Let →a,→b,→c be three vectors such that |→a|=|→b|=|→c|=4 and angle between →a and →b is π/3, angle between →b and →c is π/3 and angle between →c and →a is π/3.The volume (in cubic units) of the parallelopiped whose adjacent edges are represented by the vectors →a,→b and →c is

Let →a,→b,→c be three vectors such that |→a|=|→b|=|→c|=4 a

1.	Let →a,→b,→c be three vectors such that \|→a\|=\|→b\|=\|→c\|=4 and angle between →a and →b is π/3, angle between →b and →c is π/3 and angle between →c and →a is π/3.The volume (in cubic units) of the parallelopiped whose adjacent edges are represented by the vectors →a,→b and →c is
Answer» Let $\to a, \to b, \to c$ be three vectors such that $\| \to a \| = \| \to b \| = \| \to c \| = 4$ and angle between $\to a$ and $\to b$ is $π / 3,$ angle between $\to b$ and $\to c$ is $π / 3$ and angle between $\to c$ and $\to a$ is $π / 3.$ The volume (in cubic units) of the parallelopiped whose adjacent edges are represented by the vectors $\to a, \to b$ and $\to c$ is