Activity 2.2.1: The Neuron
Introduction
You are waiting to cross the street at a busy intersection. All of a sudden, two cars collide right
in front of you. Your hands instantaneously fly up to shield
Activity 2.4.1: Exploring the Anatomy of the Eye
Introduction
Our senses allow us to communicate with the outside world. What we smell, hear, taste, touch and
see direct our actions. But it is vision
INTRODUCTION:
VOCABULARY:
DISCUSSION:
2:
STUDENT OUTLINE
Lesson 25 - Merge and Mergesort
In Lesson 23, we studied the quadratic sorting algorithms. We saw how the
number of steps required inereased as
STUDENT OUTLINE
Lesson 24 — Order of Algorithms
INTRODUCTION: The two criteria used for selecting a data structure and algorithm are the amount
of memory required and the speed of execution. The analy
INTRODUCTION:
VOCABULARY:
DISCUSSION:
Sec timing)”; and
Sol-Left:er
APCS - Java. Lesson 23
STUDENT OUTLINE
Lesson 23 — Quadratic Sorting Algorithms
In this lesson, you will learn about three sorting a
STUDENT OUTLiNE
Lesson 29 - Inheritance. Polymorphism. and Abstract Classes
DTRODCC'I'ION:
VDCABULARY:
DISCUSSIDN:
APCS — Java, Inseam 29
A class represents a set ct'objects that share the same struct
STUDENT OUTLINE
Lesson 21 — Two-Dimensional Arrays
INTRODUCTION: Two—dimensional arrays allow the programmer to solve problems involving rows
and columns. Many data processing problems involve rows an
INTRODUCTION:
VOCABULARY:
DISCUSSION:
APCS Java. Lesson 20
STUDENT OUTLINE
Lesson 20 — ArrayList
It is very common for a program to manipulate data that is kept in a list. You
have already seen how th
Biographical Incident
I was 14 years old. It was my Aunt Natalie's birthday week. We went to Branson, MO,
and id never been there before. My grandma-Bonnie, and her husband, Al, took us. Natalie and I
STUDENT OUTLINE
Lesson 16 — Text File no
INTRODUCTION: In this lesson you will learn about text ﬁle input and output using the classes
F; _ 0 Lip '_' ‘: and :"1. 1-: Cu; : Y: L; which are provided “Pi
£5 3 LL\/ STUDENT OUTLINE
Lesson 19 — Single Dimension Arrays
INTRODUCTION: Programs often need a way to work with large amounts of data without declaring
thousands of scalar variables. in this lesso
2.4 Essential Questions
Record your answers in your own words in your lab manual.
1. How do humans communicate with the world around them?
2. How does the power of sight allow humans to communicate wi
Jalen Heyward
Conclusion
1. Describe the path of an electrical impulse as it moves through a neuron. You
must use the words axon, axon terminal, dendrites, myelin sheath, nodes of
Ranvier, synapse and
2.2.5 Electrical Communication Brochure Assessment
Your task is to create a three-fold brochure that condenses your understanding of
this unit. Below you will find bullet pointed questions to guide yo
How our body goes through
communication:
The nervous system is made up of
neurons that communicate by sending
electrical messages down the axon
through action potential. The neuron then
picks up the m
Tri2 Final Prep & Practice
Practice Question 1, Palindrome:
A numerical palindrome is a series of digits which form the same number in either forward or
backward form. For example 1234321 is a numeric
MATH 3005 Homework Solution
Han-Bom Moon
Homework 7 Solution
Chapter 7.
1. Let H = cfw_(1), (12)(34), (13)(24), (14)(23). Find the left cosets of H in A4 .
Because |A4 | = 12 and |H| = 4, there are ex
Homework Due March 1 - answers
Ch. 6, Problem 1: Find an isomorphism from the group of integers under
addition to the group of even integers under addition.
Solution: I will show that the map f (x) =
Assignment 3b
28, 29, 32, 49, 50, 67, 70, 72, 73
28. Suppose that H is a proper subgroup of Z under addition and that H contains 18, 30, and 40.
Determine H.
Since H is a subgroup it is closed under a
MATH 3005 Homework Solution
Han-Bom Moon
Homework 6 Solution
Chapter 6.
1. Find an isomorphism from the group of integers under addition to the group of
even integers under addition.
Let 2Z be the set
HOMEWORK 3
1. (# 18) If H and K are subgroups of a group G, show that H K is a subgroup of G.
Proof. We need to show that H K is nonempty and that xy 1 H K for any x, y H K.
Since the identity element
STUDENT OUTLINE
Lesson 27 Arrays of Objects
INTRODUCTION:
In previous lessons, the arrays sorted primitive types, such as integers and
characters. Arrays can also have references to objects as element
STUDENT OUTLINE
Lesson 26 Quicksort
INTRODUCTION:
Quicksort is another recursive sorting algorithm that works by dividing lists in
half. Whereas mergesort divided lists in half and then sorts each sub
STUDENT OUTLINE
Lesson 25 Merge and Mergesort
INTRODUCTION:
In Lesson 23, we studied the quadratic sorting algorithms. We saw how the
number of steps required increased as an N2 factor when sorting N
STUDENT OUTLINE
Lesson 23 Quadratic Sorting Algorithms
INTRODUCTION:
In this lesson, you will learn about three sorting algorithms: bubble, selection,
and insertion. You are responsible for knowing ho
STUDENT OUTLINE
Lesson 29 - Inheritance, Polymorphism, and Abstract Classes
INTRODUCTION:
A class represents a set of objects that share the same structure and behaviors. The
class determines the stru