@Directrix
|dw:1386746885397:dw| find the value of the variables
Please post the remainder of the given information. Do you have right angles that should be on the diagram?
|dw:1386747065817:dw|
Let's find y. This is the theorem that must be applied: Theorem: If the altitude is drawn to the hypotenuse of a right triangle, the length of the altitude is the geometric mean between the lengths of the segments of the hypotenuse.
Geometric means! Haha, just learned it today
@shoortaayy 9 is to y as y is to 16 9/y = y/16 y^2 = 9*16 Solve for y.
Take square roots of both sides of the above equation.
y=12 ?
x=15 and z=20?
y = 12, yes. I have to crank out the others.
For x and z, this theorem is applied: Theorem: If an altitude is drawn to the hypotenuse of a right triangle, either leg of the triangle is the geometric mean between the length of the hypotenuse and the segment of the hypotenuse adjacent to that leg.
let me know if im right
9/x = x/ 25 Solve for x. ----------- 16/z = z/25 Solve for z.
yeah it's right.
>>>x=15 and z=20? Yes, these are correct.
|dw:1386747816382:dw| explain why the triangles are similar. then find the value x
help? @Directrix
Are you given that there are any parallel lines?
|dw:1386748064875:dw| thoe are the paralled lines
When you post a diagram, mark it up with all the given information. That helps to know how to go about solving the problem.
Are you familiar with the AA Similarity Postulate? |dw:1386737369914:dw|
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