Complete the following vector addition problem using vector components. Using the diagram to the right, rewrite the vectors in standard position. complete the table of the components of the vectors and the resultant vector components. calculate the resultant vector, the angle, and state your final solution.

Complete the following vector addition problem using vector components. Using the diagram to the right, rewrite the vectors in standard position (1.5 marks). Complete the table of the components of the vectors and the resultant vector components (4 marks). Calculate the resultant vector (0.5 mark), the angle (1 mark) and state your final solution (1 mark). (8 marks total) -m - 15 - 480 S 38 51 10 122 S X VR From the diagram, rewrite each vector into standard position. v1 = 10 @(Write your angle as an integer in standard position - 0.5 mark) V2 = 15 s @(Write your angle as an integer in standard position - 0.5 mark) v3 = 51 5 @ (Write your angle as an integer in standard position - 0.5 mark) Complete the table to find the components of each vector and of the resultant vector (0.5 mark per answer, 4 marks total). (Write each answer as a decimal number rounded to four decimal places [to the nearest 0.0001 Vector X-Components Y-Components 10 V2 V 3 VR Determine the magnitude of VR. (Write you answer to the magnitude as a decimal rounded to 2 decimal places [to the nearest 0.01] - 0.5 mark.) IVRI ='SV1 V2 V3 VR Determine the magnitude of VR. (Write you answer to the magnitude as a decimal rounded to 2 decimal places [to the nearest 0.01] - 0.5 mark.) IVRI ='S Determine the reference angle and the angle in standard position. (Write your answers as decimals rounded to one decimal place [to the nearest 0. 1] - 0.5 mark each) Oret =10 0 =10 State your final answer as a magnitude with units at the angle in standard position, for example VR = 100.3 m @ 18. Note the decimal rounding change at this final stage, with one deci the angle. VR=@ Write you magnitude as a decimal rounded to one decimal place [to the nearest 0.1] and the angle rounded to the nearest degree - 0.5 mark each)