Skip to main content
Ch.6 - Gases
Tro - Chemistry: A Molecular Approach 5th Edition
Tro5th EditionChemistry: A Molecular ApproachISBN: 9780134874371Non è quello che usi tu?Cambia libro di testo
Capitolo 6, Problema 25c

The pressure in Denver, Colorado (elevation 5280 ft), averages about 24.9 in Hg. Convert this pressure to each indicated unit. c. psi

Guida verificata passo dopo passo
1
Start by understanding the units involved: 1 inch of mercury (in Hg) is a unit of pressure, and psi stands for pounds per square inch.
Use the conversion factor between inches of mercury and psi. The conversion factor is: 1 in Hg = 0.491154 psi.
Multiply the given pressure in inches of mercury by the conversion factor to convert it to psi. That is, multiply 24.9 in Hg by 0.491154 psi/in Hg.
Set up the multiplication: 24.9 in Hg * 0.491154 psi/in Hg.
Perform the multiplication to find the pressure in psi.

Risposta video verificata per un problema simile:

Questa soluzione video è stata consigliata dai nostri tutor come utile per risolvere questo problema.
Durata del video:
2m

Concetti chiave

Ecco i concetti essenziali che devi comprendere per rispondere correttamente alla domanda.

Pressure Units

Pressure is a measure of force applied per unit area and can be expressed in various units, including inches of mercury (in Hg), pounds per square inch (psi), and pascals (Pa). Understanding how to convert between these units is essential for solving problems related to pressure in different contexts.
Video consigliato:

Conversion Factors

Conversion factors are numerical values used to convert a quantity from one unit to another. For pressure, specific conversion factors exist, such as 1 in Hg being approximately equal to 0.491 psi. Mastery of these factors allows for accurate and efficient unit conversions in calculations.
Video consigliato:
Percorso guidato
01:56
Conversion Factors

Atmospheric Pressure

Atmospheric pressure is the pressure exerted by the weight of the atmosphere above a given point. It varies with altitude; for example, at higher elevations like Denver, the atmospheric pressure is lower than at sea level. Recognizing how elevation affects pressure is crucial for understanding real-world applications and conversions.
Video consigliato:
Percorso guidato
02:09
Total Pressure Example