Chemical A is used for water softening to remove temporary hardness. A reacts with&nbsp;<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>N</mi><msub><mi>a</mi><mn>2</mn></msub><mi>C</mi><msub><mi>O</mi><mn>3</mn></msub></math>&nbsp;to generate caustic soda. When&nbsp;<math xmlns="http://www.w3.org/1998/Math/MathML"><mi>C</mi><msub><mi>O</mi><mn>2</mn></msub></math>&nbsp;is bubbled through A, it turns cloudly. What is the chemical formula of A

Random motion of the particles of matter is due to _____________ energy.

Choose the correct option: The amount of matter present in an object is called its______.

Which one is not a correct statement about the matter?

In which of the following substances are the particles held together with a greater force of attraction?&nbsp;

Name A, B, C, D, E, and F in the following diagram showing the change in its state. &nbsp;<img class="image_resized" style="width:52.91%;" 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Chemical A is used for water softening to remove temporary hardness. A reacts with $N a_{2} C O_{3}$ to generate caustic soda. When $C O_{2}$ is bubbled through A, it turns cloudly. What is the chemical formula of A

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Chemical A is used for water softening to remove temporary hardness. A reacts with Na2CO3 to generate caustic soda. When CO2 is bubbled through A, it turns cloudly. What is the chemical formula of A

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Chemical A is used for water softening to remove temporary hardness. A reacts with $N a_{2} C O_{3}$ to generate caustic soda. When $C O_{2}$ is bubbled through A, it turns cloudly. What is the chemical formula of A