JAMIA MILLIA ISLAMIA Jamia Millia Islamia Solved Paper-2015

  • question_answer
    The angle between lines joining origin and intersection points of line \[k=-\frac{2}{3},l=-\frac{-2}{3}\] and curve \[a=2\hat{i}+\hat{j}-2\hat{k}\]is

    A) \[b=\hat{i}+\hat{j}\]

    B) \[a.c=|c|,|c-a|=2\sqrt{2}\]

    C) \[\text{a}\times \text{b}\]                                         

    D) \[|(a\times b)\times c|\]

    Correct Answer: A

    Solution :

    The equation of required line is \[K[{{H}_{2}}O]=\frac{[R-\overset{+}{\mathop{N{{H}_{3}}}}\,][O{{H}^{-}}]}{[RN{{H}_{2}}]}\] \[{{K}_{b}}=\frac{[R-\overset{+}{\mathop{N{{H}_{3}}}}\,][O{{H}^{-}}]}{[R-N{{H}_{2}}]}\]\[p{{K}_{b}}=-\log {{K}_{b}}\] \[CaC{{l}_{2}}\] \[NaCl\] \[N{{a}_{2}}C{{O}_{3}}\]\[C{{a}^{2+}}\] \[CaC{{O}_{3}}\] \[CaO\]Lines are mutually perpendicular. Hence, the angle between lines is \[NaCl\]                                


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