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What is coter...

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What is coterminal vector subtraction?

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Q. If a, b, c are three non-coplanar vectors such that volume of parallelopiped formed with a, b, c, as coterminous edges is equal to volume of parallelopiped formed with

a \times b, b \times c, c \times a

as coterminous edges, then:

V

is the volume of parallelepiped formed by the vectors

\to a, \to b, \to c

as three coterminous edges is

27

cubic units, then the volume of the parallelepiped having

\to α = \to a + \to 2 b - \to c, \to β = \to a - \to b

\to γ = \to a - \to b - \to c

as three coterminous edges is

Q. Find a positive angle of less than one revolution that is coterminal with the following angles:

400^{o}

Find a positive angle of less than one revolution that is coterminal with the following angle:

\frac{19 π}{4}

Q. The volume of the parallellopiped whose coterminal edges are

2^i - 3^j + 4^k,^i + 2^j - 2^k, 3^i -^j +^k

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