[" ILUSTRATION-4II "D_(P)=|[P,15,8],[P^(2),35,9],[P^(3),25,10]|" ,then "],[D_(1)+D_(2)+D_(3)+D_(4)+D_(3)=," (Kurvistietra CEE "1998)]

If D_(p)=det[[p,15,8p^(2),35,9p^(2),35,9p^(3),25,10]] then D_(1)+D_(2)+D_(3)+D_(4)+D_(5)=

If D_p=|p 15 8p^2 35 9p^3 25 10|,\ t h e n\ D_1+D_2+D_3+D_5 is equal to- a. 0 b. 25 c. 625 d. none of these

If D_p=|p 15 8p^2 35 9p^3 25 10|,\ t h e n\ D_1+D_2+D_3+D_5 is equal to- a. 0 b. 25 c. 625 d. none of these

If P (1,-3), Q ( 2,-5), R ( -4,7) then find d(P,Q) d(P,R)

If log_(8)p=25backslash and log_(2)q=5, then a.p=q^(15) b.p^(2)=q^(3) c.p=q^(5) d.p^(3)=q

If P = [(d_(1),0,0),(0, d_(2),0),(0,0,d_(3))] then Adjoint (P) is equal to

If P(x)=x^(4)+ax^(3)+bx^(2)+cx+d,P(1)=P2=P(3)=0 then find P(4)

If (2p+1/p)=4 , the value of (p^3+1/(8p^3)) is (a) 4 (b) 5 (c) 8 (d) 15

If P_(1):vec r*vec n_(1)-d_(1)=0P_(2):vec r*vec n_(2)-d_(2)=0 and P_(3):vec r*vec n_(3)-d_(3)=0 are three non- -d_(2)=0 coplanar vectors,then three lines P_(1)=0P_(2)=0;P_(2)=0,P_(3)=0;P_(3)=0P_(1)=0 are