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Lesson 17: Common Multiples
• I can find the least common multiple of two whole numbers.• I can explain what the least common multiple is.
• I can explain what a common multiple is.
CW_Cool-Down: U7-L17_Common Multiples
Teacher Lesson Plans: U7-L17_CommonMultiples
6.NS.B.4
Find the greatest common factor of two whole numbers less than or equal to 100 and the least common multiple of two whole numbers less than or equal to 12. Use the distributive property to express a sum of two whole numbers 1–100 with a common factor as a multiple of a sum of two whole numbers with no common factor. For example, express 36+8 as 4(9+2).
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Lesson 16: Common Factors
• I can explain what the greatest common factor is.
• I can explain what a common factor is.
• I can find the greatest common factor of two whole numbers.
CW_Cool-Down: U7-L16_Common Factors
Teacher Lesson Plans: U7-L16_Common Factors
6.NS.B.4
Find the greatest common factor of two whole numbers less than or equal to 100 and the least common multiple of two whole numbers less than or equal to 12. Use the distributive property to express a sum of two whole numbers 1–100 with a common factor as a multiple of a sum of two whole numbers with no common factor. For example, express 36+8 as 4(9+2).
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Lesson 12: Constructing the Coordinate Plane
• When given points to plot, I can construct a coordinate plane with an appropriate scale and pair of axes.
CW_Cool-Down: U7-L12_Constructing the Coordinate Plane
Teacher Lesson Plans: U7-L12_Constructing the Coordinate Plane
Find and position integers and other rational numbers on a horizontal or vertical number line diagram; find and position pairs of integers and other rational numbers on a coordinate plane.
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CW_Cool-Down: U7-L4_Ordering Rational Numbers
Teacher Lesson Plans: U7-L4_Ordering Rational Numbers
6.NS.C.7.a
Interpret statements of inequality as statements about the relative position of two numbers on a number line diagram. For example, interpret −3 > −7 as a statement that −3 is located to the right of −7 on a number line oriented from left to right.
Write, interpret, and explain statements of order for rational numbers in real-world contexts. For example, write −3∘ C > −7∘ C to express the fact that −3∘ C is warmer than −7∘ C.
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Lesson 3: Comparing Positive and Negative Numbers
• I can use inequalities to compare positive and negative numbers.
• I can explain how to use the positions of numbers on a number line to compare them. • I can explain what a rational number is.
CW_Cool-Down: U7-L3_ Comparing Positive & Negative Numbers
Teacher Lesson Plans: U7-L3_ Comparing Positive & Negative Numbers
6.NS.C.7.a
Interpret statements of inequality as statements about the relative position of two numbers on a number line diagram. For example, interpret −3 > −7 as a statement that −3 is located to the right of −7 on a number line oriented from left to right.
Write, interpret, and explain statements of order for rational numbers in real-world contexts. For example, write −3∘ C > −7∘ C to express the fact that −3∘ C is warmer than −7∘ C.
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Lesson 2: Points on the Number Line
• I can represent negative numbers on a number line.
• I can determine or approximate the value of any point on a number line.• I understand what it means for numbers to be opposites.
CW_Cool-Down: U7-L2_ Points on the Number Line
Teacher Lesson Plans: U7-L2_ Points on the Number Line
6.NS.C.6.a
Recognize opposite signs of numbers as indicating locations on opposite sides of 0 on the number line; recognize that the opposite of the opposite of a number is the number itself, e.g., −(−3)=3, and that 0 is its own opposite.
Find and position integers and other rational numbers on a horizontal or vertical number line diagram; find and position pairs of integers and other rational numbers on a coordinate plane.
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Lesson 1: Positive and Negative Numbers
I can use positive and negative numbers to describe temperature and elevation.
I can explain what 0, positive numbers, and negative numbers mean in the context of temperature and elevation.
I know what positive and negative numbers are.
CW_Cool-Down: U7-L1_ Positive & Negative Numbers
Understand that positive and negative numbers are used together to describe quantities having opposite directions or values (e.g., temperature above/below zero, elevation above/below sea level, credits/debits, positive/negative electric charge); use positive and negative numbers to represent quantities in real-world contexts, explaining the meaning of 0 in each situation.
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Lesson 10: The Distributive Property, Part 2
• I can use a diagram of a split rectangle to write different expressions with variables representing its area.
CW_Cool-Down: U6-L10_ The Distributive Property, Part 2
*NOTE: This assignment was completed today during class and submitted already via Jupiter Grades for those that were in class today. For those students that were absent: Please complete the lesson and then submit your answers using Jupiter Grades. Please then see me or email me when it is completed. This does not apply to those that finished this assignment during class. :-)
6.EE.A.3
Apply the properties of operations to generate equivalent expressions. For example, apply the distributive property to the expression 3(2+x) to produce the equivalent expression 6+3x; apply the distributive property to the expression 24x+18y to produce the equivalent expression 6(4x+3y); apply properties of operations to y+y+y to produce the equivalent expression 3y.
Identify when two expressions are equivalent (i.e., when the two expressions name the same number regardless of which value is substituted into them). For example, the expressions y+y+y and 3y are equivalent because they name the same number regardless of which number y stands for
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Lesson 4: Practice Solving Equations and Representing Situations with Equations
• I can explain why different equations can describe the same situation.• I can solve equations that have whole numbers, fractions, and decimals.
CW_Cool-Down: U6-L4_Practice Solving Equations and Representing Situations with Equations *Note: Cool-Down will be assigned tomorrow 3/15/19
CW_Cool-Down: U6-L3_Staying in Balance
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Lesson 2: Truth and Equations
I can replace a variable in an equation with a number that makes the equation true, and know that this number is called a solution to the equation.
I can match equations to real life situations they could represent.
CW_Cool-Down: U6-L2_Truth and Equations
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Lesson 1: Tape Diagrams and Equations
• I can use a tape diagram to represent a situation.
• I can tell whether or not an equation could represent a tape diagram.
CW_Cool-Down: U6-L1_Tape Diagrams and Equations
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Lesson 11: Using an Algorithm to Divide Fractions
• I can describe and apply a rule to divide numbers by any fraction.
CW_Cool-Down: U4-L11_Using an Algorithm to Divide Fractions
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Lesson 11: Using an Algorithm to Divide Fractions
• I can describe and apply a rule to divide numbers by any fraction.
CW_Cool-Down: U4-L11_Using an Algorithm to Divide Fractions
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Lesson 10: Dividing by Unit and Non-Unit Fractions
I can divide a number by a unit fraction 1/b by reasoning with the denominator, which is a whole number.
I can divide a number by a non-unit fraction a/b by reasoning with the numerator and denominator, which are whole numbers.
CW_Cool-Down:
U4-L10: Dividing by Unit and Non-Unit Fractions (*Assigned Friday 2/22/19)
**Please complete if you were not in class on Friday.
Lesson 10: Dividing by Unit and Non-Unit Fractions
I can divide a number by a unit fraction 1/b by reasoning with the denominator, which is a whole number.
I can divide a number by a non-unit fraction a/b by reasoning with the numerator and denominator, which are whole numbers.
CW_Cool-Down:
U4-L10: Dividing by Unit and Non-Unit Fractions (*To be assigned Friday 2/22/19)
Lesson 10: Dividing by Unit and Non-Unit Fractions
I can divide a number by a unit fraction 1/b by reasoning with the denominator, which is a whole number.
I can divide a number by a non-unit fraction a/b by reasoning with the numerator and denominator, which are whole numbers.
CW_Cool-Down:
U4-L10: Dividing by Unit and Non-Unit Fractions (*To be assigned Thursday 2/21/19)
CW_Cool-Down:
CW_Cool-Down:
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Lesson 8: How Much in Each Group? (Part 1)
I can tell when a question is asking for the amount in one group.
I can use diagrams and multiplication and division equations to represent and answer “how much in each group?” questions.
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Lesson 8: How Much in Each Group? (Part 1)
I can tell when a question is asking for the amount in one group.
I can use diagrams and multiplication and division equations to represent and answer “how much in each group?” questions.
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Lesson 8: How Much in Each Group? (Part 1)
I can tell when a question is asking for the amount in one group.
I can use diagrams and multiplication and division equations to represent and answer “how much in each group?” questions.
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Lesson 7: What Fraction of a Group?
I can use diagrams and multiplication and division equations to represent and answer “what fraction of a group?” questions.
I can tell when a question is asking for the number of groups and that number is less than 1.
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CW_Cool-Down:
U4-L4: Interpreting Division Situations *Will be assigned 2/5
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CW_Cool-Down:
U4-L3: Interpreting Division Situations * 2/4
U4-L4: Interpreting Division Situations *Will be assigned 2/5
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Lesson 3: Interpreting Division Situations
• I can decide whether a division question is asking “how many groups?” or “how many in each group?”.• I can create a diagram or write an equation that represents division and multiplication questions.
CW_Cool-Down:
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Lesson 3: Interpreting Division Situations
• I can decide whether a division question is asking “how many groups?” or “how many in each group?”.• I can create a diagram or write an equation that represents division and multiplication questions.
CW_Cool-Down:
(3) crust -
(4) mantle -
CW: Notebook Notes: Layers of the Earth ***NOTE: Notebook notes are ongoing****
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Lesson 2: Meanings of Division
When given a division equation, I can write a multiplication equation that represents the same situation.
I can explain two ways of interpreting a division expression such as .
I can explain how multiplication and division are related.
CW_Cool-Down:
(3) crust -
(4) mantle -
CW: Notebook Notes: Layers of the Earth ***NOTE: Notebook notes are ongoing****
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Lesson 1: Size of Divisor and Size of Quotient
• When dividing, I know how the size of a divisor compared to the dividend affects the quotient.
CW_Cool-Down:
(3) crust -
(4) mantle -
CW: Notebook Notes: Layers of the Earth ***NOTE: Notebook notes are ongoing****
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Lesson 1: Size of Divisor and Size of Quotient
• When dividing, I know how the size of a divisor affects the quotient.
CW_Cool-Down:
(3) crust -
(4) mantle -
CW: Notebook Notes: Layers of the Earth ***NOTE: Notebook notes are ongoing****
CW_Cool-Down:
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Lesson 16: Finding the Percentage
• I can solve different problems like “60 is what percentage of 40?” by dividing and multiplying.
CW_Cool-Down:
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Lesson 16: Finding the Percentage
• I can solve different problems like “60 is what percentage of 40?” by dividing and multiplying.
CW_Cool-Down:
4. Record your answers in this table. Write the quotients in the last column as decimals.
time (minutes) |
percentage |
Time divided by 20 | |
Diego |
20 |
100% |
20 / 20 = 1 |
Jada |
15 |
75% | 15 / 20 = 0.75 |
Lin |
24 |
120% | 24 / 20 = 1.20 |
Noah |
9 |
45% | 9 / 20 = 0.45 |
5. What do you notice about the numbers in the last two columns of the table you filled out for #4?
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Lesson 16: Finding the Percentage
• I can solve different problems like “60 is what percentage of 40?” by dividing and multiplying.
CW_Cool-Down:
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Lesson 15: Finding This Percent of That
• I can solve different problems like “What is 40% of 60?” by dividing and multiplying.
CW_Cool-Down:
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Lesson 15: Finding This Percent of That
• I can solve different problems like “What is 40% of 60?” by dividing and multiplying.
CW_Cool-Down:
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Lesson 14: Solving Percentage Problems
• I can choose and create diagrams to help me solve problems about percentages.
CW_Cool-Down:
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Let's use tape diagrams to understand percentages. |
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Let's use tape diagrams to understand percentages. |
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Unit 3, Lesson 11: Percentages and Double Number Lines
• I can use double number line diagrams to solve different problems like “What is 40% of 60?” or “60 is 40% of what number?”
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Use double number lines to represent percentages. |
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Let’s investigate constant speed some more. |
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I can choose which unit rate to use based on how I plan to solve the problem.
When I have a ratio, I can calculate its two unit rates and explain what each of them means in the situation.
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Let’s explore unit rates. |
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I can choose which unit rate to use based on how I plan to solve the problem.
When I have a ratio, I can calculate its two unit rates and explain what each of them means in the situation.
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Let’s explore unit rates. |
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Lesson 5: Comparing Speeds and Prices
I understand that if two ratios have the same rate per 1, they are equivalent ratios.
When measurements are expressed in different units, I can decide who is traveling faster or which item is the better deal by comparing “how much for 1” of the same unit.
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Let’s compare some speeds and some prices. |
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Lesson 5: Comparing Speeds and Prices
I understand that if two ratios have the same rate per 1, they are equivalent ratios.
When measurements are expressed in different units, I can decide who is traveling faster or which item is the better deal by comparing “how much for 1” of the same unit.
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Let’s compare some speeds and some prices. |
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Let’s convert measurements to different units. |
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Lesson 13: Tables and Double Number Line Diagrams
I can create a table that represents a set of equivalent ratios.
I include column labels when I create a table, so that the meaning of the numbers is clear.
I can explain why sometimes a table is easier to use than a double number line to solve problems
involving equivalent ratios.
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Lesson 12: Navigating a Table of Equivalent Ratios
I can solve problems about situations happening at the same rate by using a table and finding a “1” row.
I can use a table of equivalent ratios to solve problems about unit price.
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Lesson 12: Navigating a Table of Equivalent Ratios
I can solve problems about situations happening at the same rate by using a table and finding a “1” row.
I can use a table of equivalent ratios to solve problems about unit price.
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Lesson 12: Navigating a Table of Equivalent Ratios
I can solve problems about situations happening at the same rate by using a table and finding a “1” row.
I can use a table of equivalent ratios to solve problems about unit price.
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When I see a table representing a set of equivalent ratios, I can come up with numbers to make a new row.
If I am looking at a table of values, I know where the rows are and where the columns are.
When I see a table representing a set of equivalent ratios, I can explain what the numbers mean.
When I see a table representing a set of equivalent ratios, I can come up with numbers to make a new row.
If I am looking at a table of values, I know where the rows are and where the columns are.
When I see a table representing a set of equivalent ratios, I can explain what the numbers mean.
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Unit 2, Lesson 10: Comparing Situations by Examining Ratios
• I can decide whether or not two situations are happening at the same rate.
• I can explain what it means when two situations happen at the same rate.
• I know some examples of situations where things can happen at the same rate.
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Lesson 9: Constant Speed
If I know an object is moving at a constant speed, and I know two of these things: the distance it travels, the amount of time it takes, and its speed, I can find the other thing.
I can choose and create diagrams to help me reason about constant speed.
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Let’s use ratios to work with how fast things move. |
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Lesson 9: Constant Speed
If I know an object is moving at a constant speed, and I know two of these things: the distance it travels, the amount of time it takes, and its speed, I can find the other thing.
I can choose and create diagrams to help me reason about constant speed.
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Let’s use ratios to work with how fast things move. |
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Lesson 9: Constant Speed
If I know an object is moving at a constant speed, and I know two of these things: the distance it travels, the amount of time it takes, and its speed, I can find the other thing.
I can choose and create diagrams to help me reason about constant speed.
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Let’s use ratios to work with how fast things move. |
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Lesson 9: Constant Speed
If I know an object is moving at a constant speed, and I know two of these things: the distance it travels, the amount of time it takes, and its speed, I can find the other thing.
I can choose and create diagrams to help me reason about constant speed.
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Let’s use ratios to work with how fast things move. |
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• I can choose and create diagrams to help me reason about prices.
• I can explain what the phrase “at this rate” means, using prices as an example.
• If I know the price of multiple things, I can find the price per thing.
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Let’s use ratios to describe how much things cost. |
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• I can choose and create diagrams to help me reason about prices.
• I can explain what the phrase “at this rate” means, using prices as an example. • If I know the price of multiple things, I can find the price per thing.
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Let’s use ratios to describe how much things cost. |
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• I can choose and create diagrams to help me reason about prices.
• I can explain what the phrase “at this rate” means, using prices as an example. • If I know the price of multiple things, I can find the price per thing.
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Let’s use ratios to describe how much things cost. |
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• I can choose and create diagrams to help me reason about prices.
• I can explain what the phrase “at this rate” means, using prices as an example. • If I know the price of multiple things, I can find the price per thing.
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Let’s use ratios to describe how much things cost. |
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• I can choose and create diagrams to help me reason about prices.
• I can explain what the phrase “at this rate” means, using prices as an example. • If I know the price of multiple things, I can find the price per thing.
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Let’s use ratios to describe how much things cost. |
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Draw double number line diagrams like a pro. |
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Teacher Lesson Plans: Unit 2, Lesson 6: Introducing Double Number Line Diagrams
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Teacher Lesson Plans: None
Teacher Lesson Plans: * Unit 2, Lessons 1 & 2 and * Unit 2, Lessons 3 to 5
Teacher Lesson Plans: Unit 2, Lesson 5:Defining Equivalent Ratios
Teacher Lesson Plans: Unit 2, Lesson 5:Defining Equivalent Ratios
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Teacher Lesson Plans: Unit 2, Lesson 3: Recipes *NOTE: We completed a different task that was not listed on the lesson plan. However, the goal of the task was the same.
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Teacher Lesson Plans: Unit 2, Lesson 3: Recipes *NOTE: We completed a different task that was not listed on the lesson plan. However, the goal of the task was the same.
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Teacher Lesson Plans: Unit 2, Lesson 2: Representing Ratios with Diagrams
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Teacher Lesson Plans: Unit 2, Lesson 2: Representing Ratios with Diagrams
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Teacher Lesson Plans: U2-L1: Introducing Ratios and Ratio Language
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Teacher Lesson Plans: U2-L1: Introducing Ratios and Ratio Language
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• 1) explain how stress in the crust changes Earth’s surface
• 2) describe where faults are usually found and why they form
• 3) identify the land features that result from plate movement