Chemistry
Grade-8
Easy
Question
Identify the correct chemical reaction, for the formation of hydrogen gas from iron and dilute hydrochloric acid:
Hint:
balancing of equation.
The correct answer is: ![Fe plus 2 HCl ⟶ FeCl subscript 2 plus straight H subscript 2](data:image/png;base64,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)
is the correct answer as it is perfectly balanced and other equation were not balanced.
Related Questions to study
Chemistry
During electrolysis, which of the following ions migrate towards anode:
During electrolysis, which of the following ions migrate towards anode:
ChemistryGrade-8
Chemistry
Identify the product (X) obtained in the following reaction:
![2 Al plus stack 3 straight H subscript 2 straight O with steam below ⟶ straight X plus 3 straight H subscript 2](data:image/png;base64,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)
Identify the product (X) obtained in the following reaction:
![2 Al plus stack 3 straight H subscript 2 straight O with steam below ⟶ straight X plus 3 straight H subscript 2](data:image/png;base64,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)
ChemistryGrade-8
Chemistry
Strong electrolytes are the substances which:
Strong electrolytes are the substances which:
ChemistryGrade-8
Chemistry
What happens when a metal reacts with an acid?
What happens when a metal reacts with an acid?
ChemistryGrade-8
Chemistry
Identify the isotope which is shown in the below figure:
![](data:image/png;base64,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)
Identify the isotope which is shown in the below figure:
![](data:image/png;base64,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)
ChemistryGrade-8
Chemistry
In the Bosch process, the catalytic reduction of steam to Hydrogen is carried out by _____
In the Bosch process, the catalytic reduction of steam to Hydrogen is carried out by _____
ChemistryGrade-8
Chemistry
Read the following paragraph carefully and identify the P, Q, R and S from the following:
During an experiment, steam is passed over ____P___ at 1000oC in the furnace. As a result, the ___Q _____ gas is formed. This reaction is endothermic in nature. This Q gas, when combined with an excess of steam, ferric oxide and ____R___, it gives the products___ S____.
Read the following paragraph carefully and identify the P, Q, R and S from the following:
During an experiment, steam is passed over ____P___ at 1000oC in the furnace. As a result, the ___Q _____ gas is formed. This reaction is endothermic in nature. This Q gas, when combined with an excess of steam, ferric oxide and ____R___, it gives the products___ S____.
ChemistryGrade-8
Chemistry
When iron metal is taken in place of zinc for the laboratory preparation of Hydrogen, the volume of Hydrogen collected is lower. Identify the reason.
(i) Metal becomes passive due to the formation of a protective coating.
(ii) The formation of insoluble sulphate stops the further reaction.
(iii) There are impurities in the metal.
(iv) The reaction becomes reversible.
When iron metal is taken in place of zinc for the laboratory preparation of Hydrogen, the volume of Hydrogen collected is lower. Identify the reason.
(i) Metal becomes passive due to the formation of a protective coating.
(ii) The formation of insoluble sulphate stops the further reaction.
(iii) There are impurities in the metal.
(iv) The reaction becomes reversible.
ChemistryGrade-8
Chemistry
The correct conditions for the production of Hydrogen gas from the water gas are:
The correct conditions for the production of Hydrogen gas from the water gas are:
ChemistryGrade-8
Chemistry
In the laboratory preparation of Hydrogen, it is collected by downward displacement of water. It is also collected after all the air in the apparatus is allowed to escape because:
In the laboratory preparation of Hydrogen, it is collected by downward displacement of water. It is also collected after all the air in the apparatus is allowed to escape because:
ChemistryGrade-8
Chemistry
The most stable isotopes among all naturally occurring isotopes are:
The most stable isotopes among all naturally occurring isotopes are:
ChemistryGrade-8
Chemistry
A promoter used in the Bosch process:
A promoter used in the Bosch process:
ChemistryGrade-8
Chemistry
During the bosh process to prepare Hydrogen, some carbon dioxide is also obtained as a by-product. Write a chemical equation to remove this carbon dioxide by using caustic potash.
During the bosh process to prepare Hydrogen, some carbon dioxide is also obtained as a by-product. Write a chemical equation to remove this carbon dioxide by using caustic potash.
ChemistryGrade-8
Chemistry
During the preparation of Hydrogen by the laboratory method. Arrange these steps in proper order.
1. Fix a two-holed airtight stopper in the mouth of the flask.
2. Take a few pieces of granulated zinc pieces in rare taken in a flat-bottomed flask
3. Pass a thistle funnel through one hole and pass one end of the delivery tube through the other hole.
4. Now pour some dilute hydrochloric acid through the thistle funnel.
Place another end of the delivery tube inside the beehive shelf kept in a water trough.
During the preparation of Hydrogen by the laboratory method. Arrange these steps in proper order.
1. Fix a two-holed airtight stopper in the mouth of the flask.
2. Take a few pieces of granulated zinc pieces in rare taken in a flat-bottomed flask
3. Pass a thistle funnel through one hole and pass one end of the delivery tube through the other hole.
4. Now pour some dilute hydrochloric acid through the thistle funnel.
Place another end of the delivery tube inside the beehive shelf kept in a water trough.
ChemistryGrade-8
Chemistry
State whether the following are true or false.
(i). Hydrogen is the most abundant element in the universe but is only available in very few quantities.
(ii). Commercially the hydrogen gas can be prepared by electrolysis of water.
(iii). The Bosch process can also prepare Hydrogen from natural gas, which contains ethane as the main ingredient.
State whether the following are true or false.
(i). Hydrogen is the most abundant element in the universe but is only available in very few quantities.
(ii). Commercially the hydrogen gas can be prepared by electrolysis of water.
(iii). The Bosch process can also prepare Hydrogen from natural gas, which contains ethane as the main ingredient.
ChemistryGrade-8