Is anyone willing to check my geometry test?
only 9 questions
Sure, I'm taking geometry now.
FLVS?
Yep. one sec
What Module?
1
Question 1 (Multiple Choice Worth 5 points) (01.01 LC) Which of these is a correct step in constructing congruent line segments? Use a straightedge to draw two equal arcs from the endpoints. Use a compass to join the endpoints of the line segment. Use a straightedge to measure the length of the line segment. Use a compass to create the distance between the endpoints. Question 2 (Multiple Choice Worth 5 points) (01.06 MC) Look at the statement below: "If a number is divisible by 8, it is divisible by 4." Which of these is a logically equivalent statement? If a number is not divisible by 8, it is not divisible by 4. All numbers divisible by 4 are also divisible by 8. A number is divisible by 4 if and only if it is divisible by 8. If a number is not divisible by 4, it is not divisible by 8. Question 3 (Multiple Choice Worth 5 points) (01.01 MC) Kelly drew four points A, B, C, and D in her notebook: A straight line joins points A and C. Another straight line joins A and B. A point D is located on the left of the line AB Kelly made the following statements about the points. Statement 1: There is at least one more point on the plane containing points B and C. Statement 2: One plane contains segment AC and Point D. Which chart best justifies Kelly's statements? Statement Justification 1 Postulate: A plane contains at least three noncollinear points. 2 Theorem: If a point lies outside a line, then exactly one plane contains both the line and the point. Statement Justification 1 Postulate: If a point lies outside a line, then the planes which contain both the line and the point coincide. 2 Theorem: If two points lie in a plane, then the line joining them lies in that plane. Statement Justification 1 Postulate: A plane contains at least two collinear points and one noncollinear point. 2 Theorem: If a point lies outside a line, then the planes which contain both the line and the point coincide. Statement Justification 1 Postulate: If a point lies outside a line, then exactly one plane contains both the line and the point. 2 Theorem: If two points lie in a plane, then the line joining them lies in that plane. Question 4 (Multiple Choice Worth 5 points) (01.01 MC) Ben uses a compass and a straightedge to construct angle DEF is congruent to angle ABC, as shown: The art shows two figures. The figure on the left shows two rays BA and BC having a common end point B. An arc drawn from B cuts the ray BA at H and the ray BC at I. The figure on the right shows two rays ED and EF having a common end point E. An arc drawn from E cuts the ray ED at J and the ray EF at K. Another arc drawn from K cuts the ray ED at J. Which statement best explains why Ben uses the width BI to create the arc JK from point E? angle DEF is congruent to angle ABC when BH = EK, BI = JK, and HI = EJ. BI = JK when angle DEF is congruent to angle ABC. BI = EJ when angle DEF is congruent to angle ABC. angle DEF is congruent to angle ABC when BH = EJ, BI = EK, and HI = JK. Question 5 (Multiple Choice Worth 5 points) (01.06 MC) Read the statement shown below: "If Maya is in the cafeteria, then Judy is in the classroom." Which of these is logically equivalent to the above statement? If Judy is not in the classroom, then Maya is not in the cafeteria. If Judy is in the classroom, then Maya cannot be in the cafeteria. If Maya is not in the cafeteria, then Judy must be in the classroom. If Maya is in the cafeteria, then Judy cannot be in the classroom. Question 6 (Multiple Choice Worth 5 points) (01.03 MC) Robert is completing a construction of a square inscribed in a circle, as shown below. What should be the next step in his construction? A circle is drawn with a diameter marked. Construct a perpendicular bisector to line AB. Place his compass on the radius and draw two arcs above and below line AB. Make another circle from point B with the same radius as his original circle. Draw a line parallel to line AB that touches the circle at point A. Question 7 (Multiple Choice Worth 5 points) (01.06 MC) Lydia told Al, "If you read the problem carefully, then the solution is not difficult." Which statement is the contrapositive of the above statement? If you read the problem carefully, then the solution is not difficult. If the solution is not difficult, then you have to read the problem carefully. If you do not read the problem carefully, then the solution is difficult. If the solution is difficult, then you have not read the problem carefully. Question 8 (Multiple Choice Worth 5 points) (01.05 MC) Sherwin is using a drawing program to complete a construction. Which construction is he completing? Three circles drawn along with the points of intersection. An equilateral triangle inscribed in a circle A square inscribed in a circle A regular pentagon inscribed in a circle A regular hexagon inscribed in a circle Question 9 (Multiple Choice Worth 5 points) (01.06 MC) What is the inverse of the statement shown below? "If a number is divisible by ten, then the last digit is zero." If the last digit in a number is not zero, then the number is not divisible by ten. If a number is divisible by ten, then the last digit is zero. If the last digit in a number is zero, then the number is divisible by ten. If a number is not divisible by ten, then the last digit in the number is not zero. Question 10 (Matching Worth 5 points) (01.01 LC) Match the term with the definition. Match Term Definition Circle A) the portion of a line that starts at one point and goes off in a particular direction to infinity Vertex B) the set of all points in a plane that are a given distance from a point Angle C) a figure consisting of two rays with the same endpoint Ray D) a point where two or more rays or "arms" of an angle meet Point E) a location, has no size
dont check ten my answers are 1 d 2 d 3a 4d 5a 6a 7d 8a 9d
Okay, hold on.
ok thank you, and the test is timed
1, 2, and 3 look correct.
ok thx
Not sure about 4..5 is also correct.
I was confused on four
The rest are correct..I'm not sure about 6..
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