It seems that in significant digits mode the trailing zeros setting is switched on by default and can't be switched off. Two proposals
1. (feature request) please allow for deactivating trailing zeros in both precision modes
2. (bug report) the trailing zero mode should display as on even if it can't be changed (check mark is missing in the context menu),
I'd recommend to have sort of toolbar which is displayed as soon as the cursor is on a result.
The toolbar could indicate the current settings of that result and allow to change them using the mouse or shortcuts
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)
Of course this should affect only digits to the right of the decimal point.