Module 4 ­ Lesson 6 ­ Solutions of Linear Equations
Wednesday, January 20, 2016
Students learn that not every linear equation has a solution.
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Module 4 ­ Lesson 6 ­ Solutions of Linear Equations
Homework Review
A pair of congruent angles are as follows: The degree of one angle is three more than twice a number, and the other angles degree is 54.5 less than three times the number. Determine the measure of the angles in degrees.
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Module 4 ­ Lesson 6 ­ Solutions of Linear Equations
Homework Review
The measure of one angle is described as twelve more than four times a number. Its supplement is twice as large. Find the measure of each angle in degrees.
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Module 4 ­ Lesson 6 ­ Solutions of Linear Equations
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Module 4 ­ Lesson 6 ­ Solutions of Linear Equations
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Module 4 ­ Lesson 6 ­ Solutions of Linear Equations
Homework Review
#4 One angle measures nine more than six times a number. A sequence of rigid motions maps the angle onto another angle that is described as being thirty less than nine times the number. What is the measure of the angle in degrees?
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Module 4 ­ Lesson 6 ­ Solutions of Linear Equations
Homework Review
#5. A right triangle is described as having an angle measure six less than negative two times a number, another angle measure that is three less than negative one­fourth the number, and a right angle. What are the measures of the angles in degrees?
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Module 4 ­ Lesson 6 ­ Solutions of Linear Equations
Homework Review
#6. One angle is one less than six times the measure of another. The two angles are complementary angles. Find the measure of each angle in degrees.
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Module 4 ­ Lesson 6 ­ Solutions of Linear Equations
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(4x + 6) ­ 2 = ­(5x + 9)
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Module 4 ­ Lesson 6 ­ Solutions of Linear Equations
Open Eureka Books To Page S.19.
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Module 4 ­ Lesson 6 ­ Solutions of Linear Equations
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Module 4 ­ Lesson 6 ­ Solutions of Linear Equations
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Module 4 ­ Lesson 6 ­ Solutions of Linear Equations
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Module 4 ­ Lesson 6 ­ Solutions of Linear Equations
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Module 4 ­ Lesson 6 ­ Solutions of Linear Equations
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Module 4 ­ Lesson 6 ­ Solutions of Linear Equations
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