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ACSL 小学级别
[ACSL ELEM]
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COMPLETION CERTIFICATES

结业证书

学生完成每门课程后均可申请结业证书。

Class Description:

ACSL 是自 1978 年以来历史悠久的美国计算机科学联赛。自 2020 年起,该竞赛向全球的学生以线上参加的形式开放, 可以通过KTBYTE报名参赛。 参加该俱乐部的学生将会复习学习材料,老师对历年竞赛真题进行指导讲解,并且学生将作为 KTBYTE 团队参与竞赛。

Prerequisites:

小学组: 8-12岁,3-6年级

Syllabus:

Computer Number Systems (Binary, Octal, Decimal, Hexadecimal)

We cover how to convert from decimal to other number systems (binary, octal, and hexadecimal) and back to decimal.

Computer Number Systems (Binary, Octal, Decimal, Hexadecimal)

We discuss how colors are represented in computers through hex codes. We learn faster tricks to convert from binary to octal and hexadecimal and from octal and hexadecimal back to binary.

Computer Number Systems (Binary, Octal, Decimal, Hexadecimal)

We review conversions between different bases and learn how to add and subtract numbers in different number systems.

Contest 1 Review / Working through Higher level problems

We review the concepts for this contest, including conversions between different bases, color codes, and arithmetic operations. We go over sample contest problems on number systems from upper divisions.

Contest 1 In-Class

Students can choose to take Contest 1 during today's lesson.

Prefix, Infix and Postfix Notation

We learn about prefix, postfix, and infix notation. We review the order of operations (PEMDAS) for infix and learn how that relates to prefix and postfix. We practice converting from infix to other notations and evaluating prefix/postfix expressions.

Prefix, Infix and Postfix Notation

We review how to evaluate prefix and postfix expressions. We go over practice problems for converting from infix to prefix notation or postfix notation. We introduce how to convert from prefix or postfix back to infix using information about the order of operations, which will help us convert between prefix and postfix.

Prefix/Postfix/Infix Notation

We will go over more practice problems to convert between prefix and postfix, being careful that we are preserving the order of operations in the original expression.

Prefix/Postfix/Infix Notation

Today will be the last class that we will be using to focus on Contest 2. I plan to allocate the first 30 minutes to a practice test, the next 15 minutes for reviewing the solutions to the practice test, and the last 15 minutes for introducing boolean algebra. If your child has already taken Contest 2, then I will have them read an article about boolean algebra. During the first 30 minutes of class, anyone reading this article will be able to send me any questions they have through the chat feature in GoToMeeting. By the end of the week, I would like everyone to have taken Contest 2 on HackerRank, though you technically have until March 7th to complete it.

Contest 2 In-Class

Students can choose to take Contest 2 during today's lesson. Anyone who prefers to take Contest 2 on their own time does not need to attend this session

Boolean Algebra

During this lesson we'll cover truth tables as well as not, and, and or operations. After today, students should feel comfortable answering the first three questions of any given Contest 3 practice test.

Boolean Algebra

Hope you are enjoying the beautiful weather outside! Today, I plan on teaching simplification techniques and tautologies.

Boolean Algebra

Today I will begin by reviewing the HW from last week. Then, I will quickly review simplification techniques as well as equality. Afterwards, students should know all material necessary to score a 5 on contest 3. Time permitting, we'll also have a competition where the top three highest scoring students will receive a shoutout in this chat :D

Boolean Algebra

Hi everyone! Today we'll begin by reviewing any questions that students might have. Afterwards, we'll have another competition with a set of new contest 3 questions!

Contest 3 In-Class

Students can choose to take Contest 3 during today's lesson. Anyone who prefers to take Contest 3 on their own time does not need to attend this session

Graph Theory

Today we begin to explor Graph Theory, which involves identifying some special kinds of graphs and calculating cycles and paths by hand.

Graph Theory

In today's class we'll continue learning about graphs, including methods for analyzing paths and what it means for a graph to be connected and / or complete.

Graph Theory

Contest 4 In-Class

Students can choose to take Contest 4 during today's lesson. Anyone who prefers to take Contest 3 on their own time does not need to attend this session

Finals Review

Begin Reviewing ACSL Finals Material. Homework will be whatever problems aren't completed in class.

Finals Review

Continue Reviewing ACSL Finals Material. Homework will be whatever problems aren't completed in class.

Finals Review

Finish Reviewing ACSL Finals Material