ABCD is a parallelogram with vertices A (X₁, Y₁) , B(X₂, Y₂) and C (X₃, Y₃). Then the coordinates of the fourth vertex D in terms of the coordinates of A, B and C are

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Find the value of (X1−A)(X2−B)(X3−C)……..(X26−Z) where A,B,C…Z take values from 26 in the descending order and X1,X2,X3…..X26 take the square of the values of A,B,C…respectively.

The correct option is D none of theseTake note that X26=1 and Z is also equal to 1. (1-1) = 0, the entire product becomes zero.

Find the value of $(X_{1} - A) (X_{2} - B) (X_{3} - C) \dots \dots . . (X_{26} - Z)$ where A,B,C…Z take values from 26 in the descending order and $X_{1}, X_{2}, X_{3} \dots . . X_{26}$ take the square of the values of A,B,C…respectively.

The correct option is D none of these
Take note that $X_{26} = 1$ and Z is also equal to 1. (1-1) = 0, the entire product becomes zero.