Problem 1
The hour hand of a clock moves from 12 to 5 o'clock. Through how many degrees does it move?
Problem 2
The hour hand of a clock moves from 12 to 4 o'clock. Through how many degrees does it move?
Problem 4
The hour hand of a clock moves from 1 to 7 o'clock. Through how many degrees does it move?
Problem 18
Find the measure of the complement and the supplement of each angle. \(1^{\circ}\)
Problem 19
Draw (or find and describe) an object of genus 4 or more.
Problem 22
Use an algebraic equation to find the measures of the two angles described. Begin by letting \(x\) represent the degree measure of the angle's complement or its supplement. The measure of the angle is \(56^{\circ}\) greater than its complement.
Problem 24
Use an algebraic equation to find the measures of the two angles described. Begin by letting \(x\) represent the degree measure of the angle's complement or its supplement. The measure of the angle is \(81^{\circ}\) more than twice that of its supplement.
Problem 25
Find the sum of the measures of the angles of a five-sided polygon.
Problem 26
Find the sum of the measures of the angles of a six-sided polygon.
Problem 28
How do you determine whether or not a graph is traversable?