Problem 4: In the diagram, the dashed lines are parallel to the x axis. The magnitudes of the vectors are A = 9.1, B = 4.7, C = 13.7, D = 19.9, and F = 19.9. The angles, in degrees, are 0A = 30.0, OB = 53.0, 0c = 60.0, Op = 37.0, and OF = 30.0. In this problem, you will be asked to calculate the value of a variety of cross products. X C A OA B D @theexpertta.com - tracking id: 9N69-4E-C3-45-84AD-30558. In accordance with Expert TA's Terms of Service. copying this information to any solutions sharing website is strictly forbidden. Doing so may result in termination of your Expert TA Account.Part (e) What is magnitude of D x C? Numeric : A numeric value is expected and not an expression. ID * CI = Part (f) What is direction of D x C? MultipleChoice : 1) Positive z (out of the screen) 2) The cross product is zero, so there is no direction to specify. 3) Negative z (into the screen) Part (g) What is magnitude of A x (F + 2C)? Numeric : A numeric value is expected and not an expression. IA x (F + 2C)I = Part (h) What is direction of A x (F + 2C)? MultipleChoice : 1) Positive z (out of the screen) 2) The cross product is zero, so there is no direction to specify. 3) Negative z (into the screen) Part (i) What is magnitude of i x B? Numeric : A numeric value is expected and not an expression. li x BI =Part (j) What is direction of i x B? MultipleChoice : 1) Positive z (out of the screen) 2) The cross product is zero, so there is no direction to specify. 3) Negative z (into the screen) Part (k) What is magnitude of j x B? Numeric : A numeric value is expected and not an expression. j x BI = Part (I) What is direction of j x B? MultipleChoice : 1) Positive z (out of the screen) 2) The cross product is zero, so there is no direction to specify. 3) Negative z (into the screen) Part (m) What is magnitude of (B/B) x B? Numeric : A numeric value is expected and not an expression. I(B/B) x BI = Part (n) What is direction of (B/B) x B? MultipleChoice : 1) Positive z (out of the screen) 2) The cross product is zero, so there is no direction to specify. 3) Negative z (into the screen)