3. x(5,-8) Go down 5, left 7, and down 6 more
quadrant:_________;point:x(___,____)
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To find the new coordinates of the point, you need to follow the given directions.
Starting with the initial point (5, -8), we can break down the directions step by step:
1. "Go down 5" means to subtract 5 from the current y-coordinate (-8). So, -8 - 5 = -13.
The new point is now (5, -13).
2. "Left 7" means to subtract 7 from the current x-coordinate (5). So, 5 - 7 = -2.
The new point is now (-2, -13).
3. "Down 6 more" means to subtract 6 from the current y-coordinate (-13). So, -13 - 6 = -19.
The final coordinates of the point after following the given directions are (-2, -19).
To determine the quadrant, we need to observe the signs of the x and y coordinates:
- The x-coordinate (-2) is negative.
- The y-coordinate (-19) is also negative.
Based on these signs, the point (-2, -19) is located in the third quadrant.
So, the quadrant is 3 and the new point is x(-2, -19).