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Given the code shown below

Correctly identify the scope of all the unique variables shown.
Given the code shown below, map out its execution flow in steps.
What is the final value of a (to two decimal places with rounding) after all code shown finishes executing?
a = 4.1
b = 9
Go to: Part A Part B In-Person Assessment Requirements Logic Requirements
You will need to demonstrate:
You will need to demonstrate:
your assigned group and start time is listed on Moodle. Make sure you show up at the beginning of your timeslot.
queue quietly along the opposite wall to the doors. Leave a gap for any door or exit (i.e. do not block doors).
Write a python program to calculate the penalty for speeding in Victorville using the conditions in the table provided below. Note that the conditions in the table shown are not in the correct sequence - conditional statements must be written in the right order, so make sure you read all of the conditions and then decide on the most appropriate order for them.
Your program will need to contain two sections, a main() function and a calc_penalties() function.
At any time, if the user hits CTRL+C (Keyboard Interrupt), the program should end after printing 'Exiting program now'.
The calc_penalties() function has the three parameters vehType, roadSpeed, speedLimit:
The function should contain the logic as follows:
| Exceeding the speed limit | Penalty | Demerit points | Automatic licence suspension |
|---|---|---|---|
| By less than 10 km/h | $247.00 | 1 | - |
| 10 km/h to under 25 km/h | $395.00 | 3 | - |
| 25 km/h to under 30 km/h | $543.00 | - | 3 months |
| 30 km/h to under 35 km/h | $642.00 | - | 3 months |
| 35 km/h to under 40 km/h | $741.00 | - | 6 months |
| 40 km/h to under 45 km/h | $840.00 | - | 6 months |
| By 45 km/h or more | $988.00 | - | 12 months |
| 10 km/h to under 25 km/h (only if speed limit is > 100km/h) | $395.00 | - | 3 months |
| Exceeding the speed limit | Penalty | Demerit points | Automatic licence suspension |
|---|---|---|---|
| By less than 10 km/h | $324 | 1 | - |
| 10 km/h to under 15 km/h | $509 | 3 | - |
| 15 km/h to under 25 km/h | $740 | 3 | - |
| 25 km/h to under 30 km/h | $1,017 | - | 3 months |
| 30 km/h to under 35 km/h | $1,294 | - | 3 months |
| 35 km/h to under 40 km/h | $1,572 | - | 6 months |
| 40 km/h to under 45 km/h | $1,849 | - | 6 months |
| By 45 km/h or more | $2,127 | - | 12 months |
| 10 km/h to under 25 km/h (only if speed limit is > 100 km/h) | $740 | - | 3 months |
In the circuit below, vs = -3 Volts, R1 = 8Ω, R2 = 4Ω. Find i in Amps. Give your answer to 3 decimal places.
In the circuit below, i = 8.1 Amps, R1 = 4.5Ω and R2 = 1.6Ω. Find Vs in Volts to 2dp.
For the loop picture below, v1 = 3 V, v2 = -3 V and v3 = -4 V. Find vx in Volts.