Question

Points A,B,C,D and P,Q,R,S are represented on a number line such that AB=BC=CD =PQ=QR=RS. Then write the rational number represented by points C and R.​

Answer 1

Answer:

refer To attachment Plz

hope it helpful To u

Answer 2

Many possible answers.

Step-by-step explanation:

Given: A, B, C, D, P, Q, R, S are eight points on the number line with the given condition that AB = BC = CD = PQ = RS.

These five line segments are all of the same length.

Consider a line segment on the number line of the length $L$.

Divide $L$ into 7 equal parts.

Now each of the small line segments that make up L are of the length $L/7$.

$L$ can have infinite number of values, and depending on it, the points A,B,C,D,P,Q,R,S that divide it into 7 equal parts when AB has the length $L.$

Therefore, depending on the values of A and L, C and R can have an infinite number of values and the question has many possible answers.