Two vectors are given by a- - - 2- - - - 3k- and b- - - 5- - 3- - 2k- If 3a- - 2b- - c- - 0 then third

Given a⃗= 2î+ĵ 3k̂ b⃗= 5î+3ĵ 2k as per question 3a⃗+2b⃗ c⃗=0 6î+3ĵ 9k̂ 10î+6ĵ 4k̂ c⃗=0 vecc= 16î+9ĵ 13k̂ ...

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Vector Component

Two vectors a...

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Two vectors are given by $\to a = - 2^i +^j - 3^k$ and $\to b = - 5^i + 3^j - 2^k$ . If $3 \to a + 2 \to b - \to c = 0$ then third

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\to a = 3^i - 2^j +^k,

\to b = 2^i - 4^j - 3^k, \to c = -^i + 2^j + 2^k

\to a + \to b + \to c = 4^i - 4^j

\to a =^i -^j + 2^k, \to b = 2^i + 3^j +^k, \to c =^i -^k

\to a + 2 \to b - 3 \to c

\sqrt{78}

\to a =^i - 2^j - 3^k, \to b = 2^i +^j -^k

\to c =^i + 3^j - 2^k

\to a \times (\to b \times \to c) = p^i + q^j + r^k

p + q + r =

\to A = 2^i +^j

\to B = 3^j -^k

\to C = 6^i - 2^k

\to A - 2 \to B + 3 \to C

\to a = 2^i + 3^j - 4^k, \to b =^i +^j +^k

\to c = 4^i + 3^k

| \to a \times (\to b \times \to c) | =

\to a^{'} =^i +^j, \to b^{'} =^i +^j + 2^k

\to c^{'} = 2^i +^j -^k

\to a, \to b, \to c

\to b

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(\to a, \to b, \to c

{\to a}^{'}, {\to b}^{'}, {\to c}^{'}

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