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Statement Quizzes & Trivia

Regardless if it’s a legal pleading, or a formal and public declaration, a statement is a very powerful form of affirmation. Although we are not aware of this, the digital social world compels us and is founded on our need to make a statement.

Through a Tweet, a Facebook status, a Youtube playlist, or any other digital tool, our digital profile has become the sum of all our statements. Consequently, the need to take this topic under analysis has brought about these quizzes.

These quizzes treat questions such as: “What is the connection between statement and assumption, and how can it help to curate the statement process?”, “What is the role of the theory of argumentation in the adoption of a healthy statement regime?”, and “How can statements be objectively nullifies?”
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Questions: 10  |  Attempts: 489   |  Last updated: Feb 20, 2013
  • Sample Question
    Directions for questions 1 to 6: Each question has a main statement followed by four statements labelled A,B,C and D. Choose the ordered pair of statements where the first statement implies the second, and the two statements are logically consistent with the main statement.   Either the mouse is of Logitech make or it is of HP make. (A) The mouse is of Logitech make (B) The mouse is not of HP make (C) The mouse is not of Logitech make (D) The mouse is of HP make

Can statements:

Questions: 9  |  Attempts: 175   |  Last updated: Jan 23, 2013

Quiz Description

Questions: 32  |  Attempts: 222   |  Last updated: Aug 22, 2014
  • Sample Question
    A) 1- Listen to the four conversations in a store. Choose the true statement for each conversation.


Questions: 8  |  Attempts: 152   |  Last updated: Jan 28, 2013
  • Sample Question
    Come on!


Questions: 10  |  Attempts: 2635   |  Last updated: Feb 20, 2013
  • Sample Question
    In each of the following questions two or more statements are given under P and Q respectively. These statements are followed by one inference each. On the basis of the statements, mark one of the following choices. P. Some books are friends. All books are pencils. Therefore some pencils are friends. Q. All pencils are books. Some friends are books. Therefore some friends are pencils.
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