Answer:
Figure D is the construction of point P which divides the segment in the ratio 4 to 3 from A to B.
Step-by-step explanation:
To prove that point P divides the segment AB in the ratio 4 to 3, find the figure which divided into 7 equal parts and the number of parts from A to P is 4 and the number of parts from P to B is 3
Let us check each answer
Answer A:
∵ AB is divided into 7 equal parts
∵ The number of parts from A to P is 1
∵ The number of parts from P to B is 6
∴ P divides AB in the ratio 1 to 6 from A to B
Answer B:
∵ AB is divided into 7 equal parts
∵ The number of parts from A to P is 2
∵ The number of parts from P to B is 5
∴ P divides AB in the ratio 2 to 5 from A to B
Answer C:
∵ AB is divided into 7 equal parts
∵ The number of parts from A to P is 3
∵ The number of parts from P to B is 4
∴ P divides AB in the ratio 3 to 4 from A to B
Answer D:
∵ AB is divided into 7 equal parts
∵ The number of parts from A to P is 4
∵ The number of parts from P to B is 3
∴ P divides AB in the ratio 4 to 3 from A to B
Figure D is the construction of point P that divides the segment in the ratio 4 to 3 from A to B.
