For any two vectors →aand →bwe always have ∣→a→˙b∣≤∣→a∣∣→b∣(Cauchy-Schwartz inequality).

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For any two vectors {a}and {b}we always have {|{a}{}{b}|}{|{a}

Question

For any two vectors $\to a$ and $\to b$ we always have $∣ \to a \vec{˙} b ∣ \leq ∣ \to a ∣ ∣ \to b ∣$ (Cauchy-Schwartz inequality).

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Eleanor Discussed

For any two vectors

\to a

and

\to b

we always have

∣ \to a \vec{˙} b ∣ \leq ∣ \to a ∣ ∣ \to b ∣

(Cauchy-Schwartz inequality).

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Question Text

For any two vectors

\to a

and

\to b

we always have

∣ \to a \vec{˙} b ∣ \leq ∣ \to a ∣ ∣ \to b ∣

(Cauchy-Schwartz inequality).