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# Sequences & Series | Algebra 2 Unit with Videos

MathLight
1.1k Followers
10th - 12th, Homeschool
Subjects
Standards
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Pages
70+
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MathLight
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#### Also included in

1. PLEASE NOTE: This is the lowest price that will every be available on this bundle. ADDITIONAL ITEMS ARE CONTINUING TO BE ADDED and the price will increase at this time. Each unit includes:Video lessons that teach each concept in a way students can easily understandGuided student notes that keep stu
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### Description

Each lesson in this Matrices Unit is taught via video with accompanying notes, review, and assessments. This unit teaches the following concepts:

• Mathematical Patterns
• Arithmetic Sequences
• Arithmetic Sequences & Sigma Notation
• Geometric Sequences
• Geometric Sequences & Sigma Notation
• Mathematical Induction
• Area Under a Curve

This unit includes:

• Video lessons that teach each concept in a way students can easily understand
• Guided student notes that keep students engaged, hold them accountable, and serve as a fantastic study tool (teacher’s version is also included)
• Quick review videos to reinforce key concepts
• Unit review & study guide that teach study skills & improve test scores
• Editable assessments that make it easy to accurately assess students' skills

• NOTE: This unit DOES NOT contain differentiated practice sets.

Here’s a detailed list of the objectives taught in this unit:
13.1 Mathematical Patterns
OBJECTIVE 13.1A: To identify mathematical patterns
OBJECTIVE 13.1B: To identify and generate arithmetic sequences

13.2 Arithmetic Sequences
OBJECTIVE 13.2: To identify and generate arithmetic sequences

13.3 Arithmetic Sequences & Sigma Notation
OBJECTIVE 13.3A: To write and evaluate arithmetic series
OBJECTIVE 13.3B: To interpret and use summation notation

13.4 Geometric Sequences
OBJECTIVE 13.4: To identify and generate geometric sequences

13.5 Geometric Sequences & Sigma Notation
OBJECTIVE 13.5A: To write and evaluate geometric series
OBJECTIVE 13.5B: To evaluate geometric series using summation notation

13.6 Mathematical Induction
OBJECTIVE 13.6A: To prove a series is true for all natural numbers using mathematical
induction

13.7 Area Under a Curve
OBJECTIVE 13.7: To approximate the area under a curve

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As veteran math teachers, we’ve learned firsthand how to explain complex topics in a way that makes sense to students. We absolutely love those light bulb moments and are committed to bringing more of them to your students as well. Hence our name - MathLight!

We’re here to provide you with awesome resources to enhance your math classroom. But what makes our program uniquely amazing is that it’s fully integrated with video lessons.

You're going to LOVE having videos that teach & review each lesson. You can use them to...

• Flip your classroom
• Easily catch up absent students
• Provide extra support for struggling students
• Supplement or replace your own lectures
• And much more

Combine our awesome video lessons with the complete system of guided notes, differentiated practice, and editable assessments, and you have all you need to create a dynamic, engaging, and successful classroom culture.

You can finally focus on teaching because we’ve done all the prep work for you.

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Download the preview to find out more about all of the amazing features & benefits available to you in MathLight.

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More MathLight Algebra 2 Units:

Unit 1: Basic Equations

Unit 2: Linear Functions

Unit 3: Linear Systems

Unit 4: Matrices

Unit 6: Polynomial Functions

Unit 7: Roots and Radicals

Unit 8: Exponential and Logarithmic Functions

Unit 9: Rational Functions

Unit 10: Conic Sections/ Quadratic Relations

Unit 11: Periodic Functions & Trigonometry

Unit 14: Probability & Statistics

Total Pages
70+
Included
Teaching Duration
2 Weeks
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### Standards

to see state-specific standards (only available in the US).
Write arithmetic and geometric sequences both recursively and with an explicit formula, use them to model situations, and translate between the two forms.
Recognize that sequences are functions, sometimes defined recursively, whose domain is a subset of the integers. For example, the Fibonacci sequence is defined recursively by 𝘧(0) = 𝘧(1) = 1, 𝘧(𝘯+1) = 𝘧(𝘯) + 𝘧(𝘯-1) for 𝘯 greater than or equal to 1.
Derive the formula for the sum of a finite geometric series (when the common ratio is not 1), and use the formula to solve problems. For example, calculate mortgage payments.

### Questions & Answers

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