tre quadrated as follows. a 1 unit upwards b 4 units to the right c 3 units downwards d 6 units to the left

To solve this study problem, we need to understand the sequence of movements and apply them to a coordinate system. Let's assume the starting point is at the origin (0,0) on a Cartesian coordinate plane. Here's the sequence of movements: a) Move 1 unit upwards: This means we move 1 unit in the positive y-direction. The new coordinates are (0,1). b) Move 4 units to the right: This means we move 4 units in the positive x-direction. The new coordinates are (4,1). c) Move 3 units downwards: This means we move 3 units in the negative y-direction. The new coordinates are (4,-2). d) Move 6 units to the left: This means we move 6 units in the negative x-direction. The new coordinates are (-2,-2). So, after completing all the movements, the final coordinates are (-2,-2).