If a,b,c are linearly independent, then `([2a + b 2b + c. 2c + a])/([a b c])` =

If bar(a), bar(b), bar(c) are linearly independent vectors, then show that bar(a)-3bar(b)+2bar(c), 2bar(a)-4bar(b)-bar(c), 3bar(a)+2bar(b)-bar(c) are linearly independent.

If overline(a), overline(b), overline(c) are linearly independent, the ([[2overline(a)+overline(b), 2overline(b)+overline(c), 2overline(c)+overline(a)]])/([[overline(a), overline(b), overline(c)]])=

If a,b,c gt 0, then (a )/(2a + b +c ) = (b)/(a + 2b +c)= (c )/(a +b + 2c) = ?

Four non –zero vectors will always be a. linearly dependent b. linearly independent c. either a or b d. none of these

Four non zero vectors will always be a. linearly dependent b. linearly independent c. either a or b d. none of these

Four non –zero vectors will always be a. linearly dependent b. linearly independent c. either a or b d. none of these

Four non –zero vectors will always be a. linearly dependent b. linearly independent c. either a or b d. none of these

Four non zero vectors will always be a. linearly dependent b. linearly independent c. either a or b d. none of these

Four non –zero vectors will always be a. linearly dependent b. linearly independent c. either a or b d. none of these