Trisha drew a pair of line segments starting from a vertex. Which of these statements best compares the pair of line segments with the vertex?
hang on
A. The line segments and the vertex have length as a dimension of measurement, and there are three collinear points on each. B. Line segments and the vertex have two endpoints each, and the distance between the end points is their dimension. C. Line segments have two endpoints, and a vertex is a common endpoint where two line segments meet. D. The line segments and the vertex have their lines extending in one direction only, and the lengths of both are infinite.
k one min
its C hope this helps
thnx :D can i just keep posting them here pls its way much more easier
k thats fine
thnx :D ok hang on
Read the statement shown below: "If the alternate interior angles are congruent, then the lines are parallel." What is the inverse of the statement? A. If the lines are parallel, then the alternate interior angles are congruent. B. If the lines are not parallel, then the alternate interior angles are not congruent. C. If the alternate interior angles are congruent, then two given lines have to be parallel. D. If the alternate interior angles are not congruent, then the lines are not parallel.
D
thnx :)
ok next...
ok sorry lol OS was acting weird
Read the statements shown in the chart below: Original Statement "If it's a garage sale, then it's a Sunday." Statement 1 "If it's not a Sunday, then it's not a garage sale." Statement 2 "If it's not a garage sale, then it's not a Sunday." Statement 3 "If it's a Sunday, then it's a garage sale." Which option is correct? A. Statement 1 is an inverse, and statement 2 is a contrapositive of the original statement. B. Statement 2 is a converse, and statement 3 is an inverse of the original statement. C. Statement 2 is an inverse, and statement 3 is a converse of the original statement. D. Statement 1 is a converse, and statement 3 is a contrapositive of the original statement.
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