Use the information about vectors S and T provided below in the following exercises. HW 14T.x=0mTŷ = -3 mTŷT.2=0 m|S| = 12.8ma)b)c)d)e)S.x = 2mS.ŷ = 10 m5.2 = -8 m= 10m10m|T|=Draw the direction of the missing Cartesian unit vector 2.Write the expression for the vector component of S in the 2 direction.Determine S.T.Chosen coordinate System↑îŷ 2Determine the smallest angle between S and 2, when they are drawn tail to tail.Express S and 7 in component form, using the chosen coordinate system.

Use the information about vectors S and T provided below in the following exercises. T.x=0m |T|= 10m Tŷ = -3 m T.2=0 m |S| = 12.8m b) d) 0 5.x = 2m S.ŷ = 10 m 5.2 = -8 m Draw the direction of the missing Cartesian unit vector 2. Write the expression for the vector component of Š in the 2 direction. HW 14 Chosen coordinate System ↑ x Determine the smallest angle between S and 2, when they are drawn tail to tail. Express S and T in component form, using the chosen coordinate system. Determine S.T. ŷ 2

Use the information about vectors S and T provided below in the following exercises. T.x=0m |T|= 10m Tŷ = -3 m T.2=0 m |S| = 12.8m b) d) 0 5.x = 2m S.ŷ = 10 m 5.2 = -8 m Draw the direction of the missing Cartesian unit vector 2. Write the expression for the vector component of Š in the 2 direction. HW 14 Chosen coordinate System ↑ x Determine the smallest angle between S and 2, when they are drawn tail to tail. Express S and T in component form, using the chosen coordinate system. Determine S.T. ŷ 2