Question

$ \checkmark $ ????? $ \rightarrow $ ?????? Consider the following subspace of $ \mathbb{R}^{3} $ \[ W=\{(a, b, c): a+2 c=0\} . \] Then $ \operatorname{dim}(W) $ ? 0 8 ????? ????? ???? $ \xrightarrow[2]{\#} $

          \( \checkmark \)
?????
\( \rightarrow \)

??????

Consider the following subspace of \( \mathbb{R}^{3} \)
\[
W=\{(a, b, c): a+2 c=0\} .
\]

Then
\( \operatorname{dim}(W) \)
?
0
8
????? ?????
????
\( \xrightarrow[2]{\#} \)

$????? → ?????? Consider the following subspace of ℝ^3 W={(a, b, c): a+2 c=0} . Then dim(W) ? 0 8 ????? ????? ???? [2]#$

Added by Jillian C.

University Physics with Modern Physics

Hugh D. Young 14th Edition

Instant Answer

Solved by Expert Prabhat Tyagi

Step 1

The condition is $ a + 2c = 0 $. Show more…

Show all steps

Thanks for your feedback!

$ \checkmark $ تعديل $ \rightarrow $ مقارنة Consider the following subspace of $ \mathbb{R}^{3} $ \[ W=\{(a, b, c): a+2 c=0\} . \] Then $ \operatorname{dim}(W) $ 气 0 8 علامة هانية ريسم $ \xrightarrow[2]{\#} $