# Write an absolute value inequality to represent each situation

Examples of Student Work at this Level The student correctly writes and solves the absolute value inequality described in the first problem.

Is unable to correctly write either absolute value inequality. A lathe is this carpentry tool that spins things around, and so it can be used to make things that are, I guess you could say, almost cylindrical in shape, like a leg for a table or something like that.

As a whole group, have students share possible percentages and write them down on the board or a paper under the document camera. Show a thumbs up for Agree or b. Questions Eliciting Thinking Would the value satisfy the first inequality?

Jayla has an "A" in her mathematics class. With their table partner, student will discuss what percent they need to have an "A. In order for the leg to fit, it needs to be millimeters wide, allowing for a margin of error of 2.

Discuss as a whole class with students sharing their findings. Write an "A" next to the numbers they agree with and b.

That point is where the two plans are equal. Now, they want us to write an absolute value inequality that models this relationship, and then find the range of widths that the table leg can be. Instruct students to start with "Start here.

So according to these equations, which pledge plan is better? How did you come up with 4 miles? Students "yes" Now multiply both numbers by 3. What keeps making the statement false?

Understand patterns, relations, and functions Relate and compare different forms of representation for a relationship; Represent and analyze mathematical situations and structures using algebraic symbols develop an initial conceptual understanding of different uses of variables; explore relationships between symbolic expressions and graphs of lines, paying particular attention to the meaning of intercept and slope; use symbolic algebra to represent situations and to solve problems, especially those that involve linear relationships; recognize and generate equivalent forms for simple algebraic expressions and solve linear equations Common Core State Standards CCSS 8.

Those situations could be used in class to help reinforce the concept during the next several days. Have a few students share why they chose agree or disagree. What are the guiding questions for this lesson? If you look at their work, Annie never had to divide by a negative number and Stan did.

Examples of Student Work at this Level The student correctly writes and solves the first inequality: Students forget that the solution for a system of linear equations is the point of intersection of the two lines on a graph and only solve for one variable. Students should be able to describe the similarities and differences between conditions such x equals five, x is greater than or equal to five and x is less than five.

How will the teacher present the concept or skill to students? If time allows in the class period: And on this side of the equation-- this cancels out-- we just have a w is greater than or equal to negative 2.

As part of the summative assessment, student will have an opportunity to revise their work and the teacher will confirm the correct answers. What do you notice about the work of these two students? Each set can be placed in its own envelope.We would like to show you a description here but the site won’t allow us.

Model using absolute value inequalities to represent constraints or limits on quantities such as the one described in the second problem. For example, given the statement “all of the employees have salaries, s, that are within $10, of the mean salary,$40,” guide the student to model the range of incomes with an absolute value inequality.

The absolute number of a number a is written as $$\left | a \right |$$ And represents the distance between a and 0 on a number line. An absolute value equation is an equation that contains an absolute value expression. Represent relationships in various contexts with equations and inequalities involving the absolute value of a linear expression.

Solve such equations and inequalities and graph the solutions on a number line. Write an algebraic expression to model each situation. You have 16 tomatoes, and your tomato plants Write an absolute value inequality to represent each situation in problems 7.

Cooking Suppose you used an oven thermometer while baking and discovered that Write absolute value inequality to represen e Ion. Find the absolute-value inequality statement that corresponds to the inequalities x I first look at the endpoints.

Nineteen and 24 are five units apart. Half of five is So I want to adjust the inequality so it relates to .

Write an absolute value inequality to represent each situation
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