ABC is a triangle, the point P is on side BC such that $3\bar{BP}=2\bar{PC}$, the point Q is on the line $\bar{CA}$ such that $4\bar{CQ}=\bar{QA}$. If R is the common point $\bar{AP}$ & $\bar{BQ}$, then the ratio in which the fine joining CR divides $\bar{AB}$ is?
If a straight line $y-x=2$ divides the region ${x}^{2}+{y}^{2}\le 4$ into two parts, then the ratio of the area of the smaller part to the area of the greater part is
The line joining points $(3,5)$ and $(2,7)$ is divided by $X-$ axis in the ratio.
The point $(\dfrac{7}{4},\dfrac{7}{8})$ divides the line segment joining the points (4,-1) and (-2,4) internally in the ratio 3 : 5.
The ratio in which the point (4, 7) divides the line segment joining (1, 4) and (11, 14) is
A square sheet of paper $ABCD$ is so folded that $B$ falls on the mid point $M$ of $CD$. The crease will divide $BC$ in the ratio :
$42,000$ millimeters long wire is cut equally at $6$ places. Find the length of each piece of wire.
Perpendicular from the origin to the line joining the points $(c \, cos \alpha, c \, sin \alpha)$ and $(c \, cos \beta , \, c \, sin \beta)$ divides it in the ratio
The join of $(4, 5)$ and $(1,2)$ is divided by y-axis in the ratio
The point which divides the line segment joining $(-2, 4), (2, 7)$ in the ratio $2:1$ externally is