What is the ratio ACBC for the following construction method?
1:2
1:1
2:1
3:1
In the construction process given, triangles △AA12B and △AA6C are similar.
Hence, we get ACAB=612=12
By construction BCAB=612=12
ACBC=ACABBCAB=1212=1
What is the ratio ACBC for the following construction method: A line segment AB is drawn. A single ray is extended from A and 12 arcs of equal lengths are cut, cutting the ray at A1, A2… A12. A line is drawn from A12 to B and a line parallel to A12B is drawn, passing through the point A6 and cutting AB at C
What is the ratio ACBC for the following construction: A line segment AB is drawn. A single ray is extended from A and 12 arcs of equal lengths are cut, cutting the ray at A1,A2…A12. A line is drawn from A12 to B and a line parallel to A12B is drawn, passing through the point A6 and cutting AB at C.
What is the ratio ACBC for the line segment AB following the construction method below? Step 1. A ray is extended from A and 30 arcs of equal lengths are cut, cutting the ray at A1,A2,...,A30 Step 2. A line is drawn from A30 to B and a line parallel to A30B is drawn, passing through the point A17 and meet AB at C.
What is the ratio ABBC for the line segment AB following the construction method below? Step 1: A ray is extended from A and 30 arcs of equal lengths are cut, cutting the ray at A1,A2,...,A30 Step 2: A line is drawn from A30 to B and a line parallel to A30B is drawn, passing through the point A17 and intersecting AB at C.
What is the ratio ACBC for the following construction method: A ray is extended from A and 30 arcs of equal lengths are cut, cutting the ray at A1,A2.......A30. A line is drawn from A30 to B and a line parallel to A30B is drawn, passing through the point A17.