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Warm Up: Apply the distributive property 2(𝑥+3) 2(𝑥−3) 4(𝑥+2) 4 𝑥−2
Review Date: 1. Take out your review sheet 2. NO Essential Question (EQ). 3. Work on the Warm up. Warm Up: Apply the distributive property 2(𝑥+3) 2(𝑥−3) 4(𝑥+2) 4 𝑥−2 1 2 4𝑥+2 1 2 (6𝑥−4)
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You are allow to use it on the paper test tomorrow.
News Get out your graphic organizer You are allow to use it on the paper test tomorrow. 2) I will check your notebook and Chapter 1 EQ
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Solve then tell me how many solution?
2𝑥−5=15 2𝑥+5=15
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Solve then tell me how many solution?
2𝑥−5=15 Write equation Add 5 to both sides 2𝑥+0=20 2𝑥=20 2𝑥 2 = Divide by 2 to both sides 1𝑥 =10 or 𝑥 =10 One solution
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Solve then tell me how many solution?
2. 2𝑥+5=15 Write the equation −5 −5 Subtract 5 to both sides 2𝑥+0=10 2𝑥=10 2𝑥 2 = 10 2 Divide by 2 to both sides 1𝑥=5 or 𝑥=5 One solution
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Compare and Contrast 1) 2)
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Solve then tell me how many solution?
2 2𝑥+3 =4𝑥+10 2 2𝑥−3 =4𝑥+6
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Solve then tell me how many solution?
2 2𝑥+3 =4𝑥+10 Write the equation 2 2𝑥)+2(3 =4𝑥 Distributive 4𝑥+6=4𝑥+10 −4𝑥 −4𝑥 Subtract 4x to both sides 6≠10 No solution
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Solve then tell me how many solution?
4. 2 2𝑥−3 =4𝑥+6 Write the equation 2 2𝑥)+2(−3 =4𝑥+6 Distributive 4𝑥−6=4𝑥+6 −4𝑥 −4𝑥 Subtract 4x to both sides −6≠6 No solution
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Compare and Contrast 3) 4)
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Solve then tell me how many solution?
2 2𝑥+3 =4𝑥+6 2 2𝑥−3 =4𝑥−6
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Solve then tell me how many solution?
2 2𝑥+3 =4𝑥+6 Write the equation 2 2𝑥)+2(3 =4𝑥+6 Distributive 4𝑥+6=4𝑥+6 Infinite solution
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Solve then tell me how many solution?
𝑥−3 =4𝑥−6 Write the equation 2 2𝑥)+2(−3 =4𝑥−6 Distributive 𝑥−6=4𝑥−6 Infinite solution
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Compare and Contrast 5) 6)
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Solve the equation 2 2𝑥+3 =2(𝑥−2) 2 2𝑥−3 =2(𝑥−2)
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Solve the equation 2 2𝑥+3 =2(𝑥−2) Write the equation
2 2𝑥)+2(3 =2 𝑥 +2(−2) Distributive 4𝑥+6=2𝑥−4 −2𝑥 −2𝑥 Subtract 2x to both sides 2𝑥+6=−4 −6 −6 Subtract 6 to both sides 2𝑥=−10 2𝑥 2 = − Divide by 2 to both sides 1𝑥=−5 𝑥=−5
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Solve the equation 8. 2 2𝑥−3 =2(𝑥−2) Write the equation 2 2𝑥)+2(−3 =2 𝑥 +2(−2) Distributive 4𝑥−6=2𝑥−4 −2𝑥 −2𝑥 Subtract 2x to both sides 2𝑥−6=− Add 6 to both sides 2𝑥=2 2𝑥 2 = 2 2 Divide by 2 to both sides 1𝑥=1 𝑥=1
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Compare and Contrast 7) 8)
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Solve the equation 12=8𝑥+2−3𝑥 140=12𝑥−10+3𝑥
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Solve the equation 12=8𝑥+2−3𝑥 Write the equation
12=5𝑥+2 Combine like terms − −2 Subtract 2 to both sides 10=5𝑥 10 5 = 5𝑥 5 Divide by 5 to both sides 2=1𝑥 or 2=𝑥
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Solve the equation 10.140=12𝑥−10+3𝑥 Write the equation 140=15𝑥−10 Combine like terms Add 10 both sides 150=15𝑥 = 15𝑥 15 Divide by 15 to both sides 10=1𝑥 or 10=𝑥
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Compare and Contrast 9) 10)
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Solve the equation 6𝑦+10= 1 2 (10𝑦−4) 4𝑦−22= 1 2 (4𝑦−4)
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Solve the equation 6𝑦+10= 1 2 (10𝑦−4) Write the equation
6𝑦+10= 𝑦 (−4) Distributive 6𝑦+10=10𝑦−2 −6𝑦 −6𝑦 Subtract 6y to both sides 10=4𝑦−2 Add 2 to both sides 12=4𝑦 12 4 = 4𝑦 4 Divide by 4 to both sides 3=𝑦
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Solve the equation 12. 4𝑦−22= 1 2 (4𝑦−4) Write the equation 4𝑦−22= 1 2 4𝑦 (−4) Distributive 6𝑦−22=2𝑦−2 −6𝑦 −6𝑦 Subtract 6y to both sides −22=−4𝑦− Add 2 to both sides −20=−4𝑦 −20 −4 = −4𝑦 −4 Divide by − 4 to both sides 5=𝑦
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Compare and Contrast 11) 12)
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Tasks you need to complete and turn in.
Make up Day Date: 1. Take out your Notebook Tasks you need to complete and turn in. Chapter 1 Essential Question and Notebook Chapter 2 Essential Question Retake the Chapter 2 Test
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Lines and Angles Date: 10.4.2018 Essential Question:
1. Write down the Essential Question (EQ). 2. Work on the Warm up. Essential Question: Why is a straight line always 180° Warm Up: Fill in the Blank +10= =180 = =180 = =180
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Circle Activity 1. Draw a large circle and write 360° in the circle
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Circle Activity 2. Draw a line that cuts the circle in half.
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Circle Activity Question: How many degree is in each part?
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Core Concept A line is a straight angle that measure 180°
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There is a line that is cut by another line. There are Two Angle now.
𝐴° 𝐵°
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Core Concept Notice: The line still has a measure of 180° Try to Write a formula for the line using 𝐴° and B° 𝐴°+𝐵°=180
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Core Concept The line is cutting again. Try to Write a formula 𝐴°+𝐵°+𝐶°=180 C° 𝐴° 𝐵°
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Find the angle Problems
1. What is the measure of 𝐴° ? 𝐴° 60°
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Find the angle Problems
2. What is the measure of B° ? 160° 𝐵°
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Find the angle Problems
3. What is the measure of B° ? 𝐵° 90°
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90° 90° Core Concept Two lines are perpendicular
when they make 𝟗𝟎° 𝑎𝑛𝑔𝑙𝑒𝑠. 90° 90°
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Lines and Angles Part 2 Date: 10.5.2018
1. Write down the Essential Question (EQ). 2. Work on the Warm up. Essential Question: How many angles can you make from one straight line? Warm Up: Fill in the Blank +20= =180 = =180 = =180
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Practice Problem Find the missing angle. SET UP an Equation
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Practice Problem Find the value of x. SET Up an Equation
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Rule 2 Sides You have to setup the equation AND Solve the problem
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Are you READY?
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