Here is a geometry secant problem I need help with: 120°4. Attack RunFive military airplanes are practicing attacking a stationary target (labelled70°as T).Bа.At what angle will airplanes A and B converge over the target?b.How many degrees of separation are between airplanes C and D?EC.At what angle will airplanes A and E converge over the target?110°

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Answered: 120° 4. Attack Run Five military…

Elementary Geometry For College Students, 7e

7th Edition

ISBN:9781337614085

Author:Alexander, Daniel C.; Koeberlein, Geralyn M.

Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.

ChapterP: Preliminary Concepts

SectionP.CT: Test

Problem 1CT

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I have a 30-60-90 geometry problem.
The spacing on the steps are spaced a bit strangely and is a little confusing, may i get the steps to be shown clearer, please and thank you.
Find sides 6 & c of a special right triangle if x = 30° & a = 3y 2 Hippopotenuse Adjacent Opposite
These problems can be particularly tricky, especially because there are three similar right triangles and two of the three lie inside the larger one. Exercise #3: In the diagram shown, altitude RU has been drawn to hypotenuse ST from right angle R. (a) Draw the two smaller triangles in the same orientation as ARST R T (b) If RU = 10 and TU =5, then find the length of US
I need to find the distance of y in the diagram. I've been told that the radius of the circle is 100ft and that the angle theta is 30 degrees. I'm having a hard time setting up my equation. I'm trying to use the pythagorean theorem though I can't find a way to make all of variables in terms of a single variable. Since I know that in a 30-60-90 triangle the hypotuse is equal to 2t, the medium length leg is equal to t(radical 3) and the smallest leg is "t," I've tried setting up the following t=(100+x)/2 for the hypotnuse and t=((14+b)(radical 3))/3 for the meduim length leg. Though, I can't put this into the pythagorean theorem and solve it because I still have two unknown variables. Am I setting the problem up right?
compute the problem: into a right triangle with legs x and y units long, a square is inscribed in such a way that one of its angles is the right angle of the triangle, and the vertices of the square lie on the sides of the triangle. Find the perimeter of the square.

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