Turtle Programming
There's math in computer science?
Algorithms
It's all just bits
Let's Code
100

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

B

100
DISPLAY (20 mod 4) + 3
What is 3
100
The type of data represented with GIF, PNG, JPEG, BMP file formats.
What is images or pictures
100
The name for the base 2 number system.
What is binary
100
The type of control structure that can be used for making decisions in a program based on the value of a Boolean expression.
What is an if statement (or selection, or branching)
200
The Internet depends on a layered communication system of _______ that manage abstractions.
What are protocols
200
___ distinct numbers can be represented with 9 bits
What is 512
200
Bundling commands into one container for making programs easier to write and manage is _______________.
What is (procedural) abstraction
200
RGB color values mimic the human eye by representing colors using 3 values of ____ bits each.
What is 8 bits
200
The process of placing a loop inside another loop.
What is nesting
300
Websites for a college or university should have this domain extension.
What is .edu
300
HTML uses 6-digit hexadecimal notation for identifying colors on webpages so that the Red/Green/Blue values are each represented by a 2-digit Hexadecimal (16-bit) number. What is the decimal number for the Green color value in the color AC0BFF?
What is 11
300
In determining the best route to take on recent trip, a maps application gave the user three options based on traffic patterns, road construction, and roadways. This term refers to the method for choosing the best alternative among the three possible routes.
What is a heuristic solution
300
Sarah needs the Microsoft Office suite in order to complete her school assignments so she borrows her aunt’s software CDs in order to load another copy on her new laptop. What type of infringement has Sarah committed?
What is piracy
300
The failure to create a correct condition that controls a repeat statement results in this type of programming error.
What is an infinite loop
400
An attempt to deny users access to a Web site's resources by flooding the website with requests from multiple systems.
What is a Distributed Denial of Service (DDoS) attack
400
d <- 10
e <- 20
f <- 30
e <- d
DISPLAY (e)
DISPLAY (d+e)
What is 10 20
400
The binary search algorithm makes this vital assumption about the list of data being considered.
What is the data is sorted
400
Tiffani has a channel on a popular video sharing site and has over 100 thousand subscribers. After making her latest video and uploading to her channel, she notices that the quality of video better on her home computer than the uploaded version. This is the likely cause of Tiffani’s video quality.
What is lossy compression
400
The following code should display "even" if the positive number num is even.

IF (MISSING CONDITION)
DISPLAY ("EVEN")

Give a Boolean expression that could replace MISSING CONDITION
What is num MOD 2 == 0
500
The system used for translating a web address like www.google.com into an IP address that can be used to connect to the site's server.
What is the Domain Name System (DNS)
500
The binary number 00101101 in base-10.
What is 45
500
Assuming that forward tells a robot to move forward by 10 pixels and turn tells it to turn right by 90 degrees, this shape would be drawn by the following algorithm. forward forward turn forward turn forward forward turn forward turn
What is a rectangle
500
A computer program uses 3 bits to represent integers. When the program adds the decimal (base 10) numbers 5 and 3, the result is 0. Name the type of error that occurred.
What is an overflow error
500
i <- 0
sum <- 0
REPEAT UNTIL i = 4
sum <- sum + i
i <- i + 1
DISPLAY (sum)
What is 6
M
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