Vectors are an important part of the language of science, mathematics, and engineering. They are used to discuss multivariable calculus, electrical circuits with Review | Constants oscillating currents, stress and strain in structures and materials, and flows of atmospheres and fluids, and they have many other applications. Resolving a vector into components is a precursor to computing things with or about a vector quantity. Because position, velocity, acceleration, force, momentum, and angular momentum are all vector quantities, resolving vectors into components is the most inmportant skill required in a mechanics course. (Figure 1) shows the components of F, Fr and Fy, along the x and y axes of the coordinate system, respectively. The components of a vector depend on the coordinate system's orientation, the key being the angle between the vector and the coordinate axes, often designated Part A (Figure 1) shows the standard way of measuring the angle. 0 is measured to the vector from the x axis, and counterclockwise is positive. Figure 1 of 1 Express Fa and Fy in terms of the length of the vector F and the angle 0, with the components separated by a comma. ΑΣφ ? Fx. Fy = Fy Submit Request Answer Fx

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