To find the length of XU, we can use the fact that side XY is equal to side YZ and side UV is equal to side VW. By setting up a proportion, we can determine that XU is equal to 23.
To find the length of XU, we can use the fact that side XY is equal to side YZ and side UV is equal to side VW.
Since YV intersects line XZ and UW, we can use the concept of corresponding angles to determine that triangle XYV is similar to triangle XZWU. Therefore, we can set up the following proportion:
XY / ZW = YV / UW
Substituting the given values, we have:
36 / 23 = 36 / XU
Cross-multiplying, we get:
36 * XU = 36 * 23
Dividing both sides by 36, we find:
XU = 23
The probable quesiton may be:
In a figure XZWU, YV intersect the line XZ and UW. Side XY= YZ and Side UV=VW . SIde YV=36 in and side ZW=23 in. What is the length of XU?