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Addition of Vectors

Assuming vect...

Question

Assuming vector X & Y to be of equal magnitude.

Which of the following approximately represent $\to X + \to Y$

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Solution

The correct option is A

When adding two vectors, place the tail of vector $\to Y$ at the head of vector $\to X$ , the resultant is the vector

from the tail of $\to X$ to the head of $\to Y$ .

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Similar questions

Assume vector x & y to be of same magnitude

Which of the following approximately represent $\to x - \to y$

Assuming vector X & Y to be of equal magnitude, which of the following approximately represents $\to Y - \to X$

\to p, \to q, \to r

\to x

\to p [(\to x - \to q) \times \to p] + \to q \times [(\to x - \to r) \times \to q] + \to r \times [(\to x - \to p) \times \to r] = \to 0

\to x

\to p, \to q, \to r

\to x

\to p \times ((\to x - \to q) \times \to p) + \to q \times ((\to x - \to r) \times \to q) + \to r \times ((\to x - \to p) \times \to r) = 0

\to x

\to p, \to q, \to r

\to x

\to p \times {(\to x - \to q) \times \to p} + \to q \times {(\to x - \to r) \times \to q} + \to r \times {(\to x - \to p) \times \to r}

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