$.,$ TMO Progress Report $42-137,$ May $15,1999)$:

SNRV $$ k

$$

$4$

$$

$2$

$4$

$4$

$64$

$6$

$768$

$$

$$

$$

$$

$1\mathrm{.}6755$

$$ k $2$

$4$

$$

$$

$$

$21$

$2$

$1$

$8$

$33$

$16$

$5$

$$

$$

$$

$$

$$

$$

$1\mathrm{.}6755$

Assume k is equal to $1.$ Write a program that prompts for a value of

$$ and

$($depending of the value of

$)$ prints out the correct calculation for SNRV $.$

Test Cases:

$=1\mathrm{.}2$ ; SNRV $=0\mathrm{.}63415589635931$

$=25$ ; SNRV $=36\mathrm{.}27747549346561$

$($Optional$)$ A Taylor series expansion can approximate various functions with its

terms...the more terms, the closer to the real function value it is$.$ The Taylor series

expansion of ex $$ xn

n$!$ x$0$

$0!$ x$1$

$1!$ x$2$

$2!$n$0$

$$

$....$ Write a program that calculates ex until the

amount a new term adds is less than $1012.$ Prompt for x and calculate ex $.$ Print out the

result, and the number of terms needed. Test case: e$1=2\mathrm{.}71828182846$