Please send a solution for number 2 :) Thank you! Note: Use the proper representation for a vector, component vector, unit vector, and scalar quantities inyour solution. In this sample, all final answers in red ink are the format to be encoded in BB.Problem: 5 coordinates are given: A(-1, 4, 5), B(2, -1, -2), C(-6, -8, 3) in RCS; D(5, T, -12) in CCS; and E(8, 1/3,3n/2) in SCS. Let point O be the origin. Do the following:1. Convert the following coordinates given below:a. Coordinate C to CCS: C→ C(pc, ộc, zc)b. Coordinate C to SCS: C → C(rc, Oc, oc)c. Coordinate D to RCS: D→ D(XD, YD, ZD)d. Coordinate D to SCS: D → D(rd, OD, oo)ans: (10, –126.87,3)→ ans: (10.440, 73.30, – 126.87)→ ans: (-5,0, 12)— аns: (13, 157.38, 180)→ ans: (0, –6.928,4)— аns: (6.928, -90,4)E(XE, YE, ZE)f. Coordinate E to CCS: E → E(pe, DE, Ze)e. Coordinate E to RCS: E →2. Find the following vectors between two points:a. Vector directed from C to D. Label it as: RcD = Rxco + Ryco + RzcD in RCS→ ans: b. Vector directed from D to E. Label it as: RDE = RPDE + RODE + RZDE in CCS→ ans: c. Vector directed from E to C. Label it as: RĘc = Rrec + Roec + RPec in SCS→ ans: 3. Find the distance between the two points given below:a. Cto D - ans: 17.029b. D to E → ans: 18.138с. E to C ans: 16.1764. Find the following unit vectors:→ ans: →- ans: → ans: a. aco in RCSb. aDe in CCSc. aɛc in SCS5. From the previous number, convert vector Rec SCS to CCS.→ ans:→ ans: 60.506. The angle between segments AC and AB.7. The vector projection of the vector directed from A to B, to vector directed from O to C.→ ans: → ans:5.5238. The area of the triangle defined by points A, B, and O.9. The unit vector perpendicular to the plane in which the triangle in #8 is located.→ ans: +10. The volume of a parallelepiped if coordinates A, B, C, and O are its corners. → ans: 6711. If vector Rec is going to be transferred from point E to A, determine Rec as a function of its new→ ans: components in SCS.12. If the tail of vector Rec is at A as in #11, determine the coordinate of its head in RCS.→ ans: (-7,2.928,4)

Question

Please send a solution for number 2 :) Thank you! Note: Use the proper representation for a vector, component vector, unit vector, and scalar quantities inyour solution. In this sample, all final answers in red ink are the format to be encoded in BB.Problem: 5 coordinates are given: A(-1, 4, 5), B(2, -1, -2), C(-6, -8, 3) in RCS; D(5, T, -12) in CCS; and E(8, 1/3,3n/2) in SCS. Let point O be the origin. Do the following:1. Convert the following coordinates given below:a. Coordinate C to CCS: C→ C(pc, ộc, zc)b. Coordinate C to SCS: C → C(rc, Oc, oc)c. Coordinate D to RCS: D→ D(XD, YD, ZD)d. Coordinate D to SCS: D → D(rd, OD, oo)ans: (10, –126.87,3)→ ans: (10.440, 73.30, – 126.87)→ ans: (-5,0, 12)— аns: (13, 157.38, 180)→ ans: (0, –6.928,4)— аns: (6.928, -90,4)E(XE, YE, ZE)f. Coordinate E to CCS: E → E(pe, DE, Ze)e. Coordinate E to RCS: E →2. Find the following vectors between two points:a. Vector directed from C to D. Label it as: RcD = Rxco + Ryco + RzcD in RCS→ ans: < 1,8, –15 >b. Vector directed from D to E. Label it as: RDE = RPDE + RODE + RZDE in CCS→ ans: < -5, 6.928, 16 >c. Vector directed from E to C. Label it as: RĘc = Rrec + Roec + RPec in SCS→ ans: < 0.428, 1.402, –6 >3. Find the distance between the two points given below:a. Cto D - ans: 17.029b. D to E → ans: 18.138с. E to C ans: 16.1764. Find the following unit vectors:→ ans: < 0.059,0.470,–0.881 >→- ans: < -0.276,0.382,0.882 >→ ans: < 0.069,0.227,–0.971 >a. aco in RCSb. aDe in CCSc. aɛc in SCS5. From the previous number, convert vector Rec SCS to CCS.→ ans:< 1.072, –6, –1 >→ ans: 60.506. The angle between segments AC and AB.7. The vector projection of the vector directed from A to B, to vector directed from O to C.→ ans: < -0.055, –0.073,0.028 >→ ans:5.5238. The area of the triangle defined by points A, B, and O.9. The unit vector perpendicular to the plane in which the triangle in #8 is located.→ ans: +< -0.272, 0.724, –0.634 >10. The volume of a parallelepiped if coordinates A, B, C, and O are its corners. → ans: 6711. If vector Rec is going to be transferred from point E to A, determine Rec as a function of its new→ ans: < -0.507,0.957,6.081 >components in SCS.12. If the tail of vector Rec is at A as in #11, determine the coordinate of its head in RCS.→ ans: (-7,2.928,4)

Accepted Answer

Given coordinates:
In Rectangular Coordinate SystemA=-1,4,5B=2,-1,-2C=-6,-8,3In Cylindrical…