The value of the determinant `|(x+2,x+3,x+5),(x+4,x+6,x+9),(x+8,x+11,x+15)|` is

Find the value of the determinant = |(2, 3, 4),( 5, 6, 8),( 6x,9x ,12 x)|

Find the value of the determinant = |(2, 3, 4) ,(5, 6, 8),( 6x,9x, 12 x)| .

Prove that , the value of the determinant |{:(x+1,x+2,x+4),(x+3,x+5,x+8),(x+7,x+10,x+14):}| is independent of x and find the value of the determinant.

The value of the determinant |{:(2,3,4),(5,6,8),(6x,9x,12x):}| is

Write the value of the determinant |2 3 4 2x3x4x5 6 8| .

Column I, Column II The value of the determinant |x+2x+3x+5x+4x+6x+9x+8x+11 x+15| is, p. 1 If one of the roots of the equation |7 6x^2-13 2x^2-13 2x^2-13 3 7|=0i sx+2, then sum of all other five roots is, q. -6 The value of |sqrt(6)2i3+sqrt(6)sqrt(12)sqrt(3)+sqrt(8)i3sqrt(2)+sqrt(6)isqrt(18)sqrt(2)+sqrt(12)isqrt(27)+2i| is, r. 2 If f(theta)=|cos^2thetacosthetas intheta-s inthetacosthetasin^2thetacosthetas intheta-costheta0|=t h e nf(pi//3) , s. -2

Column I, Column II The value of the determinant |x+2x+3x+5x+4x+6x+9x+8x+11 x+15| is, p. 1 If one of the roots of the equation |7 6x^2-13 2x^2-13 2x^2-13 3 7|=0i sx+2, then sum of all other five roots is, q. -6 The value of |sqrt(6)2i3+sqrt(6)sqrt(12)sqrt(3)+sqrt(8)i3sqrt(2)+sqrt(6)isqrt(18)sqrt(2)+sqrt(12)isqrt(27)+2i| is, r. 2 If f(theta)=|cos^2thetacosthetas intheta-s inthetacosthetasin^2thetacosthetas intheta-costheta0|=t h e nf(pi//3) , s. -2

Write the value of the determinant |[2, 3, 4],[ 5, 6, 8],[ 6x,9x, 12 x]|

Write the value of the determinant |[2, 3, 4], [5, 6, 8], [6x,9x,12x]| .