The phrase "a question which arose" is correct and usable in written English.
It can be used when referring to a question that has come up or emerged in a discussion or situation.
Example: "During the meeting, a question which arose was about the budget allocation for the next quarter."
Alternatives: "a question that emerged" or "a question that came up".
Figure 10 reveals that a question which arises after only one minute, so at about 8%% of the entire video duration, is answered correctly in approximately 55 % of all cases.
A question which arises when comparing the miRNA profiling results reported in different studies is whether the methods used to isolate RNA from tissue or cell line samples systematically affect the miRNA profiles.
That question, which arose soon after President Vladimir V. Putin named Mr. Medvedev as his successor, has yet to be settled.
Jean Piaget famously referred to "the American question," which arose when he lectured in this country: how, his audiences wanted to know, could a child's development be sped up?
The question which arose from it, which would take Russians the rest of the century to answer, was, very simply, "What is Russia?" Two groups sought to answer this question.
This question, which arose both in relation to 'homeopathic scope' and with regards 'acupuncture scope' across various professions in our study, is important from a policy perspective.
A natural question which arises when looking to the above result is what happens if the total sum in ( R 1 ) is equal to 1, but a partial one is not.
A second question, which arises often elsewhere in the Theaetetus, is whether the argument's appearance of aporia reflects genuine uncertainty on Plato's part, or is rather a kind of literary device.
A natural question which arises from the above is the following: Question 1.2 Under the condition (1.5) with β > 1 / 2, is M Ω P also bounded on L p ( R m × R n ) for 1 + 1 / ( 2 β ) < p < 1 + 2 β ?
A natural question, which arises from the above results, is the following: For (hinDelta_{gamma}) with (gamma>1), is (T_{h,Omega,Gamma,Upsilon}) bounded on (L^{p}(mathbb{R}^{M}timesmathbb{R}^{N})) under the same assumptions on (Omega, Gamma, Upsilon) as in Theorem A?
