In this task, you are given Wikipedia articles on a range of topics, we ask you to write a question based on the content of the articles that can be answered in a binary manner i.e. True or False.
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Question: Avatar: The Last Airbender (comics) -- A series of graphic novels trilogies published by Dark Horse Comics serve as a continuation of Avatar: The Last Airbender television series. The first five stories are written by Gene Luen Yang and drawn by artist team Gurihiru. In 2018, Faith Erin Hicks will take over as writer with Peter Wartman as artist.

Answer: is there a continuation of avatar the last airbender


Question: U.S. News & World Report -- U.S. News & World Report is an American media company that publishes news, opinion, consumer advice, rankings, and analysis. Founded as a newsweekly magazine in 1933, U.S. News transitioned to primarily web-based publishing in 2010. U.S. News is best known today for its influential Best Colleges and Best Hospitals rankings, but it has expanded its content and product offerings in education, health, money, careers, travel, and cars. The rankings are popular in North America but have drawn widespread criticism from colleges, administrations, and students for their dubious, disparate, and arbitrary nature. The ranking system by U.S. News is usually contrasted with the Washington Monthly and Forbes rankings.

Answer: is us news and world report a newspaper


Question: Plane (geometry) -- The remainder of the expression is arrived at by finding an arbitrary point on the line. To do so, consider that any point in space may be written as r = c 1 n 1 + c 2 n 2 + λ ( n 1 × n 2 ) (\displaystyle (\mathbf (r))=c_(1)(\mathbf (n))_(1)+c_(2)(\mathbf (n))_(2)+\lambda ((\mathbf (n))_(1)\times (\mathbf (n))_(2))) , since ( n 1 , n 2 , ( n 1 × n 2 ) ) (\displaystyle \((\mathbf (n))_(1),(\mathbf (n))_(2),((\mathbf (n))_(1)\times (\mathbf (n))_(2))\)) is a basis. We wish to find a point which is on both planes (i.e. on their intersection), so insert this equation into each of the equations of the planes to get two simultaneous equations which can be solved for c 1 (\displaystyle c_(1)) and c 2 (\displaystyle c_(2)) .

Answer:
can one point be in two different planes