Sub-division under biotic component
process of photosynthesis e. g. Plants. Producers are any kind of green plant. Green plants make their food by taking sunlight and using the energy to make sugar.
Consumers - Consumers are heterotrophic because it depends on other. Consumers have to feed on producers or other consumers to survive. Deer are herbivores, which means that they only eat plants (Producers). Bears are another example of consumers.
Decomposers - Decompose dead and decay material ,e.G. In form of bacterias,fungi. Decomposers are the garbage men of the animal kingdom; they take all the dead animals and plants (consumers and decomposers) and break them down into their nutrient components so that plants can use them to make more food.
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)
- Producers [Autotrophic]
- consumers [Hetrotrophic]
- Decomposers
process of photosynthesis e. g. Plants. Producers are any kind of green plant. Green plants make their food by taking sunlight and using the energy to make sugar.
Consumers - Consumers are heterotrophic because it depends on other. Consumers have to feed on producers or other consumers to survive. Deer are herbivores, which means that they only eat plants (Producers). Bears are another example of consumers.
Decomposers - Decompose dead and decay material ,e.G. In form of bacterias,fungi. Decomposers are the garbage men of the animal kingdom; they take all the dead animals and plants (consumers and decomposers) and break them down into their nutrient components so that plants can use them to make more food.
Revise your learning
Multiple choice questions
Multiple choice questions
Q1. An example of a producer is a
a. fungus
b. caterpillar
c. bird
d. moss
Q2. An example of a consumer in a pond ecosystem is:
a. a water lily
b. algae
c. a reed
d. a frog
Q3. Both consumers and producers are a source of food for:
a. scavengers
b. decomposers
c. carnivores
d. herbivores
Q4. A caterpillar eats a leaf, and a bird eats the
caterpillar. In this interaction, the
bird is a:
a. producer
b. herbivore
c. primary consumer
d. secondary consumer
Q5. An animal that eats only plants is a:
a. primary consumer
b. secondary consumer
c. tertiary consumer
d. primary producer