Refer to the figure. Show that a + B = y, and find the numerical value of tan(y).ABLet ZA and 2B be the two angles shown in the figure. Then,y + A +B = 180a + A = 90B +B = 90Subtracting the second and third equations from the first, we get180° - 90° - 90° = (y + A + B) -a +AB+B0= y-a-Ba+B=y.Find the numerical value of tan(y).17tan(y) =62.

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Description: Refer to the figure. Show that a + B = y, and find the numerical value of tan(y).ABLet ZA and 2B be the two angles shown in the figure. Then,y + A +B = 180a + A = 90B +B = 90Subtracting the second and third equations from the first, we get180° - 90°

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3 3 Let LA and 2B be the two angles shown in the figure. Then, y + A +B - 180 a + A - 00 B +B =00 Subtracting the second and third equations from the first, we get 180° - 90° - 90° = (y + A + B) - ( a +A - B+B 0= y -a-B a+B "y. Find the numerical value of tan(y). 17 tan(y) = 2.

3 3 Let LA and 2B be the two angles shown in the figure. Then, y + A +B - 180 a + A - 00 B +B =00 Subtracting the second and third equations from the first, we get 180° - 90° - 90° = (y + A + B) - ( a +A - B+B 0= y -a-B a+B "y. Find the numerical value of tan(y). 17 tan(y) = 2.

Elementary Geometry For College Students, 7e

7th Edition

ISBN:9781337614085

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

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

Chapter2: Parallel Lines

Section2.CT: Test

Problem 1CT: Consider the figure shown at the right. a Name the angle that corresponds to 1. b Name the alternate...

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