`PQ` is a line segment `12cm` long and `R` is a point in its interior such `PR=8cm,then`

PQ is a line segment 12cm long and R is a point in its interior such that PR=8cm, then find QR,PQ^(2)-PR^(2) and PR^(2)+QR^(2)+2PR*QR

PQ is line segment 12cm long and R is a point in its interior such that PR=8cm, then find QR,PQ^(2)-PR^(2) and PR^(2)+QR^(2)+2PR.QR

The ends of a line segment are P(1, 3) and Q(1,1) , R is a point on the line segment PQ such that PR : QR=1:lambda .If R is an interior point of the parabola y^2=4x then

The ends of a line segment are P(1,3) and Q(1,1), R a point on the line segment PQ such that PR:QR=1:lambda. If R is an interior point of the parabola y^(2)=4x then

Draw a line segment PQ=8 cm.Take a point R on it such that l(PR):l(RQ)=3:2.

PQ is a line segment of length 6.4 cm. Geometrically obtain point R on PQ such that (QR)/(PQ) = (5)/(8) . In which ratio the line segment PQ is divided ?

PQ is a lines segment of 12 cm whose midpoint is R. Taking PR, RQ and PQ as diameters semicircles are drawn at the same side of PQ. The area of the circle that touches all the three circles is

Draw a line segment PQ=8cm. Take point R on it such that l(PR):l(RQ)=3:2 .

Draw a line segment PQ of length 5.4 cm. Take a point R on it such that PR = 2.4 cm. Now draw a perpendicular to PQ passing through R.

Draw a line segment PQ=8cm. Draw a perpendicular at P.