Chemistry
Grade-7
Easy
Question
Which substance forms the emulsion from the following?
- Foam
- Ice-cream
- Face creams
- Cheese
Hint:
Ice-cream
The correct answer is: Ice-cream
- An emulsion is considered as a type of colloid created by combining two typically incompatible liquids. One liquid has a dispersion of the other liquid in an emulsion. Emulsions are commonly found in egg yolks, butter, and mayonnaise. The process to combine liquids to form an emulsion is known as emulsification.
- Ice cream, which is a mixture of two liquids that do not ordinarily combine, is an emulsion. Here, one of the liquids is mixed with the other. Ice cream contains liquid fat particles called fat globules that are distributed throughout a mixture of water, sugar, and ice, as well as air bubbles.
Related Questions to study
Chemistry
Identify the incorrect pair from the following.
![](data:image/png;base64,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)
Identify the incorrect pair from the following.
![](data:image/png;base64,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)
ChemistryGrade-7
Chemistry
State whether the following statements are true or false.
STATEMENT-1:
STATEMENT-2:
STATEMENT-3:
(i) The particles of suspension scatter a beam of light passing through them and making their path visible.
(ii) In the solution, a particle of solute can be separated from the mixture by filtration.
(iii) A solution in which the solute concentration is much less than that of the solvent is called a dilute solution.
State whether the following statements are true or false.
STATEMENT-1:
STATEMENT-2:
STATEMENT-3:
(i) The particles of suspension scatter a beam of light passing through them and making their path visible.
(ii) In the solution, a particle of solute can be separated from the mixture by filtration.
(iii) A solution in which the solute concentration is much less than that of the solvent is called a dilute solution.
ChemistryGrade-7
Chemistry
A solution in which no more solute can be added at a given temperature is called as
A solution in which no more solute can be added at a given temperature is called as
ChemistryGrade-7
Chemistry
The size of the particle of colloids are_________.
The size of the particle of colloids are_________.
ChemistryGrade-7
Chemistry
What are the solute and solvent in carbonated water?
What are the solute and solvent in carbonated water?
ChemistryGrade-7
Chemistry
The colloidal solution in which the dispersed phase is liquid and dispersing medium is solid is known as
The colloidal solution in which the dispersed phase is liquid and dispersing medium is solid is known as
ChemistryGrade-7
Chemistry
What can be observed when the sunlight passes through a colloidal solution?
What can be observed when the sunlight passes through a colloidal solution?
ChemistryGrade-7
Chemistry
What type of mixture is steel?
What type of mixture is steel?
ChemistryGrade-7
Chemistry
Assertion: Tyndall effect is an optical property.
Reason: Scattering of a beam of light by the particles of colloids colloidal is termed as the Tyndall effect.
Select the correct answer from the given options.
Assertion: Tyndall effect is an optical property.
Reason: Scattering of a beam of light by the particles of colloids colloidal is termed as the Tyndall effect.
Select the correct answer from the given options.
ChemistryGrade-7
Chemistry
What is the name of the process which is used to separate the particles of colloids?
What is the name of the process which is used to separate the particles of colloids?
ChemistryGrade-7
Chemistry
The mass percentage of the solution is given by
The mass percentage of the solution is given by
ChemistryGrade-7
Chemistry
Which of the following mixture is not an example of a colloidal solution?
Which of the following mixture is not an example of a colloidal solution?
ChemistryGrade-7
Chemistry
If a solution contains 55 g of common salt in 500 g of water, the mass percentage will be
If a solution contains 55 g of common salt in 500 g of water, the mass percentage will be
ChemistryGrade-7
Chemistry
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