wo vectors are defined in component form below. Use them to perform the following exercises. Note: £, §, and2 are unit vectors of the Cartesian coordinate system defined by £ × 9 = z.S = - DČ = -152 + 82D = -42 – 39T = Č XDF = 5le| = 17Determine S. Show your sterDetermine T. (Your answer should be an expression in component form.) Show your stepsDetermine the smallest angle between D and ý when they are drawn tail-to-tail.

Given, S=C→.D→T→=C→×D→ where, C→=-15x^+8y^D→=-4x^-3y^ So their magnitude, C→=17D→=5

wo vectors are defined in component form below. Use them to perform the following exercises. Note: 2,9, and 2 are unit vectors of the Cartesian coordinate system defined by £ x 9 = 2. S = Č -D Č = -152 + 82 D = -42 – 39 T = Č xD D = 5 l| = 17 Determine S. Show your ster Determine T. (Your answer should be an expression in component form.) Show your steps Determine the smallest angle between Ď and ý when they are drawn tail-to-tail.

wo vectors are defined in component form below. Use them to perform the following exercises. Note: 2,9, and 2 are unit vectors of the Cartesian coordinate system defined by £ x 9 = 2. S = Č -D Č = -152 + 82 D = -42 – 39 T = Č xD D = 5 l| = 17 Determine S. Show your ster Determine T. (Your answer should be an expression in component form.) Show your steps Determine the smallest angle between Ď and ý when they are drawn tail-to-tail.