Figure 1: Figure 2: Use Figure 1 for Statements #1 - #5. Use Figure 2 for Statements #6 - #10. For each, do the following: (a) Write the negation of the statement. Do NOT simply place a "_" in front of the original statement. Distribute the negation completely through the statement. (b) Give the truth value of the original statement and justify your response. 1. Vx.(Square(x) Below(x, a)) 2. 3x,(Black(x) RightOf(x,b)) 3. Vx, Vy. (SameColor(x, y) - (Above(x,y) VA 4. Ex,ay, (SameColor(x,y) 4 ~ SameShap 5. 3x, Vy. (-SameColor(x,y) V (x = y)) bane(x,y) 6. Vx,(Below(x,e) - Circle(x)) 7. Vx. (Circle(x) Below(x, e)) 8. 3x, 3y, (SameColor(x, y) SameShape(x,y)) 9. Vx, (Triangle(x) - (Above(x,e)1 Leftof(x,b))) 10. Vx,3y, (SameColor(x,y) A SameShape(x,y)) Figure 1: Figure 2: Use Figure 1 for Statements # 1 - #5. Use Figure 2 for Statements #6 - #10. For each, do the following: (a) Write the negation of the statement Do NOT simply place a '" in front of the original statement. Distribute the negation completely through the statement. (b) Give the truth value of the original statement and justify your response. 1. Vx.(Square(x) - Below(x, a)) 2. 3x,(Black(x) RightOf(x,b)) 3. Vx, Vy. (SameColor(x, y) - (Above(x,y) VA 4. 3x, 3y, (SameColor(x,y) 4 ~ SameShap 5. Ex, Vy, (-SameColor(x,y) V (x = y)) 6. Vx,(Below(x,e) Circle(x)) 7. Vx. (Circle(x) Below(x, e)) 8. 3x, 3y, (SameColor(x, y) A SameShape(x,y)) 9. Vx, (Triangle(x) - (Above(x, e) 1 Leftof(x,b))) 10. Vx3y, (SameColor(x,y) A Same Shape(x,y))