Page 107 - NUMINO Challenge_B1
P. 107
Type 12-1 Number of Intersecting Points
Two congruent circles can have 1 or 2 intersecting points. Find all
possible numbers of intersecting points of three circles. (Any two
circles must intersect at one point or more.)
1 Two circles are drawn to create 1 intersecting point. When one more circle
is drawn, find the numbers of intersecting points of three circles.
2 Two circles are drawn to create 2 intersecting points. When one more circle
is drawn, find the numbers of intersecting points of three circles. Exclude
the number of intersecting points found in . 1
3 What are the possible numbers of intersecting points of three circles.
4 Find possible numbers of intersecting points when a line crosses two
congruent circles.
104 NUMINO Challenge B1
Two congruent circles can have 1 or 2 intersecting points. Find all
possible numbers of intersecting points of three circles. (Any two
circles must intersect at one point or more.)
1 Two circles are drawn to create 1 intersecting point. When one more circle
is drawn, find the numbers of intersecting points of three circles.
2 Two circles are drawn to create 2 intersecting points. When one more circle
is drawn, find the numbers of intersecting points of three circles. Exclude
the number of intersecting points found in . 1
3 What are the possible numbers of intersecting points of three circles.
4 Find possible numbers of intersecting points when a line crosses two
congruent circles.
104 NUMINO Challenge B1
