Chemistry
Grade-10
Easy
Question
Which of the following products are obtained when baking soda reacts with water?
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)
- H2CO3 and Na2O
- HCOOH and NaOH
- H2CO2 and NaCl
- H2CO3 and NaOH
Hint:
Sodium hydroxide and carbonic acid is formed.
The correct answer is: H2CO3 and NaOH
- Baking soda is the common name of sodium hydrogen carbonate.
- When baking soda reacts with water sodium hydroxide and carbonic acid which dissociates into water and carbon dioxide.
NaHCO3 + H2O
NaOH + H2CO3
- The reaction is exothermic.
Related Questions to study
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Completed the following analogy: Understand On heating: Sodium carbonate: Soda ash:: Sodium bicarbonate: …………..
Completed the following analogy: Understand On heating: Sodium carbonate: Soda ash:: Sodium bicarbonate: …………..
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Which of the following substances are not used for the preparation of baking soda?
Which of the following substances are not used for the preparation of baking soda?
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The Solvay process is also known as the
The Solvay process is also known as the
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Which of the following substance is used in the fire-extinguisher?
Which of the following substance is used in the fire-extinguisher?
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Which of the following compound/s are recycled during the Solvay process?
Which of the following compound/s are recycled during the Solvay process?
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The incorrect statement among the following is
The incorrect statement among the following is
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The correct statement among the following is
The correct statement among the following is
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During the Solvay process, ammoniated brine is filtered to remove
During the Solvay process, ammoniated brine is filtered to remove
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The sodium carbonate does not decompose but melts at……
The sodium carbonate does not decompose but melts at……
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In the soda-acid fire extinguisher, the sulfuric acid and sodium bicarbonate are allowed to react with each other to give the products
In the soda-acid fire extinguisher, the sulfuric acid and sodium bicarbonate are allowed to react with each other to give the products
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The common name for the calcium carbonate is
The common name for the calcium carbonate is
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Which of the following substance is not manufactured by calcium carbonate?
Which of the following substance is not manufactured by calcium carbonate?
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Which of the following compound is used for softening of water?
Which of the following compound is used for softening of water?
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Chemistry
Different steps involved in the preparation of sodium carbonate by the Solvay process are given below. Arrange them in the correct sequence.
![text (l) end text Ca left parenthesis OH right parenthesis subscript 2 left parenthesis space straight s right parenthesis plus 2 NH subscript 4 Cl left parenthesis aq right parenthesis rightwards arrow 2 NH subscript 3 left parenthesis space straight g right parenthesis plus CaCl subscript 2 text (aq) end text plus 2 straight H subscript 2 straight O left parenthesis text 1) end text](data:image/png;base64,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)
![text (II) end text 2 NaHCO subscript 3 ⟶ with 50 minus 1000 straight C on top Na subscript 2 CO subscript 3 plus straight H subscript 2 straight O plus CO subscript 2](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAVgAAAAZCAYAAAB0HzY9AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAU2v5G4wAABWRJREFUeNrtXe9nV1EYPyYzyUiSmUSS2YsZSWaSSJJJxiSZTCRJ+gf2IhmTXvSiN0mSmUgvkplIMjOJmclMRrJXyZgk+foat+dpz1d393vPPffc8+Pesz0fHr7fe+73nj0/zuc+9znn3AnBCBlRiiQxAPKFZMBSv0dBRkEWJe2qPm20Y9/1DL0ZDAbDmGCz0AcyA7KP5AMdM8UEyHVJ/6o+bbT/AOln9zMYjDIJ9jXIqdj3kyBvHPev6tNG+1V2PYPB8EGwdXpcTiOdXyAtse8tdMwlwar6tNHexq5nMBg+gAR0DOQ9yHAOAqxLiFImugSr6tNFO4PBYDgF1iuXFNnkrhIy2F2KDFW3/TdnsIztgpsg4xrnj9NvGP7RCrKSOJasZ+LnKccEq+rTtB0/X2d3M0JHD8jHAr+bo98y/KEd5KlorsPijDvOwu8F2S82Z+fPOyZYVZ+m7Ui4ayDn2O2MkIFE2ZtjQCWPYT1wVnFtXGLzih79GpM0VyTn/gEZ0RjgRYlB1XYI5AHIMv3NmC3eo0fzJLpBnhMRrNHnbgc+wr91g26ElyXnDNDfug5y22K/WbVaVZ+m7YPkhw1RbB2si5jKgyrGkMsxo0IZOlbCB71EsHkMmXZslohWhhkihD0xReYkJIHXxwmcthIJ9gLIPGVNjfpgB8g1kLeJcy+BLICcpnNb6PNCBgky/JOF7ZhSIfQYsk2wZehYGR/cB7llQLCYdYxr9ol3ls+S62NGM1oSwSL5f6VH1jx35BV6ZE9iL7V1C0YVCNZ2TKnioooxFDkaMz51jEL0AbL5SQOC7aMMQRe1jOtPp6TxsmzzUyz97zcMlsci/8TdY7obyoBtT5jfnGJCMjBcx5QqLqoYQ2URrE0doxB9gLXRVgOCbRX6y4H6FGUJnDh7mKPvydjdBetsS4bBsgrSmVOHb/TIIUMHXY/hNjtdVZCgi5jKQlVjqCyCtaljFKIPNjSUkSlY1+ivjTIEVbaJReYjGsZtEfoL6yMDPeqWzmEUB06A/SA/jomta2pdxpQtn/uMIV2CLbohxaWOUYg+8EmwWNPAtY9nc/R5EOSFpnEjTae4JthagUHAoifxt2xNeoopn4O7ZkCoRYky8myPmmUdquIDryWCw0SuRzSch0sqjmf0PUp1sqwlPDrBskyDMO+jRSeXCErFxVgGO54jg7UVU1moagyVWSKwpWMUog/eifyTQ0UnubrEZqF4t6YBcWnXlKQNi9NDYuvyG1OCxTVzedePYv9Zu4xGxNbieDzjWszI4hl6RJC3BmsrpuJ+nEtJGKoaQ64IVmUPXR1t6ODLB3OKhPEfTJdp3aJryHAA5KXY3GdexIB3qNYWpWTetksEB4W66B2/aeBLotNmsdtF9vKOLs5ureC5+L++2mdMCcqWcaZ6IZAYcp3ByuxhomNRHXz4QKZvE1xvNJgiJYoaEBWZTmlDozSWV3TSo9/3lHRfN1gGyTnDsdLJAfqe3LU2RJnEKfF/gfIZoV6gjOetMz96y3Jtx1QctUBiyFeJIM0eRXU00cGHD2T6NgG3X/YUINg8W2V1CtRRhrGSbT1kAEzVcVXCCZC7YrMmZxoseNNpbO+NKJAnJY+ijS12P6nvZ4o7Mq7FfCTk2zcZ7gnWNKYawAE5sw1jqCjBZtlDV0cbcOkDlb5NgcUve/Ez2CPR/C5XRnjooPg/zDFUqj2C0feG0NvyinVXfpWcPrCuM8a2Cxr4jyCnRL4a306IobLtwfoymlBjEwSbuUwL9RbdnRJDVbIH68v4B3z3wzybIUjg4OriGKqcPVjfHY5G7QyzDnzBziE2SdB+LLp1dLvFUJn2qJS+fwEffffQuRPI/gAAAcp0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bXRleHQ+JiN4QTA7KElJKSYjeEEwOzwvbXRleHQ+PG1uPjI8L21uPjxtc3ViPjxtaT5OYUhDTzwvbWk+PG1uPjM8L21uPjwvbXN1Yj48bW92ZXI+PG1vPiYjeDI3RjY7PC9tbz48bXJvdz48bW4+NTA8L21uPjxtbz4tPC9tbz48bW4+MTAwMDwvbW4+PG1pIG1hdGh2YXJpYW50PSJub3JtYWwiPkM8L21pPjwvbXJvdz48L21vdmVyPjxtc3ViPjxtaT5OYTwvbWk+PG1uPjI8L21uPjwvbXN1Yj48bXN1Yj48bWk+Q088L21pPjxtbj4zPC9tbj48L21zdWI+PG1vPis8L21vPjxtc3ViPjxtaSBtYXRodmFyaWFudD0ibm9ybWFsIj5IPC9taT48bW4+MjwvbW4+PC9tc3ViPjxtaSBtYXRodmFyaWFudD0ibm9ybWFsIj5PPC9taT48bW8+KzwvbW8+PG1zdWI+PG1pPkNPPC9taT48bW4+MjwvbW4+PC9tc3ViPjwvbWF0aD4Kb0VaAAAAAElFTkSuQmCC)
![text (III) end text open parentheses NH subscript 4 close parentheses HCO subscript 3 plus NaCl ⟶ with 30 degree straight C on top NaHCO subscript 3 plus NH subscript 4 Cl](data:image/png;base64,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)
![text (IV) end text CaO plus straight H subscript 2 straight O rightwards arrow Ca left parenthesis OH right parenthesis subscript 2](data:image/png;base64,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)
Different steps involved in the preparation of sodium carbonate by the Solvay process are given below. Arrange them in the correct sequence.
![text (l) end text Ca left parenthesis OH right parenthesis subscript 2 left parenthesis space straight s right parenthesis plus 2 NH subscript 4 Cl left parenthesis aq right parenthesis rightwards arrow 2 NH subscript 3 left parenthesis space straight g right parenthesis plus CaCl subscript 2 text (aq) end text plus 2 straight H subscript 2 straight O left parenthesis text 1) end text](data:image/png;base64,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)
![text (II) end text 2 NaHCO subscript 3 ⟶ with 50 minus 1000 straight C on top Na subscript 2 CO subscript 3 plus straight H subscript 2 straight O plus CO subscript 2](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAVgAAAAZCAYAAAB0HzY9AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAU2v5G4wAABWRJREFUeNrtXe9nV1EYPyYzyUiSmUSS2YsZSWaSSJJJxiSZTCRJ+gf2IhmTXvSiN0mSmUgvkplIMjOJmclMRrJXyZgk+foat+dpz1d393vPPffc8+Pesz0fHr7fe+73nj0/zuc+9znn3AnBCBlRiiQxAPKFZMBSv0dBRkEWJe2qPm20Y9/1DL0ZDAbDmGCz0AcyA7KP5AMdM8UEyHVJ/6o+bbT/AOln9zMYjDIJ9jXIqdj3kyBvHPev6tNG+1V2PYPB8EGwdXpcTiOdXyAtse8tdMwlwar6tNHexq5nMBg+gAR0DOQ9yHAOAqxLiFImugSr6tNFO4PBYDgF1iuXFNnkrhIy2F2KDFW3/TdnsIztgpsg4xrnj9NvGP7RCrKSOJasZ+LnKccEq+rTtB0/X2d3M0JHD8jHAr+bo98y/KEd5KlorsPijDvOwu8F2S82Z+fPOyZYVZ+m7Ui4ayDn2O2MkIFE2ZtjQCWPYT1wVnFtXGLzih79GpM0VyTn/gEZ0RjgRYlB1XYI5AHIMv3NmC3eo0fzJLpBnhMRrNHnbgc+wr91g26ElyXnDNDfug5y22K/WbVaVZ+m7YPkhw1RbB2si5jKgyrGkMsxo0IZOlbCB71EsHkMmXZslohWhhkihD0xReYkJIHXxwmcthIJ9gLIPGVNjfpgB8g1kLeJcy+BLICcpnNb6PNCBgky/JOF7ZhSIfQYsk2wZehYGR/cB7llQLCYdYxr9ol3ls+S62NGM1oSwSL5f6VH1jx35BV6ZE9iL7V1C0YVCNZ2TKnioooxFDkaMz51jEL0AbL5SQOC7aMMQRe1jOtPp6TxsmzzUyz97zcMlsci/8TdY7obyoBtT5jfnGJCMjBcx5QqLqoYQ2URrE0doxB9gLXRVgOCbRX6y4H6FGUJnDh7mKPvydjdBetsS4bBsgrSmVOHb/TIIUMHXY/hNjtdVZCgi5jKQlVjqCyCtaljFKIPNjSUkSlY1+ivjTIEVbaJReYjGsZtEfoL6yMDPeqWzmEUB06A/SA/jomta2pdxpQtn/uMIV2CLbohxaWOUYg+8EmwWNPAtY9nc/R5EOSFpnEjTae4JthagUHAoifxt2xNeoopn4O7ZkCoRYky8myPmmUdquIDryWCw0SuRzSch0sqjmf0PUp1sqwlPDrBskyDMO+jRSeXCErFxVgGO54jg7UVU1moagyVWSKwpWMUog/eifyTQ0UnubrEZqF4t6YBcWnXlKQNi9NDYuvyG1OCxTVzedePYv9Zu4xGxNbieDzjWszI4hl6RJC3BmsrpuJ+nEtJGKoaQ64IVmUPXR1t6ODLB3OKhPEfTJdp3aJryHAA5KXY3GdexIB3qNYWpWTetksEB4W66B2/aeBLotNmsdtF9vKOLs5ureC5+L++2mdMCcqWcaZ6IZAYcp3ByuxhomNRHXz4QKZvE1xvNJgiJYoaEBWZTmlDozSWV3TSo9/3lHRfN1gGyTnDsdLJAfqe3LU2RJnEKfF/gfIZoV6gjOetMz96y3Jtx1QctUBiyFeJIM0eRXU00cGHD2T6NgG3X/YUINg8W2V1CtRRhrGSbT1kAEzVcVXCCZC7YrMmZxoseNNpbO+NKJAnJY+ijS12P6nvZ4o7Mq7FfCTk2zcZ7gnWNKYawAE5sw1jqCjBZtlDV0cbcOkDlb5NgcUve/Ez2CPR/C5XRnjooPg/zDFUqj2C0feG0NvyinVXfpWcPrCuM8a2Cxr4jyCnRL4a306IobLtwfoymlBjEwSbuUwL9RbdnRJDVbIH68v4B3z3wzybIUjg4OriGKqcPVjfHY5G7QyzDnzBziE2SdB+LLp1dLvFUJn2qJS+fwEffffQuRPI/gAAAcp0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bXRleHQ+JiN4QTA7KElJKSYjeEEwOzwvbXRleHQ+PG1uPjI8L21uPjxtc3ViPjxtaT5OYUhDTzwvbWk+PG1uPjM8L21uPjwvbXN1Yj48bW92ZXI+PG1vPiYjeDI3RjY7PC9tbz48bXJvdz48bW4+NTA8L21uPjxtbz4tPC9tbz48bW4+MTAwMDwvbW4+PG1pIG1hdGh2YXJpYW50PSJub3JtYWwiPkM8L21pPjwvbXJvdz48L21vdmVyPjxtc3ViPjxtaT5OYTwvbWk+PG1uPjI8L21uPjwvbXN1Yj48bXN1Yj48bWk+Q088L21pPjxtbj4zPC9tbj48L21zdWI+PG1vPis8L21vPjxtc3ViPjxtaSBtYXRodmFyaWFudD0ibm9ybWFsIj5IPC9taT48bW4+MjwvbW4+PC9tc3ViPjxtaSBtYXRodmFyaWFudD0ibm9ybWFsIj5PPC9taT48bW8+KzwvbW8+PG1zdWI+PG1pPkNPPC9taT48bW4+MjwvbW4+PC9tc3ViPjwvbWF0aD4Kb0VaAAAAAElFTkSuQmCC)
![text (III) end text open parentheses NH subscript 4 close parentheses HCO subscript 3 plus NaCl ⟶ with 30 degree straight C on top NaHCO subscript 3 plus NH subscript 4 Cl](data:image/png;base64,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)
![text (IV) end text CaO plus straight H subscript 2 straight O rightwards arrow Ca left parenthesis OH right parenthesis subscript 2](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAMQAAAATCAYAAADPnaL8AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAOJ5y/mQAAA7BJREFUeNrtWs9nHUEcH6uipxBV8VSUqIo9PKGHiqgqUT1UD6WqqocIVRXRf6CHihKRU0WJqnqHCtVDRUSJHiqiSkUPVREieqooVT3Ferx+R79Pp5v59Z397nZfdz98eG9nd2a+P2a+850ZIey4C5wT2TCH9dSowelXhfteE/iOqa5NrK9GDU6/KtT3ZEWjqWcd5fcWcMTw7Tjwg/L/DHDDs92TwAXgZ2AC3AHOAo8FyhEDW8BvyBY+ywudwLIyyZCnTXR+RZWRomOK7xkxih23NXYP+MDw/SJwJvVsAztnwxUcSJeAET5rAKeArwPkuI4D9wLWF+Fv+exGjwyIfyFDXjYx+RVVRqqOfXzPinngtKOx48BdzTtSmH0sVzHjWDfGWN8AkyFjnMn6NWUDWBYzOHmeA4JThlAdctpE51chMlJ17PI9J+TIP+fRmHxvLPVsArii+Va+98bS5hIxAZIz13slhI9r6puyfC/LnpR8QHDKoOI+8JRn+5w20flViIxUHbt8z4mfwD6Pxm4CH6WePcUQmEYf1mvCF+AJQh+fKzPHJPBTqnwPQ7sJDWyzzAOCUwYVy2gL15KL2yY6vwqRkapjl+850fZs7Ah2NlKWS1+V/2kkljaTDP2NNN/71JfkNCBspIBTBhWDmBd0cPY9WpBN2kwyhug4KWJAdCPCRfx9Gfg40HiZOqzpm099B4FOHRoF8hgQWWTo8kVBNmkzyRii40yy+C6ZBO4GtJSQOWao0xW25JbeEHEdvINK1jnpniPc98qSiUsGU4RYMtg6D5uYlkxUGQtfMq1rEiJbR3Yx7G5b6nQlNgvi8FatLdm7lgr1Hc07ty11TJYgqe46jZy9NjWJLqcMITkEt03WDZsfVBmzJtUuvXttj9k68hD4CmcIE6axXhOGPBIsdaZx9W0EB6huO69flGvbNcLdnK0cZQjZZeK2ic6vQmSk6tjkeya9H4LPwZyKGMuGLXX6HI5cRQPcUkLrIP5XTxu3la06GW5nMZlPh145Y30Enhd/DnwmBP1Qq6glky4f4JIhFJw2MfkVVUbug7kDH0XI+yZNQkcWLWWU43OptJc448j2vmNuoobaJipLhjy5731W/D413zcMVpnj/MDyZ6KcVzekM7y1TDhFypCnTXR+RZWR8+qGTe9/ob7cVxwaqKPhCshapst9ZL3fEdmv6c47kqaq4zRw1XOd/r+Aw6+y+l4V9d4TkWHNkFDWqPVeOawJ8xX6GrXeK4esVztqMOv9F9I1jmsl/UMsAAABG3RFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtdGV4dD4mI3hBMDsoSVYpJiN4QTA7PC9tdGV4dD48bWk+Q2FPPC9taT48bW8+KzwvbW8+PG1zdWI+PG1pIG1hdGh2YXJpYW50PSJub3JtYWwiPkg8L21pPjxtbj4yPC9tbj48L21zdWI+PG1pIG1hdGh2YXJpYW50PSJub3JtYWwiPk88L21pPjxtbz4mI3gyMTkyOzwvbW8+PG1pPkNhPC9taT48bW8+KDwvbW8+PG1pPk9IPC9taT48bXN1Yj48bW8+KTwvbW8+PG1uPjI8L21uPjwvbXN1Yj48L21hdGg+RrgmiwAAAABJRU5ErkJggg==)
ChemistryGrade-10
Chemistry
In the Solvay process, the raw material which is used is
In the Solvay process, the raw material which is used is
ChemistryGrade-10