Use the converse of the side-splitter theorem to determine if TU || RS. Which statement is true ?
Answers
The answer is - A line segment which is denoted as TU is generally parallel to the line segment of the RS.
The reason why it is parallel to the other line segment is that 32/36=40/45
The side splitter theorem is the theorem which states that if a line in a triangle is parallel to the other line and if it intersect the other two sides then it will divide the other two sides.
Answer:
Line segment TU is parallel to line segment RS because 32/36 = 40/45.
Step-by-step explanation:
We use converse of side splitter theorm to determine the above statement. The Side-Splitter Theorem depicts a speculation of the Triangle Mid-segment Theorem. The Side-Splitter Theorem connected to three parallel lines demonstrates the Triangle-Angle Bisector Theorem. The explanation that is right about assurance of hypothesis if TU is parallel to RS will be Line segment TU is parallel to line segment RS because 32/36 = 40/45.
The image is given below for its representation.
