Chemistry
Grade-10
Easy
Question
From the following which base in used for the manufacture of bleaching powder?
![Mg left parenthesis O straight H right parenthesis subscript 2](data:image/png;base64,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)
![NaOH](data:image/png;base64,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)
- KOH
![Ca left parenthesis O H right parenthesis subscript 2](data:image/png;base64,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)
Hint:
Bleaching powder is made by the reaction of chlorine gas on dry slaked lime.
The correct answer is: ![Ca left parenthesis O H right parenthesis subscript 2](data:image/png;base64,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)
One molecule of bleaching powder contains one calcium ion, chloride ion and one hypochlorite . Hence it is also called calcium chloro hypochlorite. It is a mixed salt.
Bleaching powder is made by the reaction of chlorine gas on dry slaked lime.
Ca(OH)2 + Cl2
CaOCl2 + H2O
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![straight C plus straight O subscript 2 ⟶ with capital delta on top CO subscript 2](data:image/png;base64,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)
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![straight C plus straight O subscript 2 ⟶ with capital delta on top CO subscript 2](data:image/png;base64,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)
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Physics
On which two sides of the electric motor couple forces are acting which cause the rectangular coil to rotate between the poles of the magnets?
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On which two sides of the electric motor couple forces are acting which cause the rectangular coil to rotate between the poles of the magnets?
![](data:image/png;base64,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)
PhysicsGrade-10
Physics
In the given figure on which two sides of the electric motor no forces are acting?
![](data:image/png;base64,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)
In the given figure on which two sides of the electric motor no forces are acting?
![](data:image/png;base64,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)
PhysicsGrade-10
Physics
In the given figure which side of the rectangular current-carrying coil is parallel to the magnetic field?
![](data:image/png;base64,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)
In the given figure which side of the rectangular current-carrying coil is parallel to the magnetic field?
![](data:image/png;base64,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)
PhysicsGrade-10
Physics
In an Electric motor ________ remains fixed and ______ rotates.
In an Electric motor ________ remains fixed and ______ rotates.
PhysicsGrade-10
Physics
In a commercial electric motor, the two permanent magnets are replaced with ____.
In a commercial electric motor, the two permanent magnets are replaced with ____.
PhysicsGrade-10
Physics
The direction of the force on a rectangular current-carrying conductor in a magnetic field depends upon ___.
The direction of the force on a rectangular current-carrying conductor in a magnetic field depends upon ___.
PhysicsGrade-10
Physics
The force exerted on a current-carrying wire placed in a magnetic field is maximum when the angle between the wire and the direction of the magnetic field is ____.
The force exerted on a current-carrying wire placed in a magnetic field is maximum when the angle between the wire and the direction of the magnetic field is ____.
PhysicsGrade-10
Physics
The split rings are also known as ____.
The split rings are also known as ____.
PhysicsGrade-10
Physics
The device which converts electrical energy into mechanical energy is called a/an _____.
The device which converts electrical energy into mechanical energy is called a/an _____.
PhysicsGrade-10
Physics
Which of the following factors affect the strength of force experienced by the rectangular current-carrying conductor in a magnetic field?
Which of the following factors affect the strength of force experienced by the rectangular current-carrying conductor in a magnetic field?
PhysicsGrade-10
Physics
A current flow in a wire running between the S and N poles of a magnet lying horizontally as shown in the figure below.
![](data:image/png;base64,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)
The force on the wire due to the magnet is directed _____.
A current flow in a wire running between the S and N poles of a magnet lying horizontally as shown in the figure below.
![](data:image/png;base64,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)
The force on the wire due to the magnet is directed _____.
PhysicsGrade-10
Physics
In the given figure which side of the rectangular current-carrying coil is perpendicular to the magnetic field?
![](data:image/png;base64,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In the given figure which side of the rectangular current-carrying coil is perpendicular to the magnetic field?
![](data:image/png;base64,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)
PhysicsGrade-10