Chemistry
Grade-7
Easy
Question
What is the name of the process which is used to separate the particles of colloids?
- Filtration
- Evaporation
- Melting
- Centrifugation
Hint:
Centrifugation
The correct answer is: Centrifugation
Centrifugation: When particles are spun fast, the dense particles settle at the bottom while the lighter ones remain at the top. It is used to separate the particles of colloids.
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If a solution contains 55 g of common salt in 500 g of water, the mass percentage will be
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Match the statements of Column A with those of Column B.
![](data:image/png;base64,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)
Match the statements of Column A with those of Column B.
![](data:image/png;base64,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)
ChemistryGrade-7
Chemistry
Complete the following analogy:
Suspension: mud in water: solutions:
Complete the following analogy:
Suspension: mud in water: solutions:
ChemistryGrade-7
Chemistry
Identify the alloy from the following.
Identify the alloy from the following.
ChemistryGrade-7
Chemistry
What kind of mixture can be separated by the method of filtration?
What kind of mixture can be separated by the method of filtration?
ChemistryGrade-7
Chemistry
What kind of solution is sol?
What kind of solution is sol?
ChemistryGrade-7
Chemistry
The mixture in which the dispersed phase is solid and the dispersion medium is gas is known as
The mixture in which the dispersed phase is solid and the dispersion medium is gas is known as
ChemistryGrade-7
Chemistry
The amount of the solute present in the saturated solution at a given temperature is called as
The amount of the solute present in the saturated solution at a given temperature is called as
ChemistryGrade-7
Chemistry
In which of the following does the scattering of light takes place?
In which of the following does the scattering of light takes place?
ChemistryGrade-7
Chemistry
What is an emulsion?
What is an emulsion?
ChemistryGrade-7
Chemistry
The amount mass of solute present in a given mass of the solution is known as
The amount mass of solute present in a given mass of the solution is known as
ChemistryGrade-7
Chemistry
The colloidal system, the substance that is dispersed is known as
The colloidal system, the substance that is dispersed is known as
ChemistryGrade-7
Chemistry
In the picture below, a beam of light is passing through the solution present in beaker A and beaker B. What types of solutions are present in beaker A and beaker B, respectively?
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)
In the picture below, a beam of light is passing through the solution present in beaker A and beaker B. What types of solutions are present in beaker A and beaker B, respectively?
![](data:image/png;base64,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)
ChemistryGrade-7