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List of top Mathematics Questions on Section Formula
The coordinates of the points of trisection of the line segment joining the points $ (3, 2) $ and $ (6, -4) $ are
TS POLYCET - 2026
TS POLYCET
Mathematics
Section Formula
Let $O$ be the origin. Let $\overrightarrow{OA} = \vec{a}$ and $\overrightarrow{OB} = \vec{b}$ be the position vectors of the points $A$ and $B$ respectively. A point $P$ divides the line segment $AB$ internally in the ratio $m:n$. Then $\overrightarrow{AP}$ is equal to:
KEAM - 2026
KEAM
Mathematics
Section Formula
If \(A, B, C\) are vertices of a triangle with position vectors \(\vec a, \vec b, \vec c\), find the position vector of the point \(D\) where the angle bisector from vertex \(A\) meets \(BC\).
MHT CET - 2026
MHT CET
Mathematics
Section Formula
Points
\(P(-3,2), Q(9,10)\)
and
\(R(\alpha, 4)\)
lie on a circle
\(C\)
with
\(P R\)
as its diameter. The tangents to
\(C\)
at the points
\(Q\)
and
\(R\)
intersect at the point
\(S\)
. If $S$ lies on the line
\(2 x-k y-1\)
, then
\(k\)
is equal to_____
JEE Main - 2023
JEE Main
Mathematics
Section Formula
The equations of the sides $AB , BC$ and $CA$ of a triangle $ABC$ are : $2 x+y=0, x+p y=21 a,(a \neq 0)$ and $x-y=3$ respectively Let $P (2, a )$ be the centroid of $\triangle ABC$ Then $( BC )^2$ is equal to
JEE Main - 2023
JEE Main
Mathematics
Section Formula
The ratio in which the join of (2, 1, 5) and (3, 4, 3) is divided by the plane x + y − z = 12 is:
BITSAT - 2021
BITSAT
Mathematics
Section Formula
The coordinate of the point dividing internally the line joining the points \( (4,-2) \) and \( (8,6) \) in the ratio \( 7:5 \) is
KEAM - 2018
KEAM
Mathematics
Section Formula
The coordinate of the point dividing internally the line joining the points \( (4,-2) \) and \( (8,6) \) in the ratio \( 7:5 \) is
KEAM - 2018
KEAM
Mathematics
Section Formula
The coordinate of the point dividing internally the line joining the points \( (4,-2) \) and \( (8,6) \) in the ratio \( 7:5 \) is
KEAM - 2018
KEAM
Mathematics
Section Formula
The ratio by which the line \( 2x + 5y - 7 = 0 \) divides the straight line joining the points \( (-4, 7) \) and \( (6, -5) \) is:
KEAM - 2014
KEAM
Mathematics
Section Formula
The ratio by which the line \( 2x + 5y - 7 = 0 \) divides the straight line joining the points \( (-4, 7) \) and \( (6, -5) \) is:
KEAM - 2014
KEAM
Mathematics
Section Formula
The ratio by which the line \( 2x + 5y - 7 = 0 \) divides the straight line joining the points \( (-4, 7) \) and \( (6, -5) \) is:
KEAM - 2014
KEAM
Mathematics
Section Formula