Unit 2 Part 1 Test Review 2024.pdf

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Name: Date:Period: TEST REVIEW Points, Lines, Planes, Segments & Distance 1. Refer to the figure on right. Name 3 points that are collinear Name 3 points that are non-collinear Name 3 poin...

Name: Date:Period: TEST REVIEW Points, Lines, Planes, Segments & Distance 1. Refer to the figure on right. Name 3 points that are collinear Name 3 points that are non-collinear Name 3 points that are coplanar Name the intersection of lines n and m. Name a segment on line n Name the intersection of line m and plane T 2. Answer True or False for the statements below. Refer to the figure on right. Points R, Sz and V are collinear Points R, S, and V are coplanar Collinear points R, S, U are on line m Points T, S, and V are collinear Point R lines on segment ST Point T lines on segment ST 3. Draw a line. Then draw three points on the line. Write two or three sentences reflecting on the image you drew (include vocabulary: point, collinear, coplanar, segment). 4. Name a fourth point that would be coplanar given the three points below: S,V,T, W, Z, X, X,T, U, V,Z,Y, — + t-2 5. Use the number line to find the midpoint of YX... — Hint: Use 2 W X Z Y —I—f' -1—I—F—f—I—I—I——I—I—- -6 -5 -4 -3 -2 -1 0 1 2 3 4 5 6 7 8 midpoint of YX is 6. Point M is the midpoint of VW. Find the length value of x, VM, MW, and VW. x = 4x - 1 3x + 3 VM = ----------- 1------------- ——f--------------- V M W MW = VW= 7. If M is the midpoint of segment TB, find the coordinate point T if M(-9,-10) and B(-l,9). What is the x-value of the point T? What is the y-value of point T? 8. If C is the midpoint of AB, Find the coordinates of the midpoint C if A(2,5) and Q. /afi + a:2 Vi mi/2 6(6,9). \ 2 What is the x-value of the point C? Hint: Use What is the y-value of point C? 9. Use the distance formula or Pythagorean theorem find the distance of segment AB. distance formula Pythagorean theorem d =y/(x2 - a?!)2 + (y'2 - t/x)2 AB = 10. Use the distance formula or Pythagorean theorem find the distance of segment EF and segment GH. Round to the nearest hundredth. EF = GH = 11. Rafael was finding the distance between points W(5, 9) and C(-7, -7). He found the distance but wanted to dilate segment WC by What would the new length be? Distance of WC = 1 Distance of WC dilated by a scale factor of — = 12. A B C a E F -20 -5 0 28 35 55 2 What is the coordinate of so that point Q is - the distance from B to A. a) -11 b) -8 c) -17 d) -14 13. 2 Point W C ) is on AB so that AW = 5 a) (8, 13) b) (13, 8) c) (18,14) d) (U, 18)

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