Answering which question would help a student find out that the Sun is a source of heat energy?
A. Why do a pile of snowballs disappear in the spring?
B. Why do some foods take longer to cook in the oven?
C. Why does a television feel warm after being turned on?
D. Why does a pot of water boil when heated on the stove?
A!
What are four attributes scientists use to classify rocks and minerals?
Color
Texture
Hardness
Luster - How shiny something is
Which part of the fish forms the fossil?
The bones and teeth!
Which soil is the best for planting?
Loam
Which material will get the hottest?
A. Metal
B. Plastic
C. Wood
D. Black Cotton T-shirt
Think about what you wouldn't want to touch on a hot day. You sit on the plastic swings (although hot they're not the hottest), you sit on the wood around the playground, you wear a black t-shirt, but the buckle in a car can be really hot and burn you!
A- Metal
Sandra pushed a box of books across a carpeted floor. Then she pushed the box of books across a tiled floor. Which most likely caused the bottom of the box to have a greater increase in temperature, and why? (AKS1a DOK 2)
A) The tile because it created less friction, which created more heat energy.
B) The tile because it created less heat energy, which created more friction.
C) The carpet because it created more friction, which created more heat energy.
D) The carpet because it created more heat energy, which created more friction.
Friction creates heat. More friction, more heat.
C!
What picture shows a body of water that will cause the fastest erosion of nearby landforms?
b)
c) d)
The waves hitting the rock! The water constantly crashing on the rock with wear down the rocks.
What can scientists learn from a fossil of a dinosaur? (select all that apply)
A. The type of dinosaur they found
B. The size of the dinosaur
C. The behavior of the dinosaur
D. If the dinosaur is a carnivore or herbivore
a, b, d
Substance X: Mostly white with pink and red spots
Substance Y: White
Which is a rock and why?
Substance X. Rocks are made up of many different things while minerals are made up of one. Therefore, rocks can be multiple colors and minerals are one color.
What is the temperature in both Fahrenheit and Celsius?
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
About 24 degrees Celsius and 74 degrees Fahrenheit
Ron pours hot cocoa into an insulated travel jug. The cocoa is still hot two hours later. Which best describes why the cocoa is still hot? (AKS1c DOK 2)
A) The insulation stops the movement of heat.
B) The insulation slows down the movement of heat
C) The insulation slows down the movement of cold.
D) The insulation stops the movement of cold.
Cold does not move and heat cannot be stopped.
B!
Using the Mohs Hardness Scale, name a mineral that can scratch quartz.
Topaz, Corundum, Diamond
True or false:
From a fossil we can learn that the dinosaur was green and had a deep growl.
False. Fossils can only tell us about physical attributes such as its size, how many feet it walked on, and what it ate.
Which soil sample is sand? Explain how you know
Sand it tan, with large particles and gritty texture.
How does particle size affect water capacity?
The larger the particle size, the lower the water capacity (water will pass through quicker)
Which color are you going to be the warmest in if you go outside?
A. White
B. Red
C. Black
D. All colors will be the same
C. Black!
Determine the statement that is true about rocks and minerals.
A) Minerals are made of one or more rocks.
B) Rocks are made of one or more minerals.
C) Rocks are living thing and minerals are nonliving.
D) Minerals are living things and rocks are nonliving.
Neither rocks nor minerals are living! Minerals are made up of only itself (ONE) minerals. SO...
B) Rocks are made of one or more minerals - can be made of fossils too!
Below are the steps needed to form a fossil. Put them in the correct order.
1. Sediment builds in layers over the plant or animal.
2. The remains harden into a rock.
3. The soft parts of the plant or animal decompose
4. The plant or animal dies
5. The plant or animal is buried under a layer sediment.
4, 3, 5, 1, 2
Describe the color, water capacity, and size of each of the following types of soil:
Loam
Clay
Sand
Loam: Brown, Medium water capacity, contains all particle sizes because it contains clay, sand, and silt.
Clay: redish brown, High water capacity, Small particle size
Sand: Tan, Low water capacity, largest particles
Rocks found in rivers are often smooth. Why is this?
A) animals in the river smooth down the rocks for shelter
B) water flows over the rocks and wears away the rough edges
C) water chills the rocks causing the rocks to freeze into smooth shapes
D) wind near rivers is strong enough to blow away the rocks rough edges
B!
The picture shows the four temperatures of a glass of water that was placed in a freezer. The temperatures were recorded after 10 minutes, 20 minutes, 30 minutes, and 60 minutes.
Which thermometer shows what the temperature most likely was after 60 minutes?
A) thermometer W B) thermometer X
C) thermometer Y D) thermometer Z
D!
The colder it is the lower the temperature.
Alex is trying to determine an unknown mineral. He is using the Mohs hardness scale to determine the unknown mineral. What question could he ask himself to help determine what mineral it is?
A) Does the mineral scratch talc, and can it be scratched by gypsum?
B) Does the mineral scratch quartz, and can it be scratched by corundum?
C) Does the mineral scratch feldspar, and can it be scratched by apatite?
D) Does the mineral scratch talc, and can it be scratched by diamond?
I want to find the minerals right next to it, therefore, the answer is...
B
True or False:
We can’t learn anything about an animal’s diet by studying fossils
False - We know they were a meat eater (carnivore) if they had sharp teeth, and a plant eater (herbivore) if they had dull, rounded teeth.
If water passes through very slowly, the soil has a _______ water capacity.
High! The water is still in the soil
Which object will MOST likely contain a fossil?
A) a leaf B)an atom C) a rock D) a mineral
We haven't learned about atoms. Minerals only contain minerals. And a leaf, we've learned about it becoming a fossils, but inside of amber. Fossils can be formed in rocks!
C