Paper 5 Q1 Answer Template (A Level 9702 Physics)

What is this practical paper about? Here's an intro briefing!

 

Important: Break your answer into sections with headers, and use point form when writing your answer! 

 

A) DIAGRAM

• Use ruler, draw a clear diagram (show relative positions of apparatus) 
• Label all apparatus (including the table!) 

 

B) DEFINING THE PROBLEM

• Independent variable: __________________ 
• Dependent variable: ___________________ 
• Constant variables: ___________________ (list 2-3 other possible variables) 

 

C) METHODS OF DATA COLLECTION

1.    Set up the apparatus as shown in the diagram above.
2.    Vary the independent variable by _______________	❑ Include details how to vary ❑ Take preliminary readings to ensure workable range of variables ❑ Any safety considerations?
3.    Measure the constant variable by ____.	❑ Include details how you would know the constant variable is unchanging. ❑ Measuring instrument(s) used
4.    Measure the independent variable by ______________. *Clearly describe procedure in a logical sequence	❑ Include details on method & technique for reliable results ❑ Measuring instrument(s) used ❑ Any safety considerations? ❑ Any limitations/suggestions?
5.    Measure the dependent variable by ______________. *Clearly describe procedure in a logical sequence	❑ Include details on method & technique for reliable results ❑ Measuring instrument(s) used ❑ Any safety considerations? Any limitations/suggestions?
6.    Repeat procedure to obtain an average value for ________ (dependent variable)	❑  Details of averaging method to reduce uncertainty from random errors
7.    Repeat steps ________ to _________ for different values of ______________ (independent variable)	❑  Mention how constant variables made sure they are kept constant as steps are repeated

 

D) METHOD OF ANALYSIS

1.    In the given equation, p is _______, q is ________, and _______________ are constants.	❑  Identify IV/DV symbols ❑ Identify constants
2.    Include math steps to linearize equation. e.g. Taking log on both sides, log(y) = n log(x) + log(k)	❑  Put equation in linear form Y = mX + C
3.    Plot a graph of _______ against _______
4.    If the above relationship is true, a straight line graph will be obtained where the gradient is equal to _______ and the y-intercept is equal to ______________.   (constant to find) = ___(expression)_____.	Include expressions for ❑  Gradient ❑  y-intercept ❑ Constant to find

E) ANY ADDITIONAL DETAILS

*if it's not already included in Section C Methods

❑ List at least 2 safety considerations 

❑ List at least 3 suggestions to improve accuracy/reliability of results 

❑ Any other steps you missed in Section C. 

 

 

 Paper 5 Q1 Tutorial with sample MJ16 P52 Q1:

 

More Paper 5 videos in the playlist:
https://www.youtube.com/playlist?list=PLXli3LrRvG-YW3-uua5FyY3Tb2l1WT6UD

 

 Image version of template to use:

ON20 P35 Q2 Sample Lab Practical

 9702/35/O/N/20:

Lab report sample for October/November 2020 Paper 3 Variant 5 Question 2.

ON20 P35 Q1 Sample Lab Practical

9702/35/O/N/20:

Sample lab report for October/November 2020 Paper 4 Variant 5 Question 1. 
Also known as 9702w20qp35

ON20 P11 Worked Solutions

9702/1/O/N/20: Full video playlist here:

https://youtube.com/playlist?list=PLXli3LrRvG-avEwF0UuNQSZE-VPKM05Iu

  Also known as 9702w20qp11

MJ20 P52 Q2 Viscosity of Liquid

 9702/52/M/J/20: A student investigates how the viscous force in a liquid varies with temperature.
The student releases a ball from the surface of the liquid in a container. The ball falls as shown in
Fig. 2.1. The student determines the speed of the ball between P and Q and measures the thermodynamic
temperature T of the liquid.

Viscosity is a term used to describe the viscous forces acting in a liquid. Viscosity has the unit
pascal second (Pas). The viscosity η of the liquid is calculated from the speed of the ball. The experiment is repeated for the same liquid at different temperatures. It is suggested that η and T are related by the equation 

\( \eta = He^{\frac{E}{kT}}\)

where E and H are constants and k is the Boltzmann constant.

May/June 2020 Paper 5 Variant 2 Questions 2 data analysis.

 

MJ20 P51 Q2 Discharging Capacitor

9702/51/M/J/20: A student investigates the discharge of a capacitor through a resistor using the circuit shown in Fig. 2.1. The student initially closes the switch and charges the capacitor. The switch is then opened and a stop-watch is started. The capacitor discharges through the resistor. At time t the potential
difference V across the capacitor is measured.

It is suggested that V and t are related by the equation where Q0 is the charge of the fully charged capacitor, C is the capacitance of the capacitor and R is the resistance of the resistor.

 May/June 2020 Paper 51 Question 2.

 

9702/12/M/J/20: Full video playlist here:

https://www.youtube.com/playlist?list=PLXli3LrRvG-ZqeckKG8SuUzNszFbpQXD0

  Also known as 9702s20qp12

MJ20 P11 Worked Solutions

9702/11/M/J/20: Full video playlist here:

https://www.youtube.com/playlist?list=PLXli3LrRvG-ZqeckKG8SuUzNszFbpQXD0

 

Also known as 9702s20qp11

FM20 P52 Q2 Capacitor Discharge

 9702/52/F/M/20: A student investigates the discharge of a capacitor through a resistor as shown in Fig. 2.1. The student initially closes the switch and charges the capacitor. The switch is then opened and a stop-watch is started. The capacitor discharges through the resistor. At different times t the current I is measured. It is suggested that I and t are related by the equation

\( I = \dfrac{E}{R} e^{-\frac{t}{RC}}\)

where E is the e.m.f. of the power supply, C is the capacitance of the capacitor and R is the resistance of the resistor.

Solutions for February/March 2020 Paper 5 variant 2 question 2 data analysis and graphing.