Class 12th Biology CBSE Solution
Exercises- Fill in the blanks. A. Plants are called as ____________ because they fix carbon dioxide.…
- In an ecosystem dominated by trees, the pyramid (of numbers) Is _____ type.…
- In aquatic ecosystems, the limiting factor for the productivity is_______.…
- Common detritivores in our ecosystem are_________.
- The major reservoir of carbon on earth is_________.
- Which one of the following has the largest population in a food chain? A. Producers B.…
- The second trophic level in a lake is A. Phytoplankton B. Zooplankton C. Benthos D. Fishes…
- Secondary producers are A. Herbivores B. Producers C. Carnivores D. None of the above…
- What is the percentage of photosynthetically active radiation (PAR) in the incident solar…
- Grazing food chain and detritus food chain Distinguish between
- Production and decomposition Distinguish between
- Upright and inverted pyramid Distinguish between
- Food chain and Food web Distinguish between
- Litter and detritus Distinguish between
- Primary and secondary productivity Distinguish between
- Describe the components of an ecosystem.
- Define ecological pyramids and describe with examples, pyramids of number and biomass.…
- What is primary productivity? Give brief description of factors that affect primary…
- Define decomposition and describe the processes and products of decomposition.…
- Give an account of energy flow in an ecosystem.
- Write important features of a sedimentary cycle in an ecosystem.
- Outline salient features of carbon cycling in an ecosystem.
- Fill in the blanks. A. Plants are called as ____________ because they fix carbon dioxide.…
- In an ecosystem dominated by trees, the pyramid (of numbers) Is _____ type.…
- In aquatic ecosystems, the limiting factor for the productivity is_______.…
- Common detritivores in our ecosystem are_________.
- The major reservoir of carbon on earth is_________.
- Which one of the following has the largest population in a food chain? A. Producers B.…
- The second trophic level in a lake is A. Phytoplankton B. Zooplankton C. Benthos D. Fishes…
- Secondary producers are A. Herbivores B. Producers C. Carnivores D. None of the above…
- What is the percentage of photosynthetically active radiation (PAR) in the incident solar…
- Grazing food chain and detritus food chain Distinguish between
- Production and decomposition Distinguish between
- Upright and inverted pyramid Distinguish between
- Food chain and Food web Distinguish between
- Litter and detritus Distinguish between
- Primary and secondary productivity Distinguish between
- Describe the components of an ecosystem.
- Define ecological pyramids and describe with examples, pyramids of number and biomass.…
- What is primary productivity? Give brief description of factors that affect primary…
- Define decomposition and describe the processes and products of decomposition.…
- Give an account of energy flow in an ecosystem.
- Write important features of a sedimentary cycle in an ecosystem.
- Outline salient features of carbon cycling in an ecosystem.
Exercises
Question 1.Fill in the blanks.
A. Plants are called as ____________ because they fix carbon dioxide.
Answer:Autotrophs
Auto means self and trope means nourishing. So, since plants can synthesise their own food through the process of photosynthesis they are termed as autotrophs.
Question 2.In an ecosystem dominated by trees, the pyramid (of numbers)
Is _____ type.
Answer:Inverted
A pyramid of number represents the total no. of organisms at each tropic level. In this pyramid, the number of individuals is increased from lower level to higher trophic level and the whole ecosystem is dependent on trees.
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Question 3.In aquatic ecosystems, the limiting factor for the productivity is_______.
Answer:Sunlight
Limiting factors are environmental influences that constrain the productivity of organisms, populations, or communities and thereby prevent them from achieving their full biological potential which could be realized under optimal conditions. So if the amount of light entering in the pond decreases it will affect the productivity of the ponds as the phytoplankton and other aquatic plants would not be able to perform the photosynthesis and ultimately the productivity of pond will decrease.
Question 4.Common detritivores in our ecosystem are_________.
Answer:Earthworms, bacteria and fungi
The organisms that feed on dead and decaying matter are called detritivores. They help in breaking down of organic matter.
Question 5.The major reservoir of carbon on earth is_________.
Answer:Oceans
About 71% of carbo is present on oceans. The oceanic reservoir regulates the cycling of carbon in the atmosphere. Carbon is present in oceans in dissolved forms, in organic forms (present in living organisms), as calcareous sediments, fossils.
Question 6.Which one of the following has the largest population in a food chain?
A. Producers
B. Primary consumers
C. Secondary consumers
D. Decomposers
Answer:D: Decomposer
Decomposers are the organisms which obtain nutrients by breaking down the organic matter. It includes micro-organisms such as bacteria, fungi.
Question 7.The second trophic level in a lake is
A. Phytoplankton
B. Zooplankton
C. Benthos
D. Fishes
Answer:B: zooplanktons
Zooplanktons are the part of aquatic food chain and consumes phytoplankton. As they are present at the second level in a food chain they form the second trophic level.
Question 8.Secondary producers are
A. Herbivores
B. Producers
C. Carnivores
D. None of the above
Answer:D: None of the above
Plants are considered as the primary producers as they entrap the solar energy through the process of photosynthesis and convert inorganic carbon di-oxide into organic compounds. This energy is then transferred to the second tropic level i.e. primary consumer. So there are no secondary producers in the food chain.
Question 9.What is the percentage of photosynthetically active radiation (PAR) in the incident solar radiation?
A. 100%
B. 50 %
C. 1-5%
D. 2-10%
Answer:B: 50%
50% of the total incident solar radiation is PARs but only 2-10% of PARs is captured by plants. So 50% of the incident rays are PARs in total, however only 2-10% is CAPTURED by them.
Question 10.Distinguish between
Grazing food chain and detritus food chain
Answer:![](data:image/png;base64,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)
Question 11.Distinguish between
Production and decomposition
Answer:![](data:image/png;base64,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)
Question 12.Distinguish between
Upright and inverted pyramid
Answer:![](data:image/png;base64,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)
Question 13.Distinguish between
Food chain and Food web
Answer:![](data:image/png;base64,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)
Question 14.Distinguish between
Litter and detritus
Answer:![](data:image/png;base64,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)
Question 15.Distinguish between
Primary and secondary productivity
Answer:![](data:image/png;base64,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)
Question 16.Describe the components of an ecosystem.
Answer:An ecosystem can be visualised as a functional unit of nature, where living organisms i.e. producers, consumers and decomposers interact among themselves and also with the surrounding physical environment.
The biotic and abiotic components of an ecosystem interact amongst themselves and function as a unit, which gets evident during the processes of nutrient cycling, energy flow, decomposition, and productivity.
There are many ecosystems such as ponds, forests, grasslands which are examples of natural ecosystem. Apart from this artificial ecosystem includes cultivated land, aquarium.
The two components of an ecosystem are:
1. Biotic Components: It is the living component of an ecosystem that includes biotic factors such as producers, consumers, decomposers, etc.
a. Primary producers: Primary producers are basically green plants, certain bacteria and algae that carry out photosynthesis. They contain chlorophyll pigment, which helps them carry out the process of photosynthesis in the presence of light. Thus, they are also called converters or transducers.
b. Consumers: Consumers are incapable of producing their own food. They depend on organic food derived from plants, animals or both.
Consumers can be divided into two groups namely:
I. Primary Consumers: Herbivores are primary consumers which feed mainly on plants.
II. Secondary consumers: They feed on primary consumers it includes carnivores and omnivores. Carnivores which feed on both primary and secondary consumers are called tertiary consumers e.g. lion which can eat wolves, snakes etc. Omnivores are organisms which consume both plants and animals e.g. man, bear, etc.
c. decomposers: They are bacteria and fungi which obtain energy and nutrients from dead organic substances (detritus) of plant and animals. The products of decomposition such as inorganic nutrients which are released in the ecosystem are reused by producers and thus recycled. Earthworm and certain soil organisms (such as nematodes, and arthropods) are detritus feeders and help in the decomposition of organic matter and are called derivers.
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Question 17.Define ecological pyramids and describe with examples, pyramids of number and biomass.
Answer:An ecological pyramid is defined as a graphical representation of various ecological parameters present at each trophic level. Ecological pyramids represent producers which are placed at the base, while the apex represents the consumers. There are three types of pyramids:
1. pyramid of number
2. pyramid of biomass
3. pyramid of energy
PYRAMID OF NUMBER: The pyramid of numbers deals with the relationship between the numbers of primary producers and consumers of different orders. In all cases, the base of such a pyramid always represents the numbers of primary producers and the subsequent structures on this base are represented by the number of consumers of successive levels, the top representing the number of top carnivores in that ecosystem. In the ecological pyramid so formed, the higher the step in the pyramid, the lower the number of individuals and the larger their size.
The shape of the pyramid of numbers may be upright or inverted.
EXAMPLE 1: UPRIGHT: In a grassland ecosystem, the pyramid of numbers is upright. In this type of a food chain, the number of producers (plants) is followed by the number of herbivores (mice), which in turn is followed by the number of secondary consumers (snakes) and tertiary carnivores (eagles). Hence, the number of individuals at the producer level will be the maximum, while the number of individuals present at top carnivores will be least.
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)
EXAMPLE 2: INVERTED: In a parasitic food chain, the pyramid of numbers is inverted. In this type of a food chain, a single tree (producer) provides food to several fruit eating birds, which in turn support several insect species.
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)
PYRAMID OF BIOMASS: A pyramid of biomass takes into account, for a given unit area, the biomass of the producers, the biomass of the herbivores, the biomass of the first-level carnivores, and so on. SO, a pyramid of biomass is a graphical representation of the total amount of living matter present at each trophic level of an ecosystem.
It can be upright or inverted.
EXAMPLE 1: UPRIGHT: It is upright in grasslands and forest ecosystems as the amount of biomass present at the producer level is higher than at the top carnivore level.
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)
EXAMPLE 2: INVERTED: The pyramid of biomass is inverted in a pond ecosystem as the biomass of fishes far exceeds the biomass of zooplankton (upon which they feed).
Question 18.What is primary productivity? Give brief description of factors that affect primary productivity.
Answer:Primary productivity can be defined as the amount of organic matter or biomass which is produced by producers per unit area over a period of time. Various actors affect the Primary productivity of an ecosystem. It includes environmental factors such as light, temperature, water, pH of soil etc. It also depends on the availability of nutrients and photosynthetic capacity of plant.
Question 19.Define decomposition and describe the processes and products of decomposition.
Answer:Decomposition is the process of breaking down of complex organic matter with the help of decomposers into smaller inorganic raw material such as CO2, H2O, and other nutrients. It constitutes of various processes:
1. Fragmentation: The breakdown of detritus (Organic matter) into smaller pieces by the action of detritivores (earthworms).
2. Leaching: The water-soluble nutrients move down into the layers of soil and get locked as unavailable salts.
3. Catabolism: Further the detritus is degraded into smaller pieces by bacteria and fungi through various enzymes.
4. Humification: Humification leads to the formation of a dark coloured colloidal substance called humus, which acts as reservoir of nutrients for plants.
5. Mineralization: The process of releasing inorganic nutrients from the humus in the soil is done by microbes and this process is known as mineralization
Decomposition thus leads to the production of a dark coloured, nutrient-rich substance called humus. Degradation of humus releases inorganic raw materials such as CO2,water, and other nutrient in the soil.
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)
Question 20.Give an account of energy flow in an ecosystem.
Answer:Sun is considered as the ultimate source of energy. Solar radiations from sun passes through the atmosphere and are absorbed by the Earth’s surface. These radiations help to maintain the ecosystem as they:
1. Carry out the process of photosynthesis.
2. Maintain the Earth’s temperature for the survival of living organisms.
Few solar radiations are reflected by the Earth’s surface. So, only 2-10% of solar energy is captured by producers. This energy is used by the plant for the production of the biomass. This is called primary production.
Unidirectional flow of energy takes place from the sun to producers and then to consumers. When the plants are consumed by the herbivores, only 10% of the stored energy is transferred to herbivores. The remaining 90 % of this energy is utilized by plants for its own processes which includes respiration, growth, and reproduction.
Similarly, to the next tropic level i.e. carnivores, only 10% of the energy is transferred. This law is termed as ten percent law of energy flow.
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)
Question 21.Write important features of a sedimentary cycle in an ecosystem.
Answer:The important features of a sedimentary cycle in an ecosystem are following:
1. Elements such as sulphur, phosphorus, potassium, and calcium have sedimentary cycles and their reservoirs is in the Earth’s crust or rocks.
2. Sedimentary cycles are very slow as they take a long time to complete their circulation. During recycling the nutrient elements get locked in the reservoir pool, thereby taking a long time to come out and continue circulation.
3. Rock minerals once released into the soil solution do not return to the rock itself.
Question 22.Outline salient features of carbon cycling in an ecosystem.
Answer:
![](data:image/jpeg;base64,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)
Carbon is the most important element in the biological system and constitutes about 50% of all living organisms. It occurs through atmosphere, oceans and through living and dead organisms.
1. from the atmosphere to plants: plants take in carbon dioxide from the atmosphere and release oxygen during the process of photosynthesis. The reaction is:
6 CO2 + 6 H2O + solar energy → C6H12O6 + 6 O2
2. From plants to animals: Consumption of plants by animals directly or indirectly transfers the carbon molecules as glucose through the food chains.
3. From plants to animals: From living things to the environment: When plants and animals die, they decompose into the soil. During this decomposition, the carbon compounds in their bodies re-join the soil.
4. From living things into the atmosphere: When we exhale, we give out carbon dioxide into the atmosphere. Through the process of respiration, carbon is cycled through the atmosphere from living things.
5. From fossil fuels into the atmosphere when fuels are burned: Our species relies on fossil fuels for a large portion f our energy needs even though the trend is gradually changing. When we burn fossil fuels, we are releasing carbon compounds like carbon dioxide and carbon monoxide into the atmosphere. Every year, around five and a half billion tons of carbon is released by the burning of fossil fuels. Out of the fossil fuels burned, around three billion tons of it goes into the atmosphere whereas most of the rest get mixed with the oceans or settle down on the ground.
6. Carbon moves from the atmosphere to the oceans: The oceans soak up carbon through the surface and deposits from rivers and estuaries.
Fill in the blanks.
A. Plants are called as ____________ because they fix carbon dioxide.
Answer:
Autotrophs
Auto means self and trope means nourishing. So, since plants can synthesise their own food through the process of photosynthesis they are termed as autotrophs.
Question 2.
In an ecosystem dominated by trees, the pyramid (of numbers)
Is _____ type.
Answer:
Inverted
A pyramid of number represents the total no. of organisms at each tropic level. In this pyramid, the number of individuals is increased from lower level to higher trophic level and the whole ecosystem is dependent on trees.
Question 3.
In aquatic ecosystems, the limiting factor for the productivity is_______.
Answer:
Sunlight
Limiting factors are environmental influences that constrain the productivity of organisms, populations, or communities and thereby prevent them from achieving their full biological potential which could be realized under optimal conditions. So if the amount of light entering in the pond decreases it will affect the productivity of the ponds as the phytoplankton and other aquatic plants would not be able to perform the photosynthesis and ultimately the productivity of pond will decrease.
Question 4.
Common detritivores in our ecosystem are_________.
Answer:
Earthworms, bacteria and fungi
The organisms that feed on dead and decaying matter are called detritivores. They help in breaking down of organic matter.
Question 5.
The major reservoir of carbon on earth is_________.
Answer:
Oceans
About 71% of carbo is present on oceans. The oceanic reservoir regulates the cycling of carbon in the atmosphere. Carbon is present in oceans in dissolved forms, in organic forms (present in living organisms), as calcareous sediments, fossils.
Question 6.
Which one of the following has the largest population in a food chain?
A. Producers
B. Primary consumers
C. Secondary consumers
D. Decomposers
Answer:
D: Decomposer
Decomposers are the organisms which obtain nutrients by breaking down the organic matter. It includes micro-organisms such as bacteria, fungi.
Question 7.
The second trophic level in a lake is
A. Phytoplankton
B. Zooplankton
C. Benthos
D. Fishes
Answer:
B: zooplanktons
Zooplanktons are the part of aquatic food chain and consumes phytoplankton. As they are present at the second level in a food chain they form the second trophic level.
Question 8.
Secondary producers are
A. Herbivores
B. Producers
C. Carnivores
D. None of the above
Answer:
D: None of the above
Plants are considered as the primary producers as they entrap the solar energy through the process of photosynthesis and convert inorganic carbon di-oxide into organic compounds. This energy is then transferred to the second tropic level i.e. primary consumer. So there are no secondary producers in the food chain.
Question 9.
What is the percentage of photosynthetically active radiation (PAR) in the incident solar radiation?
A. 100%
B. 50 %
C. 1-5%
D. 2-10%
Answer:
B: 50%
50% of the total incident solar radiation is PARs but only 2-10% of PARs is captured by plants. So 50% of the incident rays are PARs in total, however only 2-10% is CAPTURED by them.
Question 10.
Distinguish between
Grazing food chain and detritus food chain
Answer:
Question 11.
Distinguish between
Production and decomposition
Answer:
Question 12.
Distinguish between
Upright and inverted pyramid
Answer:
Question 13.
Distinguish between
Food chain and Food web
Answer:
Question 14.
Distinguish between
Litter and detritus
Answer:
Question 15.
Distinguish between
Primary and secondary productivity
Answer:
Question 16.
Describe the components of an ecosystem.
Answer:
An ecosystem can be visualised as a functional unit of nature, where living organisms i.e. producers, consumers and decomposers interact among themselves and also with the surrounding physical environment.
The biotic and abiotic components of an ecosystem interact amongst themselves and function as a unit, which gets evident during the processes of nutrient cycling, energy flow, decomposition, and productivity.
There are many ecosystems such as ponds, forests, grasslands which are examples of natural ecosystem. Apart from this artificial ecosystem includes cultivated land, aquarium.
The two components of an ecosystem are:
1. Biotic Components: It is the living component of an ecosystem that includes biotic factors such as producers, consumers, decomposers, etc.
a. Primary producers: Primary producers are basically green plants, certain bacteria and algae that carry out photosynthesis. They contain chlorophyll pigment, which helps them carry out the process of photosynthesis in the presence of light. Thus, they are also called converters or transducers.
b. Consumers: Consumers are incapable of producing their own food. They depend on organic food derived from plants, animals or both.
Consumers can be divided into two groups namely:
I. Primary Consumers: Herbivores are primary consumers which feed mainly on plants.
II. Secondary consumers: They feed on primary consumers it includes carnivores and omnivores. Carnivores which feed on both primary and secondary consumers are called tertiary consumers e.g. lion which can eat wolves, snakes etc. Omnivores are organisms which consume both plants and animals e.g. man, bear, etc.
c. decomposers: They are bacteria and fungi which obtain energy and nutrients from dead organic substances (detritus) of plant and animals. The products of decomposition such as inorganic nutrients which are released in the ecosystem are reused by producers and thus recycled. Earthworm and certain soil organisms (such as nematodes, and arthropods) are detritus feeders and help in the decomposition of organic matter and are called derivers.
Question 17.
Define ecological pyramids and describe with examples, pyramids of number and biomass.
Answer:
An ecological pyramid is defined as a graphical representation of various ecological parameters present at each trophic level. Ecological pyramids represent producers which are placed at the base, while the apex represents the consumers. There are three types of pyramids:
1. pyramid of number
2. pyramid of biomass
3. pyramid of energy
PYRAMID OF NUMBER: The pyramid of numbers deals with the relationship between the numbers of primary producers and consumers of different orders. In all cases, the base of such a pyramid always represents the numbers of primary producers and the subsequent structures on this base are represented by the number of consumers of successive levels, the top representing the number of top carnivores in that ecosystem. In the ecological pyramid so formed, the higher the step in the pyramid, the lower the number of individuals and the larger their size.
The shape of the pyramid of numbers may be upright or inverted.
EXAMPLE 1: UPRIGHT: In a grassland ecosystem, the pyramid of numbers is upright. In this type of a food chain, the number of producers (plants) is followed by the number of herbivores (mice), which in turn is followed by the number of secondary consumers (snakes) and tertiary carnivores (eagles). Hence, the number of individuals at the producer level will be the maximum, while the number of individuals present at top carnivores will be least.
EXAMPLE 2: INVERTED: In a parasitic food chain, the pyramid of numbers is inverted. In this type of a food chain, a single tree (producer) provides food to several fruit eating birds, which in turn support several insect species.
PYRAMID OF BIOMASS: A pyramid of biomass takes into account, for a given unit area, the biomass of the producers, the biomass of the herbivores, the biomass of the first-level carnivores, and so on. SO, a pyramid of biomass is a graphical representation of the total amount of living matter present at each trophic level of an ecosystem.
It can be upright or inverted.
EXAMPLE 1: UPRIGHT: It is upright in grasslands and forest ecosystems as the amount of biomass present at the producer level is higher than at the top carnivore level.
EXAMPLE 2: INVERTED: The pyramid of biomass is inverted in a pond ecosystem as the biomass of fishes far exceeds the biomass of zooplankton (upon which they feed).
Question 18.
What is primary productivity? Give brief description of factors that affect primary productivity.
Answer:
Primary productivity can be defined as the amount of organic matter or biomass which is produced by producers per unit area over a period of time. Various actors affect the Primary productivity of an ecosystem. It includes environmental factors such as light, temperature, water, pH of soil etc. It also depends on the availability of nutrients and photosynthetic capacity of plant.
Question 19.
Define decomposition and describe the processes and products of decomposition.
Answer:
Decomposition is the process of breaking down of complex organic matter with the help of decomposers into smaller inorganic raw material such as CO2, H2O, and other nutrients. It constitutes of various processes:
1. Fragmentation: The breakdown of detritus (Organic matter) into smaller pieces by the action of detritivores (earthworms).
2. Leaching: The water-soluble nutrients move down into the layers of soil and get locked as unavailable salts.
3. Catabolism: Further the detritus is degraded into smaller pieces by bacteria and fungi through various enzymes.
4. Humification: Humification leads to the formation of a dark coloured colloidal substance called humus, which acts as reservoir of nutrients for plants.
5. Mineralization: The process of releasing inorganic nutrients from the humus in the soil is done by microbes and this process is known as mineralization
Decomposition thus leads to the production of a dark coloured, nutrient-rich substance called humus. Degradation of humus releases inorganic raw materials such as CO2,water, and other nutrient in the soil.
Question 20.
Give an account of energy flow in an ecosystem.
Answer:
Sun is considered as the ultimate source of energy. Solar radiations from sun passes through the atmosphere and are absorbed by the Earth’s surface. These radiations help to maintain the ecosystem as they:
1. Carry out the process of photosynthesis.
2. Maintain the Earth’s temperature for the survival of living organisms.
Few solar radiations are reflected by the Earth’s surface. So, only 2-10% of solar energy is captured by producers. This energy is used by the plant for the production of the biomass. This is called primary production.
Unidirectional flow of energy takes place from the sun to producers and then to consumers. When the plants are consumed by the herbivores, only 10% of the stored energy is transferred to herbivores. The remaining 90 % of this energy is utilized by plants for its own processes which includes respiration, growth, and reproduction.
Similarly, to the next tropic level i.e. carnivores, only 10% of the energy is transferred. This law is termed as ten percent law of energy flow.
Question 21.
Write important features of a sedimentary cycle in an ecosystem.
Answer:
The important features of a sedimentary cycle in an ecosystem are following:
1. Elements such as sulphur, phosphorus, potassium, and calcium have sedimentary cycles and their reservoirs is in the Earth’s crust or rocks.
2. Sedimentary cycles are very slow as they take a long time to complete their circulation. During recycling the nutrient elements get locked in the reservoir pool, thereby taking a long time to come out and continue circulation.
3. Rock minerals once released into the soil solution do not return to the rock itself.
Question 22.
Outline salient features of carbon cycling in an ecosystem.
Answer:
Carbon is the most important element in the biological system and constitutes about 50% of all living organisms. It occurs through atmosphere, oceans and through living and dead organisms.
1. from the atmosphere to plants: plants take in carbon dioxide from the atmosphere and release oxygen during the process of photosynthesis. The reaction is:
6 CO2 + 6 H2O + solar energy → C6H12O6 + 6 O2
2. From plants to animals: Consumption of plants by animals directly or indirectly transfers the carbon molecules as glucose through the food chains.
3. From plants to animals: From living things to the environment: When plants and animals die, they decompose into the soil. During this decomposition, the carbon compounds in their bodies re-join the soil.
4. From living things into the atmosphere: When we exhale, we give out carbon dioxide into the atmosphere. Through the process of respiration, carbon is cycled through the atmosphere from living things.
5. From fossil fuels into the atmosphere when fuels are burned: Our species relies on fossil fuels for a large portion f our energy needs even though the trend is gradually changing. When we burn fossil fuels, we are releasing carbon compounds like carbon dioxide and carbon monoxide into the atmosphere. Every year, around five and a half billion tons of carbon is released by the burning of fossil fuels. Out of the fossil fuels burned, around three billion tons of it goes into the atmosphere whereas most of the rest get mixed with the oceans or settle down on the ground.
6. Carbon moves from the atmosphere to the oceans: The oceans soak up carbon through the surface and deposits from rivers and estuaries.