Let [(A)\vec] = (2, 37 °) and [(B)\vec] = (6, 269 °), where the angles are measured counterclockwise from the positive x-axis. What is [(C)\vec] = 4 [(A)\vec] + [(B)\vec]? Give your answer in component form.

Let [(A)\vec] = 3  [^(i)] − 6  [^(j)] and [(B)\vec] = −6  [^(i)] + 2  [^(j)]. What is [(C)\vec] = [(A)\vec] − 4 [(B)\vec]? Give your answer as a magnitude and direciton.Magnitude: Direction (specify as an angle measured counterclockwise from the positive x axis):

The vector below has a magnitude of 6.60 N and is pointing in a direction of 325 degrees counterclockwise from the positive x axis. What are the x and y components of the vector?

What is the angle between two vectors a=[1,0] and b=[0,1]?30 degrees45 degrees60 degrees90 degrees

A vector is 21.8 m long and makes an angle of 58.9° counterclockwise from the y-axis (on the side of the -x-axis). What is the x-component of this vector?

Vector A is 13 cm at an angle of 90o to horizontal (positive x axis) and Vector B is 8 cm at an angle of 180o to horizontal. Arrange your vectors for the following three additions/subtractions, and then use a ruler to determine the approximate magnitude of the result. Include the ruler in your photograph if possible.A + B