How many times does the triangle fit completely inside of the square?
How many times does the triangle fit completely inside of the square?
Given a rectangle ABCD that was separated into a trapezoid and a right triangle.
DC=14 AD=5 KB=4
How many triangles identical to the yellow triangle are needed to complete the given trapezoid?
Given a rectangle ABCD which separated into a trapezoid and a right triangle
AB=12 KC=8 BC=4
How many triangles identical to the yellow triangle are needed to complete the given trapezoid?
Given the rectangle ABCD which was separated into a trapezoid and a right triangle
AB=16 KC=14 BC=6
How many triangles identical to the yellow triangle are needed to complete the given trapezoid?
How many times does the triangle fit inside the rectangle?
How many times does the triangle fit completely inside of the square?
8
Given a rectangle ABCD that was separated into a trapezoid and a right triangle.
DC=14 AD=5 KB=4
How many triangles identical to the yellow triangle are needed to complete the given trapezoid?
6
Given a rectangle ABCD which separated into a trapezoid and a right triangle
AB=12 KC=8 BC=4
How many triangles identical to the yellow triangle are needed to complete the given trapezoid?
5
Given the rectangle ABCD which was separated into a trapezoid and a right triangle
AB=16 KC=14 BC=6
How many triangles identical to the yellow triangle are needed to complete the given trapezoid?
15
How many times does the triangle fit inside the rectangle?
4
How many times does the triangle fit in the trapezoid?
Rectangle ABCD is separated into a trapezoid (AKCD) and a right triangle (KBC).
DC = 14 cm
AD = 5 cm
KB = 4 cm
How many triangles identical to triangle KBC are needed to create the trapezoid AKCD?
How many times does the triangle fit in the trapezoid?
3
Rectangle ABCD is separated into a trapezoid (AKCD) and a right triangle (KBC).
DC = 14 cm
AD = 5 cm
KB = 4 cm
How many triangles identical to triangle KBC are needed to create the trapezoid AKCD?
6