Show that the vectors 2 i -3 j -4 k - and -4 i -6 j -8 k - are collinear-

Given the position vectors nbsp;2i^ 3j^+4k^ nbsp;and nbsp; 4i^+6j^ 8k^ Let nbsp;a #8594;= #160;2i^ 3j^+4k^ nbsp; and nbsp;b #8594; #160;= ...

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Vector Triple Product

Show that the...

Question

Show that the vectors $2 \hat{i} - 3 \hat{j} + 4 \hat{k} and - 4 \hat{i} + 6 \hat{j} - 8 \hat{k}$ are collinear.

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Similar questions

2 ˆ i - 3 ˆ j + 4 ˆ k

- 4 ˆ i + 6 ˆ j - 8 ˆ k

2 ˆ i - 3 ˆ j + 4 ˆ k

- 4 ˆ i + 6 ˆ j - 8 ˆ k

2 \hat{i} - 3 \hat{j} + 4 \hat{k} and a \hat{i} + 6 \hat{j} - 8 \hat{k}

\vec{a} = \hat{i} + 2 \hat{j} - \hat{k}, \vec{b} = 3 \hat{i} + 2 \hat{j} + 7 \hat{k}, \vec{c} = 5 \hat{i} + 6 \hat{j} + 5 \hat{k}

\vec{a} = - 4 \hat{i} - 6 \hat{j} - 2 \hat{k}, \vec{b} = - \hat{i} + 4 \hat{j} + 3 \hat{k}, \vec{c} = - 8 \hat{i} - \hat{j} + 3 \hat{k}

\hat{a} = \hat{i} - 2 \hat{j} + 3 \hat{k}, \hat{b} = - 2 \hat{i} + 3 \hat{j} - 4 \hat{k}, \hat{c} = \hat{i} - 3 \hat{j} + 5 \hat{k}

4 ˆ i + 7 ˆ j + 8 ˆ k

2 ˆ i + 3 ˆ j + 4 ˆ k

2 ˆ i + 5 ˆ j + 7 ˆ k

A, B

C

A B C

A

B C

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