Marking an A Level Paper: Method vs Answer

  • #1
chwala
Gold Member
2,773
396
Homework Statement
This is a question from my own paper;
This is the second part of the question that i am marking...the first part was on finding the stationary points.

Determine the co ordinates of the maximum point of the graph amended to ;Determine which stationary point is a maximum. Giving reasons for your answer.

##y=x^4-4x^2##
Relevant Equations
differentiation
I am marking this now...just need your insight...the second part has [2] marks. I am giving [1] mark for the correct method...i expect use of second derivative test or otherwise for Method Mark...then the correct answer ##(0,0)## would realize the Answer mark.
The student has not shown any method but has indicated only the answer i.e ##(0,0)## which is correct, how to handle this? based on my previous experience of marking A level papers for an [International Examining body] ...i was advised that one cannot get Answer mark correct if the given Method is not correct or is not shown. Cheers.
 
Last edited:
Physics news on Phys.org
  • #3
I would have specified local maximum in the question.
 
  • Like
Likes SammyS
  • #4
Orodruin said:
I would have specified local maximum in the question.
Especially since the given function has no absolute maximum.
 
  • Like
Likes chwala
  • #5
Agreed but i guess it depends on which particular curriculum you are teaching.
 
  • #6
chwala said:
Agreed but i guess it depends on which particular curriculum you are teaching.
Not really. That the function has no global maximum is a mathematical fact.
 
  • Like
Likes chwala
  • #7
chwala said:
Agreed but i guess it depends on which particular curriculum you are teaching.
I agree with @Orodruin on this. The curriculum doesn't matter at all here with this question:
Determine the co ordinates of the maximum point of the graph ;

Unless you specify a restricted domain for the given function, the function has no maximum value.
 
  • #8
Orodruin said:
Not really. That the function has no global maximum is a mathematical fact.
Mark44 said:
I agree with @Orodruin on this. The curriculum doesn't matter at all here with this question:Unless you specify a restricted domain for the given function, the function has no maximum value.
Agreed!

Let me type the second question in full. I am amending the original post.
 
Last edited by a moderator:
Back
Top