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Kinetic Theory & Boyles Law. Kinetic Theory of Gases All matter consists of tiny particles in constant motion Kinetic Energy – energy an object has due.

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Presentation on theme: "Kinetic Theory & Boyles Law. Kinetic Theory of Gases All matter consists of tiny particles in constant motion Kinetic Energy – energy an object has due."— Presentation transcript:

1 Kinetic Theory & Boyles Law

2 Kinetic Theory of Gases All matter consists of tiny particles in constant motion Kinetic Energy – energy an object has due to it’s motion.

3 Assumptions Particles are small, hard spheres with insignificant volume Particle motion is rapid, constant & random –Move in straight path until collision occurs All collisions btwn particles are ELASTIC –Kinetic energy is transferred with no loss (so total kinetic energy stays constant)

4 Gas Pressure Due to simultaneous collisions of billions of particles of gas on a object UNITS: –Pascals (Pa) (SI) –Standard atmosphere (atm) –Millimeters of mercury (mmHg) 1atm = 760mm Hg = 101.3 kPa

5 Atmospheric Pressure Results from collisions of atoms & molecules in the air with objects As you increase altitude the atm pressure decreases –b/c density decreases

6 Gases & Temperature Heated particles store energy Causes particles to move faster! –Causes kinetic energy to change, so we use the avg. kinetic energy UNITS: Kelvin –Directly proportional to avg KE of particles

7 Gas Property Compressibility –Measure of how much the volume of matter decreases under pressure –Think of squeezing gases into a smaller container! –Easier with gases b/c of the space btwn particles

8 Factors Affecting Gas Pressure 1.Amount of Gas (mol) - More particles, more collisions, more pressure 2.Volume (L) - More volume, less pressure - What happens if you compress a gas? 3.Temperature (K) - increase temp, increase collisions, increase pressure

9 Boyle’s Law Pressure & Volume

10 Boyle’s Law If temperature & mass is constant, as pressure increases the volume decreases. P 1 V 1 = P 2 V 2

11 Example Problem Nitrous oxide (N 2 O) is used as an anesthetic. The pressure on 2.5L of N 2 O changes from 105 kPa to 40.5 kPa. If the temperature does not change, what will the new volume be? V 1 = P 1 = V 2 = P 2 =


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