Question

    In the following question, two columns are given containing a connector and three phrases each. In the first column, the phrases are A, B and C and in the second column, the phrases are D, E and F. You have to make meaningful sentences using the connectors in the starting and from the phrases of both the columns. There are five options, four of which display the sequence(s) in which the phrases with the connectors can be joined to form a grammatically and contextually correct sentence. If none of the options given forms a correct sentence after combination, select ‘none of these’ as your answer.

    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" alt="" />
    A A-E, B-D, C-F Correct Answer Incorrect Answer
    B B-E, C-D Correct Answer Incorrect Answer
    C A-E, B-F & B-D Correct Answer Incorrect Answer
    D A-E & C-F Correct Answer Incorrect Answer
    E B-D Correct Answer Incorrect Answer

    Solution

    Only B-D forms a statement with ‘no sooner…than’. No sooner she had agreed to marry him than she started to have terrible doubts.

    Practice Next