" (iv) "a=27,b=2

Factorise each of the following : (i) 8a^3+b^3+12a^2b+6ab^2 (ii) 8a^3-b^3-12a^2b+6ab^2 (iii) 27-125a^3-135a+225a^2 (iv) 64a^3-27b^3-144a^2b+108ab^2 (v) 27p^3-1/(216)-9/2p^2+1/4p s

Factorise each of the following : (i) 8a^(3)+b^(3)+12a^(2)b+6ab^(2) (ii) 8a^(3)-b^(3)-12a^(2)b+6ab^(2) (iii) 27-125a^(3)-135a+225a^(2) (iv) 64a^(3)-27b^(3)-144a^(2)b+108ab^(2) (v) 27p^(3)-(1)/(216)-(9)/(2)p^(2)+(1)/(4)p

Match the following {:(,"List -I",,"List -II",),(A,P_(c),(i),3b,),(B,V_(c),(ii),8a//27bR,),(C,T_(c),(iii),a//27 b^(2),):}

The condition that the roots of the equation ax^3+bx^2+cx+d=0 may be in A.P., if (i) 2b^3+27a^2d=9abc (ii) 2b^3+27a^2d=-9abc (iii) 2b^3-27a^2d=9abc (iv) 2b^3-27a^2d=-9abc

The condition that the roots of the equation ax^3+bx^2+cx+d=0 may be in A.P., if (i)2b^3+27a^2d=9abc (ii)2b^3+27a^2d=-9abc (iii) 2b^3-27a^2d=9abc (iv) 2b^3-27a^2d=-9abc

Critical constants are related with van der waals' constant as follows: V_( c) = 3b, P_( c) =a/(27b^(2)), T_( c) =(8a)/(27 Rb) The pressure required to liquefy a gas at the critical temperature is called :

Critical constants are related with van der waals' constant as follows: V_( c) = 3b, P_( c) =a/(27b^(2)), T_( c) =(8a)/(27 Rb) The pressure required to liquefy a gas at the critical temperature is called :

0. 3xx0. 3xx0. 3= (a) 2.7 (b) 0.27 (c) 0.027 (d) None of these

If A=[a_(ij)]=[[2,3,-51,4,90,7,-2]] and B=[b_(ij)]=[[2,7,-2]] and [[2,-1-3,41,2]] then find a_(22)+b_(21)1,2]]

The minimum value of 2^((x^(2)-3)^(3)+27) is 2^(27) (b) 2 (c) 1 (d) none of these