यदि $\left|\begin{array}{ccc}x & x^2 & 1+x^3 \\ y & y^2 & 1+y^3 \\ z & z^2 & 1+z^3\end{array}\right|=0$ और $x \neq y \neq z$ है, तो $1+x y z$ का मान ज्ञात कीजिए।

  • A
    $0$
  • B
    -$1$
  • C
    $1$
  • D
    $2$

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यदि ${a_1}, {a_2}, {a_3}, \dots, {a_n}, \dots$ एक $G.P.$ में हैं,तो सारणिक $\left| \begin{array}{ccc} \log {a_n} & \log {a_{n+1}} & \log {a_{n+2}} \\ \log {a_{n+3}} & \log {a_{n+4}} & \log {a_{n+5}} \\ \log {a_{n+6}} & \log {a_{n+7}} & \log {a_{n+8}} \end{array} \right|$ का मान क्या है?

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