Heat inside Earth and mantle convection
Grade 9 Science Worksheet

Circle the best answer.
Read this first
Card (example data)
The blob starts at 3.30 g/cm³ in rock of 3.40 g/cm³. Near the plates it cools to 3.45 g/cm³ and the rock around it is 3.40 g/cm³.
Bo follows a blob of hot mantle rock using the card. What path does the blob take, and why?
- It stays put, since 3.30 and 3.45 are both near 3.40 and nothing pushes it
- It rises while lighter than its surroundings, then sinks once cooling makes it denser
- It sinks first because it holds more heat, then rises once it reaches the plates
- It rises the whole way, since heat adds buoyancy and cooling cannot remove it
Card
USGS says convection cannot take place without a source of heat. In the model, temperatures slowly even out once heating stops.
In a lab model, Esme turns off the heater under a fluid layer that is cooled at the top. Using USGS, what happens to the flow over time?
- It reverses, with cold fluid rising
- It keeps going, since density differences last forever
- It speeds up as the fluid cools
- It slows and stops as temperatures even out
Card (example data)
New sea floor forms at a ridge and moves 4 cm a year to a trench 6,000 km away. 1 km = 100,000 cm.
Kira models a convection cell carrying sea floor from a ridge to a trench. About how long does the trip take?
- About 150 million years
- About 1,500 million years
- About 15 million years
- About 1,500 years
Sea-floor age (example data)
Distance from ridge Age 0 km 0 million years 500 km 20 million years 1,500 km 60 million years The table shows sea-floor ages at two spots. Luz finds the rate, then predicts the age 3,000 km from the ridge. What are the rate and age? (1 km = 100,000 cm.)
- 2.5 cm a year; about 80 million years old
- 2.5 cm a year; about 120 million years old
- 25 cm a year; about 12 million years old
- 0.25 cm a year; about 1,200 million years old
Card
Seismic waves travel faster through cold rock than hot rock. A scan shows a fast zone running from a trench down to about 700 km.
Milo reads a seismic scan. What does the fast zone most likely show?
- A pocket of liquid rock under the trench
- A plume of hot rock rising toward the plates
- A cold, dense slab sinking into the mantle
- A place where convection has stopped moving rock
Plate speeds (example data)
Plate Subducting edge Speed Plate P 12,000 km 8 cm a year Plate Q 5,000 km 5 cm a year Plate R 0 km 2 cm a year Noah compares plates in the table. Which claim does the pattern support best?
- More subducting edge goes with faster plates, which fits slab pull
- Speed is unrelated to the edge, since Plate R still moves
- The data show slab pull is the sole force on plates
- Longer ridges speed plates up, which shows ridge push is the main force
Card (example data)
Plate Z has no sinking slab at any edge and is bordered by ridges. It still moves about 1 cm a year.
Pia reads the card about Plate Z. What does it show about the forces on plates?
- Convection cannot exist under Plate Z, so nothing can move it
- Plate Z is not really moving, since 1 cm a year is too small to count as motion
- Slab pull still moves it, through a hidden slab on one of its far edges
- Slab pull cannot be moving Plate Z, so ridge push or other forces must act
Card
Model 1 has cells only above about 700 km. Model 2 has cells through the whole mantle. USGS: the number and structure of cells are unanswered.
Which observation would best help Ren decide between Model 1 and Model 2?
- Measurements of surface plate speeds, which both of the models can match
- Direct drilling into the lower mantle to see the cells
- Seismic images showing whether cold slabs sink below 700 km
- The age of the oldest rocks found on any of the continents
Each side of a ridge moves away from it at 2.5 cm a year. 1 km = 100,000 cm. At a ridge, each side moves away at 2.5 cm a year. By how much does the ocean widen in 20 million years, by Tala's math?
- About 1,000 km
- About 10,000 km
- About 500 km
- About 100 km
a plate moves 25 mm a year. 1 km = 1,000,000 mm. A plate moves 25 mm a year. How far does it go in 40 million years, by Ari's math?
- About 1,000 km
- About 100 km
- About 1.6 km
- About 10,000 km