To conduct an experiment, the room temperature in a lab needs to be as close as possible to -2 degrees Celsius. Any variation from this target temperature, whether warmer or cooler, is considered an error that could affect the experiment. Function v gives the absolute temperature error as a function of the room temperature in degrees Celsius, x.

College Algebra
7th Edition
ISBN:9781305115545
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter1: Equations And Graphs
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To conduct an experiment, the room temperature in a lab needs to be as close as possible to -2 degrees Celsius. Any variation from this target temperature, whether warmer or cooler, is considered an error that could affect the experiment. Function gives the absolute temperature error as a function of the room temperature in degrees Celsius, x.

Select all statements that are true about the function and the situation.

The equation v (x) =| x+2| gives us the absolute
temperature error when the room temperature is x degrees
Celsius.
When v (x) = 0.5 , the room temperature could be -1.5 or -2.5
degrees Celsius.
When the room temperature is -3 degrees Celsius, the absolute
temperature error, v (-3), is -1.
When the room temperature is 3 degrees Celsius, v (3) is 5
The equation v (x) =| x – 2| gives us the absolute
temperature error when the room temperature is x degrees
Celsius.
When the room temperature is 0 degrees Celsius, v (0) has a
value of 2.
Transcribed Image Text:The equation v (x) =| x+2| gives us the absolute temperature error when the room temperature is x degrees Celsius. When v (x) = 0.5 , the room temperature could be -1.5 or -2.5 degrees Celsius. When the room temperature is -3 degrees Celsius, the absolute temperature error, v (-3), is -1. When the room temperature is 3 degrees Celsius, v (3) is 5 The equation v (x) =| x – 2| gives us the absolute temperature error when the room temperature is x degrees Celsius. When the room temperature is 0 degrees Celsius, v (0) has a value of 2.
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