Chemistry
Grade-7
Easy
Question
Study the vein diagram carefully.
![](data:image/png;base64,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)
Which of the following colloidal system represent points 1, 2, and 3?
Hint:
B
The correct answer is: ![](data:image/png;base64,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)
Milk of magnesia(solid-liquid) is an example of Solid in liquid type colloid (sol) type of colloid.
Smoke (solid-gas) is a collection of air borne particles that float about in the atmosphere as gas.
Fog is an example of a liquid-gas mixture.
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Chemistry
Match the statements of Column A(mixture) with those of Column B(component present in them).
![](data:image/png;base64,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)
Match the statements of Column A(mixture) with those of Column B(component present in them).
![](data:image/png;base64,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)
ChemistryGrade-7
Chemistry
When two or more substances combine with each other without participating in a chemical change, the resultant substance is known as
When two or more substances combine with each other without participating in a chemical change, the resultant substance is known as
ChemistryGrade-7
Chemistry
Find the odd one out.
Rocks, table-salt, chocolate chip cookies, ice-cream
Find the odd one out.
Rocks, table-salt, chocolate chip cookies, ice-cream
ChemistryGrade-7
Chemistry
Air is a mixture because
Air is a mixture because
ChemistryGrade-7
Chemistry
The size of homogeneous particles is_________.
The size of homogeneous particles is_________.
ChemistryGrade-7
Chemistry
Which of the following substance is not dissolved in the water?
Which of the following substance is not dissolved in the water?
ChemistryGrade-7
Chemistry
Air is a mixture of gases including
Air is a mixture of gases including
ChemistryGrade-7
Chemistry
Which of the following is a mixture?
(i).Tap water
(ii). Alum powder
(iii). Bread
(iv). Soda water
(v). Carbon dioxide
Which of the following is a mixture?
(i).Tap water
(ii). Alum powder
(iii). Bread
(iv). Soda water
(v). Carbon dioxide
ChemistryGrade-7
Chemistry
State whether the following statements are true or false.
(i) A heterogeneous mixture can be separated by using the physical methods.
(ii) A homogeneous mixture can be separated by using the physical methods.
(iii) Alloys are the examples of homogeneous solutions.
State whether the following statements are true or false.
(i) A heterogeneous mixture can be separated by using the physical methods.
(ii) A homogeneous mixture can be separated by using the physical methods.
(iii) Alloys are the examples of homogeneous solutions.
ChemistryGrade-7
Chemistry
A cup of instant coffee is an example of
A cup of instant coffee is an example of
ChemistryGrade-7