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9-7. Solve problems involving heat flow and temperature changes, using<br />

known values of specific heat (q= m ●c ● Δ T) & latent heat of phase<br />

change (q= m Δ H). (CSS: 7d)<br />

<strong>PHASE</strong> <strong>CHANGES</strong>


Phases of Matter


Phases of Matter<br />

Solid Liquid Gas<br />

•Motion of particles is<br />

restricted (only<br />

vibrational)<br />

•Particles are more<br />

closely packed<br />

•Lowest kinetic energy<br />

•Strong intermolecular<br />

forces<br />

•Have definite volume<br />

•Particles are in constant<br />

motion<br />

•Lower kinetic energy<br />

than gas particles<br />

•Attractive forces<br />

between particles effect<br />

their behavior<br />

•Particles are not fixed,<br />

but are closer together<br />

than in a gas<br />

•Particles are in<br />

constant, rapid motion<br />

•Highest kinetic energy<br />

state of matter<br />

•Attractive forces do not<br />

effect their behavior<br />

•Particles are far apart


Phase Change Names<br />

“Fusion”<br />

“Vaporization”


Why phase changes require heat<br />

energy<br />

Heat is required for phase changes because it<br />

breaks/ weakens the attraction between<br />

molecules.


ΔH = Change in Heat (aka Enthalpy)<br />

∆H fusion = “Latent Heat of<br />

Fusion”<br />

• heat required to melt or<br />

freeze a substance<br />

• +ΔH = melting<br />

(endothermic)<br />

• ─ΔH = freezing<br />

(exothermic)<br />

∆H vaporization = “Latent Heat<br />

of Vaporatization”<br />

• heat required to vaporize<br />

or condense a substance<br />

• +ΔH = vaporization<br />

(endothermic)<br />

• ─ΔH = condensation<br />

(exothermic)


Phase Diagram (water)


Heat = Temperature<br />

As you can see from the graph (plateaus) , it is possible to add<br />

heat to water, but see no temperature change.<br />

Two things can happen when you heat a substance:<br />

1) The substance can experience a raise in temperature. That<br />

is, the heat can be used to speed up the molecules of the<br />

substance.<br />

2) The substance can change state. Although heat is absorbed by<br />

this change of state, the absorbed energy is not used to speed<br />

up the molecules. The energy is used to change the bonding<br />

between the molecules.


Latent Heat of Fusion (Δ H Fus ) for<br />

Water<br />

• Amount of heat (q) required to change a mass (m) of a<br />

substance from a solid to a liquid or liquid to a solid:<br />

Energy (J or cal)<br />

q = m ·Δ H Fus<br />

Mass (g)<br />

“Latent Heat of<br />

Fusion”<br />

(J/g or cal/g)<br />

Δ H fus water = + 334 J/g<br />

Δ H fus water = - 334 J/g


Latent Heat of Vaporization for<br />

Water<br />

• Amount of heat (q) required to change a mass (m) of<br />

a substance from a liquid to a gas or gas to a liquid:<br />

q = m ·Δ H Vap<br />

Δ H vap water = + 2260 J/g<br />

Δ H vap water = ─2260 J/g


Fusion and Vaporization for Water<br />

q= mΔ H vap= +/- 2260 Joules/ g<br />

q= m Δ H fus = +/- 334 Joules/ g<br />

For (a- b) (c-d) & (e-f) on graph<br />

use : q = m · c · Δ T<br />

To find energy needed to raise temperature


Sample Problem: How much heat in KJ is required to<br />

change 50 grams of ice at -10 C to a liquid at 40 C?<br />

3<br />

2<br />

1<br />

Step 1: Find heat it takes to raise ice from -10 ° C to 0 ° C (q = m · c · Δ T)<br />

q= (50g) (4.18 J/g ° C ) (10 ° C ) = 2090 J<br />

Step 2: Find heat to do a phase change from solid- liquid (q = m Δ H Fus)<br />

q = (50 g) (334 J/ g) = 16700 J<br />

Step 3: Find heat it takes to raise temp from 0 ° C to 40° C (q = m · c · Δ T)<br />

q= (50 g) (4.18 J/g ° C ) (40 ° C )= 8360 J<br />

Total (add steps 1+2+ 3)= 27150 J or 27.150 KJ

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