A storage room in a bakeshop has its roof inclined and meets the level floor 8 meters from the door as shown in Figure 12, that is, DX = 8 m. The highest point of the ceiling at point T is directly above the door and DT = 3DX. A bread tray rack, 1-meter wide and 2 meters in height, is stored in the room in such a way that its top edge touches the ceiling. Find the distance between the door and the side of the tray that faces the door.

PREALGEBRA
15th Edition
ISBN:9781938168994
Author:OpenStax
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Chapter10: Polynomials
Section10.1: Add And Subtract Polynomials
Problem 10.6TI: Add: 12y2+8y2.
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A storage room in a bakeshop has its roof inclined and meets the level floor 8 meters from the
door as shown in Figure 12, that is, DX = 8 m. The highest point of the ceiling at point T is
directly above the door and DT = 3DX. A bread tray rack, 1-meter wide and 2 meters in
height, is stored in the room in such a way that its top edge touches the ceiling. Find the
distance between the door and the side of the tray that faces the door.
Transcribed Image Text:A storage room in a bakeshop has its roof inclined and meets the level floor 8 meters from the door as shown in Figure 12, that is, DX = 8 m. The highest point of the ceiling at point T is directly above the door and DT = 3DX. A bread tray rack, 1-meter wide and 2 meters in height, is stored in the room in such a way that its top edge touches the ceiling. Find the distance between the door and the side of the tray that faces the door.
door
2m
8m
Transcribed Image Text:door 2m 8m
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