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Problem 8

If a line segment is bisected, then each of the equal segments has half the length of the original segment. Which part (hypothesis or conclusion) of a theorem determines the a. Drawing? b. Given? c. Prove?

Problem 9

Must two different points be collinear? Must three or more points be collinear? Can three or more points be collinear?

Problem 9

Classify each statement as simple, conditional, a conjunction, or a disjunction. Matthew is playing shortstop.

Problem 9

Use drawings as needed to answer each of the following questions. Must two rays with a common endpoint be coplanar? Must three rays with a common endpoint be coplanar?

Problem 10

If a line segment is bisected, then each of the equal segments has half the length of the original segment. Which of the following can be cited as a reason in a proof? A. Given B. Prove C. Definition D. Postulate

Problem 10

Classify each statement as simple, conditional, a conjunction, or a disjunction. You will be in trouble if you don't change your ways.

Problem 11

Make a Drawing. On the basis of your Drawing, write a Given and a Prove for the theorem. If two lines are perpendicular, then these lines meet to form a right angle.

Problem 11

State the hypothesis and the conclusion of each statement. If you go to the game, then you will have a great time.

Problem 12

A triangle is named \(\triangle A B C\). Can it also be named \(\triangle A C B\) ? Can it be named \(\triangle B A C ?\)

Problem 12

State the hypothesis and the conclusion of each statement. If two chords of a circle have equal lengths, then the arcs of the chords are congruent.

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