Release of GCE A Level 2011 Exam results

It’s official!

The results of the Year 2011 Singapore-Cambridge GCE Advanced Level (A-Level) Examination will be released this Friday, 2nd March 2012.

It’s the time of the year where hard work and focus for the past 2 years reap its rewards.

I hope you are one of those who has put in your hard work to make it happen.

Students who have been preparing for this day will be excited with the possibility of the freedom of choices in their path of further education in universities.

School candidates can collect their result slips from their respective schools from 2.30pm.

Private candidates can check their results from SEAB website at www.seab.gov.sg from 2.30pm as well.

All the best and enjoy the process!

PS: for those that will be taking your GCE A Level examination this year, now is the time to start clarifying your doubts. Don’t hesitate! Get your concepts right ASAP especially your H2 and H3 subjects

Ideal Gas Law: Exam-Based Question

In the previous blog post, we have discussed on the The Gaseous State for A-Level H2 Chemistry and the meaning of Ideal Gas (versus a Real Gas).

We have also discussed on Ideal Gas Equation and how to apply it on exam-based question.

Today, we shall look at another common exam-based question that has been seen modified versions in many Junior Colleges (JC) and Institutes in Singapore.

Question:

At 338K, pure PCl5 gas present in a flask has a pressure of 25.5 kPa. At 480K, the gas is completely dissociated into PCl3(g) and Cl2(g).  What is the pressure in the flask at 48oK?

Suggested Answer:

From the Ideal Gas Equation of PV = nRT,

we have P = (nRT)/V

Since V and R are constants,

we have (n1T1)/P1 = (n2T2)/P2

The next step is to write a balanced chemical equation to show the dissociate of PCl5 gas at 480K, which is:

PCl5(g) –> PCl3(g) + Cl2(g)

As such, the number of moles of gases has doubled at 480K since 1 mol of PCl5 has dissociated to produce 2 moles of gases (i.e. 1 mol of PCl3 and 1 mol of Cl2).

Thus, ratio of n2:n1 is 2:1

From (n1T1)/P1 = (n2T2)/P2,

we have P2 = (n2T2)(P1)/(n1T1) = (2 x 480)(25.5)/(1 x 338) = 72.4 kPa

Hope you have learned something useful today. Feel free to share it with your friends.

Keep Learning, Keep Clarifying, Keep Sharing!

Ideal Gas Law: Ideal Gas Equation

Hi A-Level Chemistry students.

Today, we will discuss on the topic of IDEAL GAS LAW, which might be known as THE GASEOUS STATE in your Chemistry syllabus.

Now, in Singapore GCE A-Level H2 Chemistry syllabus, candidates are required to know the following:

1) Basic assumptions of the kinetic theory as applied to an ideal gas
2) Conditions necessary for a gas to approach ideal behavior
3) Limitations of Ideality at very high pressures and very low temperatures
4) General gas equation pV=nRT and the determination of Mr

In the prevIous blog posts, we have discussed on point 1, 2 and 3. You can do a search for those posts by keying in “Ideal Gas Law” on the top RHS field.

Today we will go through the general gas equation which is:

pV=nRT

which can be expressed as

pV=(m/Mr)RT since n = m / Mr

It is important to note the units to be used in each term in the equation. Examiners’ reports have always identified wrong use of units to be one of the most common error in A-Level exams.

p = pressure in Pa or N/m2
V = volume in m3
n = no. of moles of gas in mol
R = Gas Constant with a value of 8.31 JK-1mol-1
T = temperature in K
m = mass of gas in g

Let’s take a look at an exam-based question to see how we can apply the equation in examination.

Quick Check 1:

At 27 oC and a pressure of 8 x 104 Pa, 1.00 dm3 of vapour was produced when 8.40 g of a compound was completely vapourised. Determine the relative molecular mass of the compound.

Suggested Solution:

Using the ideal gas equation

pV=nRT

we will have the following

pV=(m/Mr)RT

and after rearrangement we will have the following

Mr = (mRT)/pV

= 8.40 x 8.31 x (27 + 273) / (8 x 104) x (1.00 x 10-3)

= 261.8

= 262 (to 3 significant figures)

Note:

T/K = T/oC + 273

1 dm3 = 1.00 x 10-3 m3

Hope you have learned something today. In the next post we will look at more examples of solving questions using ideal gas equation.

PS: if you feel that this blogpost will be useful to your friend, feel free to forward the link to them.

Chemical Energetics: Exam-Based Question on Hess’ Law

The following question was sent by one of my A-Level JC1 H2 Chemistry students in Singapore.

It is a very interesting MCQ question and requires the students to be very good in drawing the Energy Cycle Diagram, in order to solve the question.

She thinks that the answer should be “B”‘. Do you agree with her?

Show your working or brief explanation on arriving at your answer.

I will share with everyone on the solution soon.

“80% of the Success is about taking the Necessary Actions”

Chemical Energetics: Application of Hess’ Law & Energy Cycle Diagram

In the previous blog post, i have introduced to you the usefulness of Hess’ Law and Energy Cycle Diagram to determine the enthalpy changes of reactions that cannot be determined directly through experiments.

The two most common applications are:

A) Calculations involving Enthalpy Changes of Formation

B) Calculations involving Enthalpy Changes of Combustion

Let us look at two exam-based questions and see how we apply it to solve the questions.

A) Calculations involving Enthalpy Changes of Formation

Question 1:

Calculate the enthalpy change for the reaction CaF2 + H2SO4 → 2HF + CaSO4, given that the enthalpies change of formation of CaF2, H2SO4, HF and CaSO4 are -1220, -814, -271 and -1434 kJmol-1 respectively.

Solutions:

Energy Cycle Diagram:

By Hess’ Law, ΔHrθ = 2(-271) + (1434) – (-1220) – (-814)

= +58 kJmol-1

B) Calculations involving Enthalpy Changes of Combustion

Question 2:

Calculate the standard enthalpy change of formation of CH4 given than the standard enthalpies change of combustion of methane, graphite and hydrogen are -890.2, -393.4 and -285.7 kJmol-1 respectively.

Solutions:

Energy Cycle Diagram:

By Hess’ Law, ΔHfθ = -393.4 + 2(-285.7) – (-890.2)

= -74.6 kJmol-1

Hope the above examples are useful in your learning of this topic on Chemical Energetics.

Feel free to forward this post to anyone that you think will be useful to. Cheers!