How do you verify that $$ is an orthogonal set?
Show that $$ Show that $$ Show that $$ and $$ Show that $$ and $$
Use the vectors below to compute the following. $$ Simplify.
$$ Simplify.
Compute the othogonal projection of $$ onto $$.
$$
Compute $$ such that $$ and $$.
$$
In the previous question, we find that $$. That is that the vector is its own orthogonal projection onto $$. Which of the following statements must be true?
$$ is in $$. $$ is not in $$.
Use the vectors below to compute the following. $$ Simplify.
$$ Simplify.
Compute the othogonal projection of $$ onto $$.
$$
Compute $$ such that $$ and $$.
$$

What vector represents the closest point to $$ in $$?

$$ $$ $$