If |[ a a^2 1+a^3; b b^2 1+b^3; c c^2 1+c^3 ]|=0 and vectors (1, a, a^2)(1, b, ...

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If `|(a,a^2,1+a^3),(b,b^2,1+b^3),(c,c^2,1+c^2)|=0` and vectors `(1,a,a^2),(1,b,b^2) and (1,c,c^2)` If `|(a,a^2,1+a^3),(b,b^2,1+b^3),(c,c^2,1+c^2)|=0` and vectors `(1,a,a^2),(1,b,b^2) and (1,c,c^2)`
If A=[[1, 1, -1], [2, 0, 3], [3, -1, 2]] B=[[1, 3], [0,2], [-1,4]] and C=[[1, 2, 3, -4], [2, 0, -2, If A=[[1, 1, -1], [2, 0, 3], [3, -1, 2]] B=[[1, 3], [0,2], [-1,4]] and C=[[1, 2, 3, -4], [2, 0, -2,
If `|{:(a,,a^(2),,1+a^(3)),(b,,b^(2),,1+b^(3)),(c,,c^(2),,1+c^(3)):}|=0` and the vectors `overset If `|{:(a,,a^(2),,1+a^(3)),(b,,b^(2),,1+b^(3)),(c,,c^(2),,1+c^(3)):}|=0` and the vectors `overset
Vectors | Chapter 1, Essence of linear algebra Vectors | Chapter 1, Essence of linear algebra
By using properties of determinants, show that: (i) |[ 1 a a^2; 1 b b^2; 1 c c^2 ]|=(... By using properties of determinants, show that: (i) |[ 1 a a^2; 1 b b^2; 1 c c^2 ]|=(...
Find x if A(-1, 3, 4), B(-2, 3, -1) and C(-5, 6, x) are Co-planar Vectors Linear Combination Find x if A(-1, 3, 4), B(-2, 3, -1) and C(-5, 6, x) are Co-planar Vectors Linear Combination
If A=[1 2 -3 5 0 2 1 -1 1],B=[1 -1 2 4 2 5 2 0 3] C=[4 1 2 0 3 2 1 -2 3], then compute (A+B)&(B-C) If A=[1 2 -3 5 0 2 1 -1 1],B=[1 -1 2 4 2 5 2 0 3] C=[4 1 2 0 3 2 1 -2 3], then compute (A+B)&(B-C)
`|[a,a^2,a^3-1],[b,b^2,b^3-1],[c,c^2,c^3-1]|=0 ` prove that `abc= I ` ... `|[a,a^2,a^3-1],[b,b^2,b^3-1],[c,c^2,c^3-1]|=0 ` prove that `abc= I ` ...