Chemistry
Grade-6
Easy
Question
_____ are vessels in which liquid is placed so it can be stirred, mixed, or heated.
- Test tube
- Beakers
- Tongs
- Funnel
Hint:
For the given requirement the equipment should be of considerable size to do all the required activities. Beakers are used for various activities.
The correct answer is: Beakers
Beakers are vessels in which liquid is placed so it can be stirred, mixed, or heated.
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Which is the right way to look at what is inside the test tube?
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Identify the equipment.
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)
Identify the equipment.
![](data:image/png;base64,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)
ChemistryGrade-6
Chemistry
The standard beakers are often present in the height of ____ than its diameter
The standard beakers are often present in the height of ____ than its diameter
ChemistryGrade-6
Chemistry
State true or false. Beakers are less accurate than graduated cylinders.
State true or false. Beakers are less accurate than graduated cylinders.
ChemistryGrade-6
Chemistry
Identify the equipment.
![](data:image/png;base64,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)
Identify the equipment.
![](data:image/png;base64,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)
ChemistryGrade-6
Chemistry
A clay triangle consists of ___ lengths of galvanized wire arranged in a triangle shape.
A clay triangle consists of ___ lengths of galvanized wire arranged in a triangle shape.
ChemistryGrade-6
Chemistry
A hot ___ colored flame is a result of a mixture of a sufficient amount of air with the gas in the Bunsen burner.
A flame with a bright blue triangle within a pale blue flame is too hot.
A hot ___ colored flame is a result of a mixture of a sufficient amount of air with the gas in the Bunsen burner.
ChemistryGrade-6
A flame with a bright blue triangle within a pale blue flame is too hot.
Chemistry
A ___ is a facility that provides controlled conditions in which scientific or technological research, experiments, and measurement may be performed.
A ___ is a facility that provides controlled conditions in which scientific or technological research, experiments, and measurement may be performed.
ChemistryGrade-6
Chemistry
Type of number of flames produced in Bunsen burner are
Type of number of flames produced in Bunsen burner are
ChemistryGrade-6
Chemistry
Correct reason for the importance of laboratory equipment is
Correct reason for the importance of laboratory equipment is
ChemistryGrade-6
Chemistry
What unit is on a graduated cylinder?
What unit is on a graduated cylinder?
ChemistryGrade-6
Chemistry
The lab equipment used to measure the volume of liquids
The lab equipment used to measure the volume of liquids
ChemistryGrade-6
Chemistry
Watch glass is in the shape of
Watch glass is in the shape of
ChemistryGrade-6
Chemistry
_______ is the amount of 3D space a substance or object occupies.
_______ is the amount of 3D space a substance or object occupies.
ChemistryGrade-6