T H2W0U1U7q ZKvuWtUau NSEoufLtbwyavr]ec ^ LAklOlR JrFihgohbtWso Y LMnaadbe[ Rwrintkh^ MI[nYfZihnTittHeN aAvlLg\eGbUr]as by Kuta Software LLCMath 1 Parallel and PerpendicularLines PracticeName_____ ID: 1 Date_____ Period____ e b2d0u1l7p JK_urtgaX dSooTfQtawgaKrNes ` cAFlElf nr^iNgqhXtcsW vriePsge\ the slope-intercept form of the equation of the line ) through: (-2, 2), Parallel to y = -x - 52) through: (-1, 5), Parallel to y = -9x - 53) through: (-2, 0), Parallel to y = -32x - 24) through: (-3, 4), Parallel to y = -43x + 35) through: (-2, 2), perp. to y = -x + 56) through: (-3, 1), perp. to y = 35x + 27) through: (3, 5), perp. to y = -34x + 58) through: (4, -3), perp.
, parallel to y = - 3 2 x - 24) through: (-3, 4), parallel to y = - 4 3 x + 3 5) through: (-2, 2), perp. to y = -x + 5 6) through: (-3, 1), perp. to y = 3 5 x + 2 7) through: (3, 5), perp. to y = - 3 4 x + 5 8) through: (4, -3), perp. to y = -2x + 1 Determine whether or not the two lines are parallel, perpendicular or neither. 9) y = 3x+1 y = 1 ...
Transcription of Parallel and Perpendicular Lines Practice
1 T H2W0U1U7q ZKvuWtUau NSEoufLtbwyavr]ec ^ LAklOlR JrFihgohbtWso Y LMnaadbe[ Rwrintkh^ MI[nYfZihnTittHeN aAvlLg\eGbUr]as by Kuta Software LLCMath 1 Parallel and PerpendicularLines PracticeName_____ ID: 1 Date_____ Period____ e b2d0u1l7p JK_urtgaX dSooTfQtawgaKrNes ` cAFlElf nr^iNgqhXtcsW vriePsge\ the slope-intercept form of the equation of the line ) through: (-2, 2), Parallel to y = -x - 52) through: (-1, 5), Parallel to y = -9x - 53) through: (-2, 0), Parallel to y = -32x - 24) through: (-3, 4), Parallel to y = -43x + 35) through: (-2, 2), perp. to y = -x + 56) through: (-3, 1), perp. to y = 35x + 27) through: (3, 5), perp. to y = -34x + 58) through: (4, -3), perp.
2 To y = -2x + 1 Determine whether or not the two Lines are Parallel , Perpendicular or ) y = 3x+1y = 1/3x + 110) y = 5x - 310x - 2y = 711) -2x - 4y = -8-2x + 4y = -812) 2y - x = 2y = -2x + 413) 4y = 3x + 12-3x + 4y = 214) 8x - 4y = 165y - 10x = 315) 2x + 6y = -312y = 4x + 2016) 2x - 5y = -35x + 27 = 6
3. Scroll down the Explore and use the Mesopotamia Time Line to fill in the following questions. 3500 BCE 3200 BCE 2800 BCE 2600 BCE 2400 BCE 1800 BCE 1200 BCE 600 BCE 400 BCE Section 3: Writing 1. Head back to the Main Index Page and click on Writing and answer the following. Over five thousand years ago, people living in Mesopotamia developed a form of _____
Jul 26, 2013 · Parallel Lines Theorem In a coordinate plane, two nonvertical lines are parallel IFF they have the same slope. Perpendicular Lines Theorem In a coordinate plane, two nonvertical lines are perpendicular IFF the product of their slopes is -1. Two-Transversals Proportionality Corollary If three or more parallel lines intersect two
10 Here are the equations of five straight lines. Line A y = 2x – 3 Line B 2y = x + 3 Line C 4y = 3x – 2 Line D 2y = 4x – 1 Line E 3y = 2x – 2 Two of these lines are parallel. Write down the two parallel lines. (Total for question 10 is 1 mark)
Practice – Proofs Involving Parallel and Perpendicular Lines No Textbook Correlation Name _____ Date _____ Period _____ Choose the word(s) that best completes the statements. 1. If two lines are cut by a transversal so that alternate interior angles are (congruent, supplementary, complementary), then the lines are parallel. ...
with the parallel lines will always measure 90. ANSWER: a. b. c.Sample answer: The angle that the segment forms with the parallel lines will always measure 90. 37. ERROR ANALYSIS Sumi and Daniela are determining which lines are parallel in the figure at the right. Sumi says that since 1 2, Daniela disagrees and says that
Parallel and Perpendicular Lines Q 1 : Find the slope of the line passing through the pairs of points and describe the line as rising, falling, horizontal or vertical. a. (2 , 1) , (4 , 5) b. (-1 , 0) , (3 , -5) c. (2 , 1) , (-3 , 1) d. (-1 , 2) , (-1 ,- 5) www.mausmi.net 2 Note: This worksheet is supported by a flash presentation, under Mausmi ...
Parallel and Perpendicular Lines 143 Conditional Statements Identify the hypothesis and conclusion of each conditional. If 6. If E is on AC , then E lies in plane P. 7. A is not in plane Q, then A is not on BD . 8. If plane P and plane Q intersect, then they intersect in a line.
Perpendicular Lines Name: _____ Instructions • Use black ink or ... A straight line, L, passes through the point with coordinates (4, 7) and is perpendicular to the line with equation y = 2x + 3. Find an equation of the straight line L. 2. ... Write down the letter of …
