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1.05 Descriptive Modeling and Accuracy
Essential Questions
After completing this lesson, you will be able to answer the following questions:
How do you define the appropriate quantities to model a situation or description?
How do you choose the level of accuracy given the limitations of a situation?
Main Idea (page #)
DEFINITION OR SUMMARY
EXAMPLE
Precision Versus Accuracy
Precision: _________________
Accuracy: _________________
01.03 Units and Graphs
Essential Questions
After completing this lesson, you will be able to answer the following questions:
How do you use units and convert them to understand and solve problems?
How are units of measurement chosen and interpreted in formulas?
How do you choose and interpret scales on graphs and data displays?
Main Idea (page #)
DEFINITION OR SUMMARY
EXAMPLE
1.02 Algebraic Expressions
Essential Questions
After completing this lesson, you will be able to answer the following questions:
How do you interpret expressions that represent a quantity in terms of its context?
How do you interpret parts of an expression, such as terms, factors, and coefficients?
How do you interpret and simplify complicated expressions by viewing one or more of their parts as a single entity?
Main Idea (page #)
DEFINITION OR SUMMARY
EXAMPLE
Numerical Operations
Essential Questions
After completing this lesson, you will be able to answer the following questions:
How are expressions rewritten in simplified form based on the mathematical operations in the expression?
What is the correct order for performing mathematical operations in simplifying expressions?
Main Idea (page #)
DEFINITION OR SUMMARY
EXAMPLE
02.07 Literal Equations
Essential Questions
How can you solve linear equations and inequalities in one variable, including equations with coefficients represented by letters?
How can you rearrange formulas to highlight a quantity of interest, using the same reasoning as in solving equations?
In the equation: "distance equals rate times time? ____________________ is the most important part. d=(r)(t)
In d=(r)(t) the more efficient way to evaluate r is to__________________ it from the rest of the equation first.
02.06 Compound Inequalities
Essential Questions
How can you create inequalities in one variable and use them to solve problems?
How can you represent constraints by inequalities?
How can you interpret solutions as viable or nonviable options in a modeling context?
Absolute Value Inequalities:
Absolute Value Inequalities are problems that involve ranges.
For example: On public stairs, handrails must be installed. The height of the handrails must be within a 3 inch range of 35 inches.
Compound inequality Key words
?and? / ?or?
02.05 Inequalities
Essential Questions
How can you create inequalities in one variable and use them to solve problems?
How can you solve linear inequalities in one variable?
An?inequality?means the value of the variable is not equal to one number (like in equations), but instead may be greater than or less than a number.
There are four primary symbols you need to know when working with inequalities.
Indicate what type of circle goes with each inequality symbol
> Greater than ______________
< Less than _______________
02.03 Absolute Value Equations
Essential Questions
How can you represent constraints by absolute value equations?
How can you interpret solutions as viable or nonviable options in a model?
Absolute value equations can have:
Examples
One solution |x|= ________
Two solutions |x|= ______________________
No solutions |x| = _____________________
To solve an advance absolute value equation e.g. |2x-3|=11
02.02 Two-Variable Equations
Essential Questions
How can we create equations in two or more variables to represent relationships between quantities?
How can we represent constraints by equations or inequalities and interpret solutions as viable or nonviable options in the model?
Main Idea (page #)
DEFINITION OR SUMMARY
EXAMPLE
Two-Variable Equations p.2
Steps to solving problems
02.01 One-Variable Equations
Essential Questions
How can we create equations in one variable and use them to solve problems?
How can we solve linear equations in one variable?
KEEP IT ___________________.
The goal is to figure out how much each x weight weighs. You do this by getting one x on one side and its value on the other side.
STEPS TO SOLVING AN EQUATION
Simplify each side of the __________________.
Get the __________________ on one side of the ___________________.
Test Bank
for
Campbell ? Reece
Biology
Eighth Edition
WILLIAM BARSTOW, UNIVERSITY OF GEORGIA
LOUISE PAQUIN, McDANIEL COLLEGE
MICHAEL DINI, TEXAS TECH UNIVERSITY
JOHN ZARNETSKE, HOOSICK FALLS CENTRAL SCHOOL
JOHN LEPRI, UNIVERSITY OF NORTH CAROLINA, GREENSBORO
C.O. PATTERSON, TEXAS A&M UNIVERSITY
JEAN DESAIX, UNIVERSITY OF NORTH CAROLINA, CHAPEL HILL
San Francisco Boston New York
Cape Town Hong Kong London Madrid Mexico City
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