By Mark J. Johnson
Compatible for beginners to machine technological know-how, A Concise advent to Programming in Python presents a succinct, but entire, first path in laptop technological know-how utilizing the Python programming language.
The publication features:
brief, modular chapters with short and designated factors, meant for one type period
Early creation of uncomplicated procedural constructs comparable to capabilities, choice, and repetition, letting them be used through the course
items are brought in the midst of the path, and sophistication layout comes towards the end
Examples, routines, and tasks from a variety of program domain names, together with biology, physics, photos, sound, arithmetic, video games, and textual analysis
No exterior libraries are required, simplifying the book’s use in universal lab spaces
every one bankruptcy introduces a prime notion via a concrete instance and a chain of workouts. Designed to educate programming in a concise, but complete method, this publication offers a well timed creation for college students and an individual attracted to studying Python.
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Extra resources for A Concise Introduction to Programming in Python
Hint: use an accumulator rather than a formula. 15 Write the function intlog2(n) that returns the largest integer k such that 2k ≤ n. For example, intlog2(20) = 4 because 24 = 16 is the largest power of 2 less than or equal to 20, and intlog2(32) = 5 because 25 = 32 is the largest power of 2 less than or equal to 32. Write a main() to test your function. Do not use any library functions inside your intlog2(). 1 to ask the user for a number m and then compute the n ∑ 1 is greater or equal to m. smallest n for which the harmonic sum k k=1 Be careful to test your program only with small m.
20. Finally, modify your program to compare the growth of factorials with powers (like n2 ) and exponentials (like 2n ). Discuss your results. 18 Write a function pyramid(n) that returns 12 + 22 + 32 + · · · + n2 . py that prints a table of values of pyramid(n) for n = 1, 2, . . , 20. Finally, modify your program to estimate the growth rate of the pyramid() function. Does it appear similar to a power function or an exponential? Discuss your results. Chapter 5 Computer Memory: Integers It is time to go back to the machine level and look a little more deeply at memory.
1 and describe the scope of each. 1. Use print(xcor(), ycor()) to verify your answer. 7 Determine the initial location and orientation of the turtle in a turtle graphics program. 9 Is it possible to turn right using the turtle left() function? Explain why or why not. 1 to answer these questions: (a) Describe the effect of removing the if statement (and its body) at line 14. Explain the result. Hint: an easy way to do this is to put comment symbols at the beginning of those two lines, thereby changing the code into comments.