Question

P,Q are two points on AB line segment such that AP= PQ= QB, then PQ=​

Answer 1

If AP= PQ= QB on line segment AB, then PQ = AB/3

Step-by-step explanation:

It is given that

AB is a line segment

P and Q are two points on AB

AP = PQ = QB ..... (i)

Since P and Q are two points on AB, therefore we can write as,

AB = AP + PQ + QB ..... (ii)

Now,

From (i) & (ii), we get

AB = PQ + PQ + PQ

⇒ AB = 3PQ

⇒ PQ = $\frac{AB}{3}$

Thus, the value of PQ is  $\frac{AB}{3}$.

--------------------------------------------------------------------------------------

Also View:

P and Q are the points on the line segment joining the points A(8, 3) and B(11, 15) such that AP=PQ=QB. Find the coordinates of P and Q.

https://brainly.in/question/1128265

Points p and Q are both in the line segment AB and on the same side of its midpoint. p divides AB in the ratio 2:3 ,and Q divides AB in the ratio 3:4 .if PQ=2,then find the length of the line segment AB.

https://brainly.in/question/1581900

The line segment joining the points 3,-4 and 1,2 is trisected at the points P and Q . if the coordinates of P and Q are p,-2 and 5/3 , q Respectively, then find the values of P nd Q .

https://brainly.in/question/14137469

Answer 2

Answer:

same here I also need the answer