Solids, liquids and gases as moving particles
Grade 8 Science Worksheet

Circle the best answer, or write your answer on the line.
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Ice on a hot plate (example data)
minute temperature (°C) 0 −10 1 −5 2 0 4 0 6 0 8 0 9 6 10 12 The hot plate adds energy at a steady rate the whole time. Where does the energy go between minutes 2 and 8, Ari?
- Its particles stop moving while the ice melts, so there is no motion left to raise the temperature
- It pulls particles out of their fixed places, so the ice melts while the temperature stays put
- It escapes into the room, so the ice receives no energy and its temperature stays put during these minutes
- It makes each particle larger and softer, which melts the ice while the temperature stays put
Heating 10 g of ice (example data)
minute temperature (°C) 0 0 3 0 4 24 7 96 8 100 20 100 30 100 A hot plate adds energy at a steady rate. Why is the flat part at 100 °C so much longer than the flat part at 0 °C, Bo?
- Pulling particles completely apart into a gas takes much more energy than loosening them into a liquid
- The thermometer responds more slowly at 100 °C than at 0 °C, so the flat part looks longer than it is
- There is more water at 100 °C than there was ice at 0 °C, since melting adds mass, so it takes longer
- The hot plate delivers less energy each minute once the ice has melted, so the water heats more slowly
Each beaker held 200 mL of water and 1 drop of dye. Jun reads the dye test. Which conclusion do the data support?
- Each 20 °C rise cut the time in half, so the time at 70 °C would be 45 seconds, half of 90
- The rule holds for any liquid and any dye, since each temperature was timed once and the three results agree
- Dye spread faster in warmer water, which fits particles moving faster at higher temperatures
- The dye spread faster in warmer water because the dye particles grew larger as the water heated
Each setup used 1 drop of dye. Kira wants to fix this table so the test is fair. Which change should the class make?
- Time setup A and setup B once more each, leaving 200 mL of water in A and 100 mL in B as they were
- Run setup B again with 300 mL of water, so that the volumes differ by even more than before
- Run setup A again with 100 mL of water, so that only the temperature differs between the setups
- Drop the 50 °C setup, since hot water is too different from cold water to compare fairly
Luz plans a fair test of water temperature on how fast dye spreads. Which plan is best?
- Use 200 mL of water and 1 drop of dye in each beaker, then time three beakers at 10 °C and one beaker at each hotter temperature
- Use 200 mL of water and 1 drop of dye in each beaker, change just the temperature, and time three beakers at each temperature
- Use 200 mL of water and 1 drop of dye in each beaker, change just the temperature, and time one beaker at each temperature, since it saves time
- Use 200 mL of water in each beaker, change the temperature, and add extra dye to the hot beakers so the color shows up better against the water
Water evaporates at a steady rate. Water evaporates at a steady rate from Milo's open beaker. What is the mass of the beaker and water on day 7?
Water evaporates at a steady rate. Water evaporates at a steady rate from an open jar. What is the mass of the jar and water on day 9, Noah?
Pia leaves a bowl of water on a windowsill. Water evaporates at a steady rate. What is the mass of the bowl and water on day 10?
Sealed jar of ice that melts (example data)
state mass (g) volume (cm³) Ice 90 98 Liquid water 90 90 A sealed jar of ice melts. The mass stays the same but the volume falls. Why, Ren?
- The liquid water has more mass than the ice had, so the same jar holds it in less space overall
- The same particles take up less space once the open ice pattern breaks and they pack closer
- Some particles were destroyed in the melting, so fewer particles are left to fill the jar's space
- Each particle shrank when it melted, so the same particles take up less room
Sealed syringe of air (example data)
plunger volume (mL) mass of air (g) Start 60 0.07 Pushed in 20 0.07 Tala pushes the plunger of a sealed syringe and squeezes the air. How does the density of the air change, and why?
- It triples: the same mass of air is squeezed into one third of the volume
- It stays the same: the mass is unchanged, so the density is unchanged
- It triples: pushing the plunger forces more air particles in from outside
- It falls to one third: pressing particles together makes each one lighter