Problem 7
Draw a conclusion where possible. 1\. If \(x>3,\) then \(x=5\) 2\. \(x>3\) c. \(\therefore ?\)
Problem 9
Which words have a vertical line of symmetry? DAD MOM NUN EYE
Problem 10
Find the measure of each interior angle of a regular polygon of \(n\) sides if: a) \(n=6\) b) \(n=10\)
Problem 13
Find the number of sides that a polygon has if the sum of the measures of its interior angles is: a) \(900^{\circ}\) b) \(1260^{\circ}\)
Problem 17
Find the number of sides in a regular polygon whose exterior angles each measure: a) \(24^{\circ}\) b) \(18^{\circ}\)
Problem 30
Give the indirect proof for each problem or statement. In a plane, if two lines are intersected by a transversal so that the corresponding angles are congruent, then the lines are parallel.
Problem 32
If two lines are cut by a transversal so that the exterior angles on the same side of the transversal are supplementary, then these lines are parallel.
Problem 34
Draw, if possible, a a) right scalene triangle. b) triangle having both a right angle and an obtuse angle.
Problem 34
Find the measure of each acute interior angle of a regular octagram.
Problem 43
Is it possible for a regular polygon to have the following measures for each interior angle? a) \(96^{\circ}\) b) \(140^{\circ}\)