Photo AI

Hydrogen peroxide gradually decomposes into water and oxygen, according to the following equation - Scottish Highers Chemistry - Question 1 - 2016

Question icon

Question 1

Hydrogen-peroxide-gradually-decomposes-into-water-and-oxygen,-according-to-the-following-equation-Scottish Highers Chemistry-Question 1-2016.png

Hydrogen peroxide gradually decomposes into water and oxygen, according to the following equation. $2H_2O_2(aq) \rightarrow 2H_2O(l) + O_2(g)$ (a) At room temperat... show full transcript

Worked Solution & Example Answer:Hydrogen peroxide gradually decomposes into water and oxygen, according to the following equation - Scottish Highers Chemistry - Question 1 - 2016

Step 1

State why increasing the temperature causes an increase in reaction rate.

96%

114 rated

Answer

Increasing the temperature causes a rise in the kinetic energy of the particles. As temperature increases, particles move faster, leading to a higher frequency of successful collisions. Additionally, more particles will have sufficient energy to overcome the activation energy barrier.

Step 2

Complete the diagram below to show how the gas produced can be collected and measured.

99%

104 rated

Answer

The diagram should show a gas syringe or an inverted measuring cylinder submerged in water to collect the oxygen gas. Ensure that the gas is channeled from the reaction vessel to either collection method.

Step 3

Calculate the volume strength of the hydrogen peroxide.

96%

101 rated

Answer

Using the formula provided:

volume strength=volume of oxygen producedvolume of hydrogen peroxide solution\text{volume strength} = \frac{\text{volume of oxygen produced}}{\text{volume of hydrogen peroxide solution}}

Substituting the values:

volume strength=74 cm320 cm3=3.7\text{volume strength} = \frac{74 \text{ cm}^3}{20 \text{ cm}^3} = 3.7

Thus, the volume strength of the hydrogen peroxide is 3.7.

Step 4

Calculate the time taken, in s, for the reaction when the concentration of potassium iodide used was 0.6 mol l⁻¹.

98%

120 rated

Answer

From the graph, identify the rate of reaction for a concentration of 0.6 mol l⁻¹. Let's say it's approximately 0.2 s⁻¹. The time taken can be calculated as:

time=1rate=10.2=5exts\text{time} = \frac{1}{\text{rate}} = \frac{1}{0.2} = 5 ext{ s}

Join the Scottish Highers students using SimpleStudy...

97% of Students

Report Improved Results

98% of Students

Recommend to friends

100,000+

Students Supported

1 Million+

Questions answered

;