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A.) Draw the vector C⃗ =A⃗ +2B⃗ .
B.)Draw the vector C⃗ =1.5A⃗ −3B⃗ .
C.)Draw the vector C⃗ =0.5A⃗ +2B⃗ .
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These concepts are used to draw vectors: vector diagram and vector diagram.
To determine the relative magnitudes and order of the vectors in a combination, first use the concept vectors. Then, draw the vectors using the concept vector diagrams.
Vector is a physical quantity that has both magnitude and direction.
Vector addition is the operation of adding two or more vectors.
Vector diagrams are diagrams that show the relative magnitude and direction of a vector quantity using a vector arrow.
(A)
The vector was created by
represents the unit vector in the x_ direction.
The vector was created by
The vector combines vectors [katex]\overrightarrow{A}[/katex] with vector . It is provided by
In the above equation, substitute for [katex]\overrightarrow{A}[/katex] and [katex]\widehat{-j}[/katex] for [katex]\overrightarrow{B}[/katex] as follows:
The vector diagram for the vectors is shown in the following figure.
The vector has a magnitude of 4, and is directed along a positive _x_ axis. Vector has a magnitude of 1, and is directed along a negative _x_- axis.
(B)
The vector was created by
represents the unit vector in x direction, and represents the unit vector in direction y direction.
The vector was created by
The vector combines vectors [katex]\overrightarrow{A}[/katex] with vector . It is provided by
In the above equation, substitute for [katex]\overrightarrow{A}[/katex] and [katex]\widehat{-j}[/katex] for [katex]\overrightarrow{B}[/katex] as followed:
(C)
The vector was created by
represents the unit vector in x direction, and represents the unit vector in direction y direction.
The vector was created by
The vector combines vectors [katex]\overrightarrow{A}[/katex] with vectors . It is provided by
In the above equation, substitute or for #media_tag_45$
Ans Part A
Part B
Part C