FROM QUIZ 2
19. What is a <i>magic</i> number?
a. an unexplained number that appears in the code~
b. a number that fixes an error
c. a type in Python
d. a number that is the output of an imported function that you didn't write

21. After <b>main</b> starts running, what is the number of the first line of code that executes?
ANS. convert_to_celsius()

22. After <b>main</b> starts running, what is the number of the second line of code that executes?
ANS. input_string**=**input('What is the Fahrenheit temperature?**')

23. After <b>main</b> starts running, what is the number of the third line of code that executes?
ANS. fahrenheit = float(input_string)

33. What is the name of the function that causes the program to pause and wait for the user to type some <b>input</b>?
ANS. input
ANS. input()

34. What is the name of the function that converts that input from a <b>string</b> (i.e., a sequence of characters) to a <b>floating-point number</b> (i.e., a number that has a decimal point)?
ANS. float
ANS. float()

35. Given the following assignment statement <p><b>a=b</b></p> What side of the assignment is the variable that is assigned to?
a. the left side~
b. the right side

32. Given the following function definition: <p><b>def one(two)</b></p> what is the name of the function?
ANS. one

52. Anne typed the following equation into her python console <b>.1 + .1 + .1</b>. The output was <b>0.30000000000000004</b>. What caused this?
a. round-off error~
b. not assigning to a variable
c. an incorrect specification
d. none of the above

D. Watch the video: <a href="http://www.rose-hulman.edu/class/csse/csse120/VideoFiles/02.03-InputComputeOutputPrograms/InputComputeOutputPrograms.html" target=newtab><b>Input-Compute-Output Programs</b></a>.

20. Where does <b>execution</b> traditionally begin?
ANS. **main**

24. On what line is the <b>convert_to_celsius</b> function <i>called</i>(i.e., invoked, made to run)?
ANS. **main**

25. On what line is the <b>convert_to_celsius</b> function <i>defined</i>(i.e., where are the statements that execute when the function is called)?
ANS. **after**main**

27. What is the purpose of doc-comments?
a. To explain the purpose of functions or other large sections of code~
b. To protect the code under copyright laws
c. To explain the purpose of a very small section of code (usually 1-3 lines)
d. All of these

29. What is the purpose of in-line comments?
a. To explain the purpose of functions or other large sections of code
b. To protect the code under copyright laws
c. To explain the purpose of a very small section of code (usually 1-3 lines)~
d. All of the above


45. What is the value of <b>2 * 4</b>?
ANS. 8

46. What is the value of <b>2 ** 4</b>?
ANS. 16

47. What is the value of <b>17/5</b>?
ANS. 3.4

48. What is the value of <b>17%5</b>?
ANS. 2

49. What is the value of <b>17//5</b>?
ANS. 3

50. The following statement does not make sense (as a standalone statement). Show a more sensible version of the statement. <p><b>2 * 4</b></p>
ANS. **=**2*****4

51. What line of code must be executed before you can execute <p><b>y = math.sin(0.357)</b></p>?
ANS. import math

D. Watch the video: <a href="http://www.rose-hulman.edu/class/csse/csse120/VideoFiles/02.10-LiveCodingPreviewOfSession02/LiveCodingPreviewOfSession02.html" target=newtab><b>Preview of Session 2 Exercise</b></a>. There are no quiz questions for this video. The "quiz" is that in the Session 2 class, you will be asked to do the things that are in this video. If you have seen the video first and heard our explanation, you will most likely find that exercise much easier to do. But there is a lot to do in preparation for Session 2, so watching this video is optional.

56. In your example file <b>m2e_hello_and_goodbye.py</b> how many times does the word <b>Ciao</b> appear in the program's code?
ANS. one
ANS. One
ANS. 1

57. In your example file <b>m2e_hello_and_goodbye.py</b> how many times does the word <b>Ciao</b> appear when you run (execute) the program's code?
ANS. Two
ANS. two
ANS. 2

FROM QUIZ 3:

3. True or false:  A debugger lets you set a breakpoint and run the program to that point, pausing the execution at the breakpoint.
a. True~
b. False

4. True or false:  A debugger lets you step through a program, line by line.
a. True~
b. False

5. True or false:  A debugger lets you see the values of the variables in your program and how they change as you step through program.
a. True~
b. False

D. Examine the code snippet below: <br/> <img src="data:image/png;base64,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"/>

6. At what lines have breakpoints been set?
a. 21
b. 22
c. 30~
d. 36~
e. 37


7. At what line is the program currently paused?
a. 21
b. 22
c. 30
d. 36
e. 37~

8. At the point that the program is paused, which is true:
a. The program just executed line 37
b. The program is just about to execute line 37~

D. The Step Into button runs the next statement in the program. <br/> <img src="data:image/png;base64,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"/>

9. How is the <b>Step Over</b> button different (in what it does) from Step Into? <br/> <img src="data:image/png;base64,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"/>
a. Step Over follows the computer to the definitions of any functions that are being called
b. Step Over is the same as Step Into
c. Step Over runs the next statement in the current function, skipping the details of any function calls in the statement~ 
d. Step Over goes back to the function that called the current function

10. How is the <b>Step Return</b> button different (in what it does) from Step Into? <br/> <img src="data:image/png;base64,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"/>
a. Step Return follows the computer to the definitions of any functions that are being called
b. Step Return is the same as Step Into
c. Step Return runs the next statement in the current function, skipping the details of any function calls in the statement 
d. Step Return goes back to the function that called the current function~

1. Using this code snippet: <p><img src="data:image/png;base64,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"/></p> imagine that the given range expressions are placed in the red box. Match the range expression with the values that i takes on throughout the execution of the loop.
M. range(3)->0, 1, 2
M. range(1, 5)->1, 2, 3, 4
M. range(2, 12, 2)->2, 4, 6, 8, 10
M. range(12, 2, -2)->12, 10, 8, 6, 4
M. range(2, 5)->2, 3, 4
M. range(5, 2)->no values
M. range(5, 2, -1)->5, 4, 3
M. ->5, 4, 3, 2
M. ->2, 4, 6, 8
M. ->1, 2, 3


4. Consider the following problem: A row of red and white tiles needs to be placed along a wall. Given a tile width <b>T</b> and wall width <b>W</b>, your task is to compute the number of whole tiles needed, the remaining space (as a fraction of tile), and whether the first and last whole tile will be the same color. As an example, with tiles 3 inches wide and a wall 22 inches wide we would need 7 whole tiles and .33 of a tile would be left uncovered. The first and last tile would be the same color. Do a by-hand calculation (using reasonable numbers that you choose) that solves this problem (for the particular numbers you choose). Then, write a formula for the general solution based on your by-hand calculation.

From quiz 5

8. Choose the correct options to produce a function that returns the product 3 * 6 * 9 * ... * 3n.
M. Line 1 -> def multiply_n(n):
M. Line 2 -> &nbsp;total = 1
M. Line 3 -> &nbsp;for i in range(n+1):
M. Line 4 -> &nbsp;&nbsp;total = total * 3 * i
M. Line 5 -> &nbsp;return total
M. -> &nbsp;&nbsp;total = 3 * i
M. -> &nbsp;&nbsp;total = total + 3
M. -> &nbsp;for i in range(n):
M. -> def multiply_n():