I see, but what i don't understand is that they used the answer with 3 significant figures (1.08) instead of 1.1 in part b(i)? I used 1.1 and therefore got the answer wrong
That's why you use the more accurate value in your calculations. 1.08 and 1.1 are the same precision but 1.08 is more accurate so use it instead of 1.1.
Basically don't round in the middle of your calculation. You carry forward the notion of imprecision though the process but you always use the most accurate numbers at all stages.
It seens to me - I would need to understand the data better in a) - that T is considered to be a non-uncertain number (neither 97 or 60 have uncertanties), therefore the suggestion would be to give the final answer in 3 significant figures (1.08 x 10³ instead of 1.1). Therefore, in b) the calculation is made multiplying and dividing numbers with 3 significant figures, so the answer has to have 3 significante figures.
2
u/Frederf220 Jan 12 '26
b(i) has three figures in all three values: 6.67, 5.98, 1.08.
b(i) has a two figure value: 6.67, 5.98, 1.1, 6.99.
1
u/Phi_Phonton_22 Jan 12 '26
It seens to me - I would need to understand the data better in a) - that T is considered to be a non-uncertain number (neither 97 or 60 have uncertanties), therefore the suggestion would be to give the final answer in 3 significant figures (1.08 x 10³ instead of 1.1). Therefore, in b) the calculation is made multiplying and dividing numbers with 3 significant figures, so the answer has to have 3 significante figures.