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Vector Equation for Straight Line

54. Suppose t...

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54. Suppose that p , q , r be three non coplanar vectors . Let the components of the vector 's' along p , q , r be 4 , 3, 5 respectively . If the components of 's' along (-p+q+r ) , (p-q+r ) , (-p-q+r ) are x , y , z respectively , then find 2x+y+z .

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Suppose that p,q and r are three non-coplanar vectors in $R^{3}$ . Let the components of a vector s along p, q and r be 4, 3 and 5 respectively. If the components of this vector s along (-p+q+r), (p-q+r) and (-p-q+r) are $x$ , $y$ and $z$ respectively, then the value of $2 x + y + z$ is ___

Suppose that p,q and r are three non-coplanar vectors in $R^{3}$ . Let the components of a vector s along p, q and r be 4, 3 and 5 respectively. If the components of this vector s along (-p+q+r), (p-q+r) and (-p-q+r) are $x$ , $y$ and $z$ respectively, then the value of $2 x + y + z$ is ___

Q. Suppose that

\to p, \to q

\to r

are three non-coplanar vectors in

R^{3} .

Let the components of a vector

\to s

\to p, \to q,

\to r

4, 3,

5,

respectively. If the components of this vector

\to s

(- \to p + \to q + \to r),

(\to p - \to q + \to r),

(- \to p - \to q + \to r),

x, y,

z,

respectively, then the value of

2 x + y + z

Q. Suppose that

\to p, \to q

\to r

are three non-coplanar vectors in

R^{3} .

Let the components of a vector

\to s

\to p, \to q,

\to r

4, 3,

5,

respectively. If the components of this vector

\to s

(- \to p + \to q + \to r),

(\to p - \to q + \to r),

(- \to p - \to q + \to r),

x, y,

z,

respectively, then the value of

2 x + y + z

Q. Suppose that

\to p, \to q

\to r

are three non-coplanar vectors in

R^{3}

. Let the components of vector of a vector

\to s

\to p, \to q

\to r

4

3

5

respectively. If the components of this vector

\to s

(- \to p + \to q + \to r)

(\to p - \to q + \to r)

(- \to p - \to q + \to r)

x, y

z

respectively , then the value of

2 x + y + z

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Vector Equation for Straight Line

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