A visual representation of a physics problem. Showcase a 2-D Cartesian coordinate system (x and y axes) with the x-axis as a reference line. Display two vectors; one representing a 2.0 meter displacement at a 40-degree angle from the x-axis, and another representing a 4.0 meter displacement at a 127-degree angle from the same axis. Neither of the vectors holds any numerical or textual annotation. Emphasize the angles and distances using unique color schemes for each vector and subtle directional arrowheads.

Find the resultant of the following two displacements; 2.0 m 40 degrees 4.0 meters at 127 degrees. the angles are taken relative to the x-axis

2cos40+4cos127=-0.875

2sin40+4sin127=4.481
R=A+B
=-0.875+4.481
=3.6m

x component = 2 cos 40 + 4 cos 127

y component = 2 sin 40 + 4 sin 127

magnitude = sqrt(x^2+y^)
tan^-1 A = y/x
where A = angle from x axis

lay out the

displacements to scale, tip to tail from the origin. Notice that all
angles are measured from the +x-axis. The resultant vector
points from starting point to end point as shown. We measure its
length on the scale diagram to find its magnitude, 4.6 m. Using a
protractor, we measure its angle θ to be 101°. The resultant
displacement is therefore 4.6 m at 101°

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