Two vectors, r→ and s→ lie in the xy plane. Their magnitudes are 3.01

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Two vectors, r→ and s→ lie in the xy plane. Their magnitudes are 3.01 and 6.72 units, respectively, and their directions are 332∘ and 48.0∘, respectively, as measured counterclockwise from the positive x axis. What are the values of (a) r→⋅s→ and (b) |r→×s→|? (a) Number Units (b) Number Units

Two vectors, r→ and s→ lie in the xy plane. Their magnitudes are 3.01 and 6.72 units, respectively, and their directions are 332∘ and 48.0∘, respectively, as measured counterclockwise from the positive x axis. What are the values of (a) r→⋅s→ and (b) |r→×s→|? (a) Number Units (b) Number Units

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Two vectors,

\vec{r}

and

\vec{s}

lie in the xy plane. Their magnitudes are 3.01 and 6.72 units, respectively, and their directions are

332^{\circ}

and

{48.0}^{\circ}

, respectively, as measured counterclockwise from the positive

x

axis. What are the values of (a)

\vec{r} \cdot \vec{s}

and (b)

| \vec{r} \times \vec{s} |

? (a)

Number i

◻

Units

◻

(b)

Number

◻

i

◻

Units

◻

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