SSC Sample Paper SSC CHSL (10+2) Sample Test Paper-17

  • question_answer
    In the given figure, \[\angle BAC=30{}^\circ ,\]\[\angle ABC=50{}^\circ \]and\[\angle CDE=40{}^\circ \]. Then \[\angle AED=?\]

    A)  \[120{}^\circ \]                       

    B)  \[100{}^\circ \]

    C)  \[80{}^\circ \]                         

    D)  \[110{}^\circ \]

    Correct Answer: A

    Solution :

     \[\angle ACD=50{}^\circ +30{}^\circ \] \[80{}^\circ \] (Ext. angle property) \[\therefore \]   In \[\Delta \,ECD\] \[\angle E+\angle C+\angle D=180{}^\circ \] \[\angle CED+\text{ }80{}^\circ +40{}^\circ =180{}^\circ \] \[\therefore \,\,\,\,\angle CED=60{}^\circ \] Now, \[\angle AED+\angle CED=180{}^\circ \] (linear pair) \[\therefore \,\,\,\,\,\,\angle AED=180{}^\circ -60{}^\circ =\]


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