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The volume strength of g1 M H(2)O(2) is ...

The volume strength of g1 M `H_(2)O_(2)` is : (Molar mass of `H_(2)O_(2) = 34 g mol^(-1)`)

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To find the volume strength of 1 M \( H_2O_2 \), we will follow these steps: ### Step 1: Understand the concept of volume strength Volume strength is defined as the volume of oxygen gas (in liters) that is liberated when one volume of hydrogen peroxide decomposes completely. ### Step 2: Write the balanced equation for the decomposition of \( H_2O_2 \) The balanced equation for the decomposition of hydrogen peroxide is: \[ 2 H_2O_2 \rightarrow 2 H_2O + O_2 \] ### Step 3: Determine the moles of \( H_2O_2 \) and the corresponding moles of \( O_2 \) From the balanced equation, we see that 2 moles of \( H_2O_2 \) produce 1 mole of \( O_2 \). Therefore, 1 mole of \( H_2O_2 \) will produce: \[ \frac{1}{2} \text{ moles of } O_2 \] ### Step 4: Calculate the volume of \( O_2 \) produced at STP At standard temperature and pressure (STP), 1 mole of any gas occupies 22.4 liters. Thus, the volume of \( O_2 \) produced from 1 mole of \( H_2O_2 \) is: \[ \text{Volume of } O_2 = \frac{1}{2} \times 22.4 \text{ L} = 11.2 \text{ L} \] ### Step 5: Calculate the volume strength Since the volume strength is defined as the volume of oxygen produced from 1 liter of \( H_2O_2 \), and we have calculated that 1 mole of \( H_2O_2 \) (which is 1 L of 1 M solution) produces 11.2 L of \( O_2 \), the volume strength of 1 M \( H_2O_2 \) is: \[ \text{Volume strength} = 11.2 \] ### Final Answer: The volume strength of 1 M \( H_2O_2 \) is **11.2**. ---

To find the volume strength of 1 M \( H_2O_2 \), we will follow these steps: ### Step 1: Understand the concept of volume strength Volume strength is defined as the volume of oxygen gas (in liters) that is liberated when one volume of hydrogen peroxide decomposes completely. ### Step 2: Write the balanced equation for the decomposition of \( H_2O_2 \) The balanced equation for the decomposition of hydrogen peroxide is: \[ ...
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The strength of H_(2)O_(2) is expressed in many ways like molarity , normality , % strength and volume strengths But out of all these form of strengths , volume strength has great significance for chemical reactions . This decomposition of H_(2)O_(2) is shown as under H_(2)O_(2)(l) to H_(2)O(l) + (1)/(2)O_(2)(g) 'x' volume strength of H_(2)O_(2) means one volume (litre or ml) of H_(2)O_(2) releases x volume (litre or ml) of O_(2) at NTP . 1 litre H_(2)O_(2) release x litre of O_(2) at NTP =(x)/(22.4) moles of O_(2) From the equation , 1 mole of O_(2) produces from 2 moles of H_(2)O_(2) . (x)/(22.4) moles of O_(2) produces from 2xx(x)/(22.4) moles of H_(2)O_(2) =(x)/(11.2) moles of H_(2)O_(2) So, molarity of H_(2)O_(2)=((x)/(11.2))/(1)=(x)/(11.2)M Normality =n-factor xx molarity =2xx(x)/(11.2)=(x)/(5.6) N 30 g Ba(MnO_(4))_(2) sample containing inert impurity is completely reacting with 100 ml of "28 volume" strength of H_(2)O_(2) in acidic medium then what will be the percentage purity of Ba(MnO_(4))_(2) in the sample ? (Ba=137, Mn=55, O=16)

The strength of H_(2)O_(2) is expressed in many ways like molarity , normality , % strength and volume strengths But out of all these form of strengths , volume strength has great significance for chemical reactions . This decomposition of H_(2)O_(2) is shown as under H_(2)O_(2)(l) to H_(2)O(l) + (1)/(2)O_(2)(g) 'x' volume strength of H_(2)O_(2) means one volume (litre or ml) of H_(2)O_(2) releases x volume (litre or ml) of O_(2) at NTP . 1 litre H_(2)O_(2) release x litre of O_(2) at NTP =(x)/(22.4) moles of O_(2) From the equation , 1 mole of O_(2) produces from 2 moles of H_(2)O_(2) . (x)/(22.4) moles of O_(2) produces from 2xx(x)/(22.4) moles of H_(2)O_(2) =(x)/(11.2) moles of H_(2)O_(2) So, molarity of H_(2)O_(2)=((x)/(11.2))/(1)=(x)/(11.2)M Normality =n-factor xx molarity =2xx(x)/(11.2)=(x)/(5.6) N What volume of H_(2)O_(2) solution of "11.2 volume" strength is required to liberate 2240 ml of O_(2) at NTP?