science
Grade-10
Easy
Question
______ system is energy independent.
- Active transport
- Passive transport
- Secondary active transport
- None of these
Hint:
A passive transport system is energy independent.
The correct answer is: Passive transport
- The movement of materials across the cell membrane takes place by active and passive transport systems.
- The movement of particles that requires energy is called an active transport system. Eg: Exocytosis
- Passive transport like diffusion does not require energy as it happens along with concentration gradient.
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)
Equilibrium is _______.
![](data:image/png;base64,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)
scienceGrade-10
science
Equilibrium is _______.
Equilibrium is _______.
scienceGrade-10
science
Each of the following membrane transport system demands the use of specific proteins that let the movement through the plasma membrane EXCEPT __________.
Each of the following membrane transport system demands the use of specific proteins that let the movement through the plasma membrane EXCEPT __________.
scienceGrade-10
science
Sodium-potassium pump is one of the most important transport systems. If this pump suddenly stops working, what will happen?
Sodium-potassium pump is one of the most important transport systems. If this pump suddenly stops working, what will happen?
scienceGrade-10
science
The sodium-potassium pump facilitates to maintain the electrolyte gradient of a cell with the help of ATP. Which of the following best explains this type of transport?
The sodium-potassium pump facilitates to maintain the electrolyte gradient of a cell with the help of ATP. Which of the following best explains this type of transport?
scienceGrade-10
science
Sodium-potassium pump requires ATP to function properly because_______.
Sodium-potassium pump requires ATP to function properly because_______.
scienceGrade-10
science
The head of phospholipid is ______.
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)
The head of phospholipid is ______.
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)
scienceGrade-10
science
Passive transport does not require______.
Passive transport does not require______.
scienceGrade-10
science
A molecule that diffuses down a concentration gradient moves from a region of ______ concentration to a region of ______ concentration.
A molecule that diffuses down a concentration gradient moves from a region of ______ concentration to a region of ______ concentration.
scienceGrade-10
science
The change in the concentration of a substance from one place to another is called a/an
The change in the concentration of a substance from one place to another is called a/an
scienceGrade-10
science
______ is a membrane transport system that requires cellular energy.
______ is a membrane transport system that requires cellular energy.
scienceGrade-10