Using the component method, calculate the resultant (sum) of the following two vectors. Show all required calculations and diagrams below and identify the direction using the polar (positive) specification. Add the vectors on the applet in order to verify the resultant magnitude and direction. v1= (+135, -120) - components v2 = (-200, -45) - components a. Addition of the components and drawing of the resultant vector: b. Calculation of the resultant magnitude using the Pythagorean theorem: c. Calculation of the resultant direction using the tangent function: (express the direction in terms of the Polar (positive) specification).
Using the component method, calculate the resultant (sum) of the following two vectors. Show all required calculations and diagrams below and identify the direction using the polar (positive) specification. Add the vectors on the applet in order to verify the resultant magnitude and direction. v1= (+135, -120) - components v2 = (-200, -45) - components a. Addition of the components and drawing of the resultant vector: b. Calculation of the resultant magnitude using the Pythagorean theorem: c. Calculation of the resultant direction using the tangent function: (express the direction in terms of the Polar (positive) specification).
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Using the component method, calculate the resultant (sum) of the following two vectors. Show all required calculations and diagrams below and identify the direction using the polar (positive) specification. Add the vectors on the applet in order to verify the resultant magnitude and direction.
v1= (+135, -120) - components
v2 = (-200, -45) - components
a. Addition of the components and drawing of the resultant vector:
b. Calculation of the resultant magnitude using the Pythagorean theorem:
c. Calculation of the resultant direction using the tangent function: (express the direction in terms of the Polar (positive) specification).
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