The vectors xi^+(x+1)j^+(x+2)k^,(x+3)i^+(x+4)j^+(x+5)k^and(x+6)i^+(x+7)j^+(x+8)k^ are coplanar if x is equal to a. 1 b. −3 c. 4 d. 0

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The vectors {x}{{i}}+{({x}+{1})}{{j}}+{({x}+{2})}{{k}},{({x}+{

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The vectors $x \hat{i} + (x + 1) \hat{j} + (x + 2) \hat{k}, (x + 3) \hat{i} + (x + 4) \hat{j} + (x + 5) \hat{k} a n d (x + 6) \hat{i} + (x + 7) \hat{j} + (x + 8) \hat{k}$ are coplanar if $x$ is equal to a. $1$ b. $- 3$ c. $4$ d. $0$

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The vectors

x \hat{i} + (x + 1) \hat{j} + (x + 2) \hat{k}, (x + 3) \hat{i} + (x + 4) \hat{j} + (x + 5) \hat{k} a n d (x + 6) \hat{i} + (x + 7) \hat{j} + (x + 8) \hat{k}

are coplanar if

x

is equal to a.

1

- 3

4

0

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Question Text

The vectors

x \hat{i} + (x + 1) \hat{j} + (x + 2) \hat{k}, (x + 3) \hat{i} + (x + 4) \hat{j} + (x + 5) \hat{k} a n d (x + 6) \hat{i} + (x + 7) \hat{j} + (x + 8) \hat{k}

are coplanar if

x

is equal to a.

1

- 3

4

0