18 b 7 Te There are 5 vectors (named at the top) in the 2D coordinate...

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18 b 7 Te There are 5 vectors (named at the top) in the 2D coordinate system. As seen, their components are written as well. Find the resultant vector of the following (i) (9) (2) (3) H operations: (seen below as Problem 1, Problem 2, and Problem 3, and Problem 4). Apply the Unit Vectors Notation for these vectors' addition process. The unit vectors i and (via the math's standards) equal to the 1 unit (one square side) on the positive x and y axes. Problem 1: R = a+c+ Problem 2: R = b + 2d + 3e Problem 3: R = 4 + 2 + 5d Problem 4: R = 2 + 3b + (-5)d + 4 Problem 5: Find the scalar (dot-) product of the given vectors: a = 2 + 3 - 4k, b = 4 5 2k Problem 6: Find the vector (cross-) product of the given vectors: = - 2 - 3k, b = 5 + 6 4k 18 b 7 Te There are 5 vectors (named at the top) in the 2D coordinate system. As seen, their components are written as well. Find the resultant vector of the following (i) (9) (2) (3) H operations: (seen below as Problem 1, Problem 2, and Problem 3, and Problem 4). Apply the Unit Vectors Notation for these vectors' addition process. The unit vectors i and (via the math's standards) equal to the 1 unit (one square side) on the positive x and y axes. Problem 1: R = a+c+ Problem 2: R = b + 2d + 3e Problem 3: R = 4 + 2 + 5d Problem 4: R = 2 + 3b + (-5)d + 4 Problem 5: Find the scalar (dot-) product of the given vectors: a = 2 + 3 - 4k, b = 4 5 2k Problem 6: Find the vector (cross-) product of the given vectors: = - 2 - 3k, b = 5 + 6 4k