I agree that the maximum voltage across the capacitor will still be 10V. Therefore, the answer cannot be a graph that show the voltage increasing beyond 10V, ruling out answer A. Any graph that shows the maximum voltage to be less than 10V (i.e the graph levels off, without reaching 10V) can also be ruled out, eliminating answer B. Increased capacitance and increased resistance both result in the capacitor taking longer to charge (see below for explanation from BBC bitesize). The original set up took over 4 seconds to fully charge, so any graph that shows charging to take the same amount of time or less should be eliminated- so both C and D can be ruled out.
This leaves only E- The graph is still increasing at just over 4 seconds, so it is still charging and could go up to 10V and it also shows that it takes longer for the graph to reach 10V.
I looked at the answers on another part of the site(
http://mrmackenzie.org/webtribe/Physics1992p1solns.html) and E is correct, though I'm not 100% sure about my reasoning- Asklepios what do you think?
From BBC Bitesize:
"If a larger value of capacitance were used with the same value of resistance in the above circuit it would be able to store more charge. As a result, it would take longer to charge up to the supply voltage during charging and longer to lose all its charge when discharging.
If a larger value of resistance were used with the same value of capacitance in the above circuit, then a smaller current would flow, therefore it would take longer for the capacitor to charge up and longer for it to discharge."(
http://www.bbc.co.uk/bitesize/higher/physics/elect/capacitance/revision/2/)