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Make a program that asks for input from the user, apply eval to this input, and print out the type of the resulting object and its value. Test the program by providing five types of input: an integer, a real number, a complex number, a list, and a tuple. Name of program file: objects_qa.py.

Short Answer

Expert verified
Write a program that uses `eval` on user input, prints its type and value, and test with various inputs.

Step by step solution

01

Import Necessary Modules

Begin by importing the required modules. Since `eval` and `input` are built-in functions, no additional modules are needed for this task. Open an editor and start writing the code for the program file named `objects_qa.py`.
02

Define Main Function

Create a function named `main` that will contain the main logic of the program. This function will be responsible for prompting user input, applying the `eval` function to the input, and displaying the resulting type and value.
03

Prompt for User Input

Within the `main` function, use the `input` function to request an equation or expression from the user. Store this input in a variable such as `user_input`. The `input` function should include a prompt to inform the user what type of data to enter.
04

Evaluate User Input

Apply the `eval` function to the `user_input` variable. This function will parse and evaluate the input string as a Python expression or statement. Store the result of this evaluation in a variable called `result`.
05

Determine and Print Result Type

Use the `type` function to determine the type of the `result` object. Print out both the type and the value of the `result` object, ensuring that it is clear and easy to read for the user.
06

Test the Program

Run the `main` function and provide various types of input as specified (an integer, a real number, a complex number, a list, and a tuple). Verify that the program correctly identifies the data type and displays it along with the value of the input.
07

Add a Conditional to Execute Program

Add a condition `if __name__ == "__main__":` at the end of the script, followed by a call to the `main()` function. This ensures that the program can be run as a standalone script.

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Key Concepts

These are the key concepts you need to understand to accurately answer the question.

Understanding the eval() function in Python
In Python programming, the `eval()` function is a powerful tool that can parse and evaluate a string as a Python expression. It's important to understand what this means to use it effectively. Essentially, `eval()` takes a string argument that contains a valid Python expression, executes it, and returns the result.
While this can be quite convenient, there are security concerns to be aware of. Using `eval()` can execute arbitrary code if the input is not properly sanitized, which might open up vulnerabilities for malicious code execution. Thus, always be cautious when using `eval()`, especially when dealing with user inputs.
  • `eval('2 + 2')` evaluates to integer 4
  • `eval('[1, 2, 3]')` evaluates to a list containing 1, 2, and 3
  • `eval('(3 + 4j)')` evaluates to a complex number with real part 3 and imaginary part 4
Understanding the function's power and limitations can help in deciding when and how to utilize it effectively.
Handling User Input in Python
Handling user input is a fundamental aspect of Python programming, especially when designing interactive applications. The `input()` function is the core tool for capturing user input.
The basic usage of `input()` involves displaying a prompt and waiting for the user to enter something. For example, `user_input = input('Enter something: ')` prompts the user with 'Enter something: ' and stores what they type in the `user_input` variable.
  • Always provide clear instructions in the prompt
  • Consider potential errors in user input (e.g., non-numeric input when a number is expected)
Moreover, remember that input from `input()` comes in as a string. Often, you may need to convert this input into another data type, or in the context of this exercise, evaluate it directly using `eval()`.
Proper input handling enhances user experience and reduces the risk of unexpected program behavior.
Exploring Python Data Types
Python's dynamic nature means it can handle a variety of data types easily, but understanding these types is crucial. There are several built-in data types that Python uses to categorize data:
  • Integers: Whole numbers without decimal points, e.g., 5, -3
  • Floating Point Numbers: Real numbers with decimal points, e.g., 3.6, -2.0
  • Complex Numbers: Numbers with a real and an imaginary part, e.g., 3+4j
  • Lists: Ordered collections of items, e.g., [1, 2, 3]
  • Tuples: Immutable ordered collections, e.g., (1, 2, 3)
Understanding data types is crucial when dealing with programs that operate on diverse data inputs, as showcased by the exercise.
By using the `type()` function, you can easily identify the data type of any given object in Python, which can be particularly helpful for debugging and data validation.
Defining Functions in Python
Defining functions in Python is an essential skill that encapsulates code logic into reusable building blocks. A function is defined using the `def` keyword followed by the function name and parentheses that can include parameters. For example: ``` def greet(name): print('Hello, ' + name) ``` Here, `greet` is the function name, and `name` is a parameter.
Functions help in breaking down complex problems into smaller, manageable parts. They promote code reusability and organization. In the context of our exercise, defining a `main()` function helps to organize the key logic of prompting user input, evaluating it, and displaying results.
  • Functions enhance code readability
  • Allow easy debugging and testing
  • Encapsulate repetitive tasks in one location
These traits make functions invaluable in writing efficient, maintainable Python code that adheres to best practices.

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Most popular questions from this chapter

Make a program that (i) asks the user for a temperature in Fahrenheit degrees and reads the number; (ii) computes the correspodning temperature in Celsius degrees; and (iii) prints out the temperature in the Celsius scale. Name of program file: f2c_qa.py.

Use the module from Exercise \(4.24\) to make a program for solving the problems below. 1\. What is the probability of getting two heads when flipping a coin five times? This probability corresponds to \(n=5\) events, where the success of an event means getting head, which has probability \(p=1 / 2\), and we look for \(x=2\) successes. 2\. What is the probability of getting four ones in a row when throwing a die? This probability corresponds to \(n=4\) events, success is getting one and has probability \(p=1 / 6\), and we look for \(x=4\) successful events. 3\. Suppose cross country skiers typically experience one ski break in one out of 120 competitions. Hence, the probability of breaking a ski can be set to \(p=1 / 120\). What is the probability \(b\) that a skier will experience a ski break during five competitions in a world championship? This question is a bit more demanding than the other two. We are looking for the probability of \(1,2,3,4\) or 5 ski breaks, so it is simpler to ask for the probability \(c\) of not breaking a ski, and then compute \(b=1-c\). Define "success" as breaking a ski. We then look for \(x=0\) successes out of \(n=5\) trials, with \(p=1 / 120\) for each trial. Compute \(b .\) Name of program file: binomial_problems.py.

Because of round-off errors, it could happen that a mathematical rule like \((a b)^{3}=a^{3} b^{3}\) does not hold (exactly) on a computer. The idea of this exercise is to check such identities for a large number of random numbers. We can make random numbers using the random module in Python: import random \(\mathrm{a}=\) random. uniform \((A, B)\) \(b=\) random. uniform \((A, B)\) Here, a and b will be random numbers which are always larger than or equal to A and smaller than \(B\). Make a program that reads the number of tests to be performed from the command line. Set \(A\) and \(B\) to fixed values (say - 100 and 100\()\). Perform the test in a loop. Inside the loop, draw random numbers a and b and test if the two mathematical expressions (a*b)**3 and a**3*b**3 are equivalent. Count the number of failures of equivalence and write out the percentage of failures at the end of the program. Duplicate the code segment outlined above to also compare the expressions \(a / b\) and \(1 /(b / a)\). Name of program file: math_identities_failures.py.

Consider an uncertain event where there are two outcomes only, typically success or failure. Flipping a coin is an example: The outcome is uncertain and of two types, either head (can be considered as success) or tail (failure). Throwing a die can be another example, if (e.g.) getting a six is considered success and all other outcomes represent failure. Let the probability of success be \(p\) and that of failure \(1-p\). If we perform \(n\) experiments, where the outcome of each experiment does not depend on the outcome of previous experiments, the probability of getting success \(x\) times (and failure \(n-x\) times) is given by $$ B(x, n, p)=\frac{n !}{x !(n-x) !} p^{x}(1-p)^{n-x} $$ This formula (4.8) is called the binomial distribution. The expression \(x !\) is the factorial of \(x\) as defined in Exercise 3.14. Implement (4.8) in a function binomial \((x, n, p)\). Make a module containing this binomial function. Include a test block at the end of the module file. Name of program file: binomial_distribution.py.

A car driver, driving at velocity \(v_{0}\), suddenly puts on the brake. What braking distance \(d\) is needed to stop the car? One can derive, from basic physics, that $$ d=\frac{1}{2} \frac{v_{0}^{2}}{\mu g} $$ Make a program for computing \(d\) in \((4.7)\) when the initial car velocity \(v_{0}\) and the friction coefficient \(\mu\) are given on the command line. Run the program for two cases: \(v_{0}=120\) and \(v_{0}=50 \mathrm{~km} / \mathrm{h}\), both with \(\mu=0.3\) \((\mu\) is dimensionless). (Remember to convert the velocity from \(\mathrm{km} / \mathrm{h}\) to \(\mathrm{m} / \mathrm{s}\) before inserting the value in the formula!) Name of program file: stopping_length.py.

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