Consider two vectors

\overrightarrow { \mathrm { A } }

and

\overrightarrow { \mathrm { B } }

shown in the figure. The difference

\overrightarrow { \mathrm { A } }

\overrightarrow { \mathrm { B } }

is best illustrated by $Consider two vectors \overrightarrow { \mathrm { A } } and \overrightarrow { \mathrm { B } } shown in the figure. The difference \overrightarrow { \mathrm { A } } - \overrightarrow { \mathrm { B } } is best illustrated by A. B. C. D. A)choice (a) B)choice (b) C)choice (c) D)choice (d)$

A.
$Consider two vectors \overrightarrow { \mathrm { A } } and \overrightarrow { \mathrm { B } } shown in the figure. The difference \overrightarrow { \mathrm { A } } - \overrightarrow { \mathrm { B } } is best illustrated by A. B. C. D. A)choice (a) B)choice (b) C)choice (c) D)choice (d)$

B.
$Consider two vectors \overrightarrow { \mathrm { A } } and \overrightarrow { \mathrm { B } } shown in the figure. The difference \overrightarrow { \mathrm { A } } - \overrightarrow { \mathrm { B } } is best illustrated by A. B. C. D. A)choice (a) B)choice (b) C)choice (c) D)choice (d)$

C.
$Consider two vectors \overrightarrow { \mathrm { A } } and \overrightarrow { \mathrm { B } } shown in the figure. The difference \overrightarrow { \mathrm { A } } - \overrightarrow { \mathrm { B } } is best illustrated by A. B. C. D. A)choice (a) B)choice (b) C)choice (c) D)choice (d)$

D.
$Consider two vectors \overrightarrow { \mathrm { A } } and \overrightarrow { \mathrm { B } } shown in the figure. The difference \overrightarrow { \mathrm { A } } - \overrightarrow { \mathrm { B } } is best illustrated by A. B. C. D. A)choice (a) B)choice (b) C)choice (c) D)choice (d)$
A)choice (a)
B)choice (b)
C)choice (c)
D)choice (d)

If a Vector A→\overrightarrow { \mathrm { A } }A Has Components Ax < 0, and Ay > 0, Then

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If a Vector $\overrightarrow { \mathrm { A } }$ Has Components A_x < 0, and A_y > 0, Then

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