(Solved): Learning Goal: Vector Addition or Subtraction? Graphical method (Drawing) and component method (cal ...

Learning Goal: Vector Addition or Subtraction? Graphical method (Drawing) and component method (calculations) A traveler's current location and his destination are shown in $$\mathrm{He}$$ is to travel from the current location to the destination. Vectors $$\overrightarrow{\mathrm{C}}$$ and $$\overrightarrow{\mathrm{D}}$$ are given as: magnitudes $$C=18.4\mathrm{m}D=36.6\mathrm{m}$$ angles $$?=22^{?}?=22^{?}$$ The drawing may not be to scale. Check that your calculator' s angles are in "DEGREES". $$\sin 30^{?}=0.5$$ Part A - Vector $$\vec{C}$$ : Calculate its $$x$$ - and y-components. (Pay attention to the angle used in calculation, and the sign of each component.) Part B - Vector $$\overrightarrow{\mathrm{D}}$$ : Calculate its $$x$$ - and $$y$$ - components. (Pay attention to the angle used in caiculation, and the sign of each component.) Draw a displacement vector from the current location to the destination and label this new vector as $$\overrightarrow{\mathrm{R}}$$. Part C - What is the correct relationship among vectors $$\vec{C},\vec{D}$$ and $$\overrightarrow{\mathrm{R}}$$.? Part $$D$$ - Find the $$x$$ - and $$y$$ - components of vector $$\vec{R}$$. Part E - Find the magnitude and the direction of vector $$\vec{R}$$. Note: because the drawings may not be to scale, the vector $$\vec{R}$$ obtained in the drawings may not match your calculations, especailly its direction.