PQRS is a quadrilateral and \overline{P Q}=\overline{a}, \overline{Q R}=\overline{b}, \overline{S P}=\overline{a}-\overline{b}, {M} is the midpoint of {QR} and {X} is a point on \overline{S M} such that \overline{S X}=\frac{4}{5} \overline{S M}. If \overline{S M}=m(4 \overline{a}-\overline{b}) and \overline{S X}=n(4 \overline{a}-\overline{b}), then {m}+ {n}=

AP EAPCET 07-Jul-2022 Shift 1 Paper

Section: Mathematics

Question : 29 of 160

Marks: +1, -0

PQRS is a quadrilateral and PQ=a,QR=b,SP=a−b,
M is the midpoint of QR and X is a point on SM such that SX=‌

SM. If SM=m(4a−b) and SX=n(4a−b), then m+n=

Go to Question:

Prev Question

Next Question