Three vectors are given by a→ = −3.00i^ + (−3.00)j^ + (3.00)k^, b→ = −

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Three vectors are given by a→ = −3.00i^ + (−3.00)j^ + (3.00)k^, b→ = −1.00i^ + (−1.00)j^ + (1.00)k^, and c→ = −4.00i^ + (−2.00)j^ + (−4.00)k^. Find (a) a→⋅(b→×c→), (b) a→⋅(b→+c→), (c) x-component, (d) y-component, and (e) z-component of a→×(b→+c→) respectively. (a) Number Units (b) Number Units (c) Number Units (d) Number Units (e) Number Units

Three vectors are given by a→ = −3.00i^ + (−3.00)j^ + (3.00)k^, b→ = −1.00i^ + (−1.00)j^ + (1.00)k^, and c→ = −4.00i^ + (−2.00)j^ + (−4.00)k^. Find (a) a→⋅(b→×c→), (b) a→⋅(b→+c→), (c) x-component, (d) y-component, and (e) z-component of a→×(b→+c→) respectively. (a) Number Units (b) Number Units (c) Number Units (d) Number Units (e) Number Units

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Three vectors are given by

\vec{a} = - 3.00 \hat{i} + (- 3.00) \hat{j} + (3.00) \hat{k}, \vec{b} = - 1.00 \hat{i} + (- 1.00) \hat{j} + (1.00) \hat{k}

, and

\vec{c} = - 4.00 \hat{i} + (- 2.00) \hat{j} + (- 4.00) \hat{k}

. Find (a)

\vec{a} \cdot (\vec{b} \times \vec{c})

, (b)

\vec{a} \cdot (\vec{b} + \vec{c})

, (c) x-component, (d) y-component, and (e) zcomponent of

\vec{a} \times (\vec{b} + \vec{c})

respectively. (a) Number i

◻

Units

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(b) Number i Units

◻

(c) Number i Units

◻

(d) Number i Units

◻

(e) Number i Units

◻

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