In general it is best to conceptualize vectors as arrows in space, andthen to make calculations with them using their components. (You mustfirst specify a coordinate system in order to find the components of eacharrow.) This problem gives you some practice with the components.Let vectors A = (1,0, -3), B=(-2,5,1), and =(3,1,1). Calculate the following,and express your answers as ordered triplets of values separated bycommas.▸ Part A▸ Part BPart C-A+B-C-(0,4,3)Submit15. ΑΣΦPart D* Incorrect; Try Again; 9 attempts remaining3A-2C -Previous Answers Request Answer195] ΑΣΦ?BHO ?

It is given that, The three vectors are

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Which of the following statements are correct? Adding two vectors creates a new "resultant" vector. When adding parallel vectors, the resultant vector is the sum of the magnitudes of the original vectors. When adding perpendicular vectors, the resultant vector is the sum of the magnitudes of the original vectors. Graphing calculators always report angles in degrees. Vectors pointing in different direction cannot be subtracted. A vector can be broken into x and y component vectors that sum to equal the original vector. Multiplying a vector by a scalar changes the vector's magnitude and direction.
A word on notation:So far we have been expressing vectors and their components as ~v = ~vx + ~vy. This notation isacceptable but you may run into something that looks like this: ~v = 〈vx, vy〉. This notation ismore formal, but accomplishes the same thing. In this new notation, the wolf problem abovewould look like this:Σ ~F = 〈ΣFx, ΣFy〉= 〈F1x + F2x + F3x + F4x, F1y + F2y + F3y + F4y〉In place of all of the Fix and Fiy ’s, you would put the numbers you found in the problem andcalculate the same way.
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