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Geometry Opener(s) 10/7 10/7 It’s Bald and Free Day, National Frappe Day, Walk to School Day, World Cerebral Palsy Day, Pumpkin Day and National Flower (Rose) Day!!! Happy Birthday Joe Hill, Niels Bohr, Desmond Tutu, Oliver North, John Mellencamp, Mary Badham, Yo-Yo Ma, Simon Cowell, Dan Savage, Toni Braxton, Thom Yorke and Taylor Hicks!!! 10/7 TODAY’S OPENER 1. 2. 3. 4. Read the situation below. Draw a segment. Label it with the 3 given points. Place one of the 3 given algebraic expressions or numbers above the associated segment piece. 5. Set up an algebraic equation. 6. Solve for the variable. Find the value of the variable and ST if S is between R and T. RS = 4y – 1, ST = 2y – 1, RT = 5y. Agenda 1. Opener (5) 2. Blob Demo (2) 3. Math Talk (10) 4. Pair Work 1: Reading a Standard/Metric Ruler (10) 5. Pair Work 2: Converting Measurements (5) 6. Pairs Share (5) 7. Student Conversion Demo (3) 8. Disc./Notes: Calculating Distances (10) 9. Ind. Work: Plotting on the Coordinate Plane (10) 10. HW Assignment: Calculating Distances (10) 11. Quiz (20) Essential Question(s) How do I (HDI) name and label geometric figures? HDI determine the dimensions of an object? HDI calculate straight and diagonal distances formulaically? Objective(s) Students will be able to (SWBAT) correlate antiblobbiness with geometry. SWBAT use appropriate notation to name figures. SWBAT measure common objects in centimeters. SWBAT measure common objects in inches. SWBAT convert from metric to English and vice versa. SWBAT identify metric and English units on a ruler. SWBAT plot points on the coordinate plane. SWBAT calculate number line distances. SWBAT calculate coordinate plane distances. If ST is a distance in inches, convert it to cm. If ST is a distance in cm, convert it to inches. The Last Opener 1. 2. 3. 4. Read the situation below. Draw a segment. Label it with the 3 given points. Place one of the 3 given algebraic expressions or numbers above the associated segment piece. 5. Set up an algebraic equation. 6. Solve for the variable. Standard(s) and Practice(s) CCSS-M-G-CO.A.1: Know precise definitions of angle, circle, perpendicular line, parallel line and line segment, based on the undefined notions of point, line, distance along a line and distance around a circular arc. CCSS-M-G-MG.A.3: Apply geometric methods to solve design problems. MP5: Use appropriate tools strategically. MP6: Attend to precision. Exit Pass Use the figure to the right to answer the following questions: Using proper notation, name a: 1. non-collinear point. 2. line. 3. plane. To your drawing, add a: 1. non-coplanar point M. 2. non-coplanar ray ⃗⃗⃗⃗ LX. 3. point collinear to L and H. The Last Exit Pass HOMEWORK Calculate horizontal and vertical distances in your coordinate plane kanji. Extra Credit Period 1 Rudolfo V. (1x) Tito G. (7x) Ashley P. (9x) Erika G. (11x) Joshua M. (13x) Jacob D. (1x) Christian R. (1x) Karyme E. (4x) Beatriz F. (4x) Crispin G. (2x) Matt B. (3x) Frankie R. (9x) Leslie G. (5x) Randy R. (3x) Natalia G. (2x) Yesenia R. (3x) Jose M. (1x) Adrian R. (1x) David D. (1x) Alex H. (1x) Period 3 David H. (16x) Carlos H. (12x) Jordan E. (8x) Adrian S. (1x) Aaron A. (7x) Daisy R. (5x) Alexandra V. (4x) Juan Z. (11x) Kevin G. (5x) Irvin M. (1x) Crystal G. (1x) Omar M. (5x) Jesse D. (1x) Citlali A. (8x) Rosalinda E. (8x) Jocelyn A. (3x) Fabian C. (5x) Ramzeys M. (1x) Fernanda O. (2x) Abraham C. (1x) Jocelyn P. (1x) Mario R. (1x) Period 5 Entire Class (1x) Angie A. (9x) Mauro (3x) Lily G. (7x) Yazmin D. (3x) Krishna A. (5x) Kathy M. (2x) Erika C. (4x) Citlali L. (4x) Aylin P. (5x) Esther H. (2x) Viviana A. (3x) Arlene V. (1x) Jeda H. (2x) Jose J. (1x) Bryan M. (2x) Juan S. (1x) Carmen V. (1x) Danielle M. (1x) Period 8 Entire Class (1x) Aylin J. (3x) Elizabeth P. (3x) Julian R. (1x) Cristal T. (2x) Mario Z. (3x) Rasheed Y. (3x) Alexes M. (6x) Ben S. (3x) Joey P. (1x) Aliyah G. (4x) Ronaldo D. (4x) Yesenia A. (1x) Julio (1x) Emily P. (1x) Manuel S. (4x) Nicole I. (1x) Alberto M. (1x) Christian R. (1x) Ni [Sun] (Rectangle 1) H(-4, 4) connects to I(-4, ½) I connects to J(-4, -3) J connects to K(2, -3) K connects to L(2, ½) L connects to M(2,4) M connects to H I connects to L Tsuchi (Rectangle 3) A(1, 4) connects to B(1, 1) B connects to C(1, -3) D(-2, 1) connects to E(3, 1) F(-3, -3) connects to G(6, -3) Mizu (Rectangle 5) Q(-1, 4) connects to R(-1, -5) R connects to S(0, -4) N(-4, -1) connects to O(-2, 1) O connects to P(-3, -3) T(3, 3) connects to U(0, 1) U connects to V(4, -3) Hi [Fire] (Rectangle 7) W(-5, 3) connects to X(-2, 0) Y(2, 3) connects to Z(0, 0) A’(-1, 4) connects to B’(-1, -1) B’ connects to both C’(-4, -4) and D’(3, -4) 10-7 NOTES: Don’t Dis -Dis (or ‘Midpoints Part 2’) How many words can you write down that begin with the prefix ‘dis-‘, meaning apart or away or having a reversing force? disable disarrange disembark disinterred disagree disapprove disentangle dislike disadvantage disbelieve disinfect dislocate disallow discomfort disinformation dislodge disappear discontented disinterest disloyal DISTANCE X Y Given: A Number Line with 2 endpoints distance Objective: Find the Step 1. Write the number values as a difference. Step 2. Put absolute value signs around the difference. Step 3. Subtract the number values and take the absolute value. Formula: | 𝑿 − 𝒀 | or | 𝒀 − 𝑿 | Title: Finding the length of a number line segment (X, Y) (X, Y) (X, Y) Given: A Coordinate Plane with 2 endpoints Objective: Find the distance Step 1. Subtract the two x-coordinates…x1 and x2 . Step 2. Square the difference. Step 3. Subtract the two y-coordinates…y1 and y2 . Step 4. Square the difference. Step 5. Add the two differences. Step 6. Take the square root of that sum. Formula: √(𝐱 𝟐 − 𝐱 𝟏 )𝟐 + (𝐲𝟐 − 𝐲𝟏 )𝟐 Title: Finding the length of a coordinate plane segment What’s new? Why does this work??? 10-7 NOTES: The Bible of Bi- How many words can you write down that begin with the prefix ‘bi-‘? 1. bipolar 2. bisexual 3. binoculars 4. bifocals 5. biannual, bimonthly, biweekly, bicentennial 6. binary 7. bipolar 8. bisexual 9. binoculars 10. bifocals 11. biannual, bimonthly, biweekly, bicentennial 12. binary X Given: A Number Line with 2 endpoints 13. bipolar 14. bisexual 15. binoculars 16. bifocals 17. biannual, bimonthly, biweekly, bicentennial 18. binary Y Objective: Find the midpoint Step 1. Add the number values for the two segment endpoints. Step 2. Divide by 2. Formula: 𝑿+𝒀 𝟐 Title: Finding the midpoint of a number line segment A B Given: A Coordinate Plane with 2 endpoints Step 1. Step 2. Step 3. Step 4. Formula: Objective: Find the midpoint Add the X coordinates of the segment endpoints. Divide by two. Add the Y coordinates of the segment endpoints. Divide by two. 𝑿𝟏 + 𝑿𝟐 𝒀𝟏 + 𝒀𝟐 ( , ) 𝟐 𝟐 Title: Finding the midpoint of a coordinate plane segment What’s new? ANSWERS