Posted by **mathsen** on Saturday, August 7, 2010 at 1:35am.

Let P and Q be the points on the sides AB and BC of a triangle ABC respectively such that BP = 3PA and QC = 2BQ. Let K be the midpoint of the segment PQ. Prove that the area of the triangle AKC is equal to 11S/24, where S is the area of the triangle ABC.

## Answer This Question

## Related Questions

- Math - In triangle ABC, points D,E,F are on sides BC,CA,AB respectively such ...
- Maths - Let ABC be a triangle. Locate the point O inside the triangle ABC such ...
- help math - In triangle ABC, points D,E,F are on sides BC,CA,AB respectively ...
- heeeeeeeeeeeeeeeeeeeelp maths - In triangle ABC, points D,E,F are on sides BC,CA...
- Geometry - Please answer at least one . PLEASE 1. Triangle XYZ has a right ...
- mahts - Triangle ABC has area [ABC]=468. D,E and F are the midpoints of BC,CA ...
- MATH - .In <ABC, <A=60,<B=70,<C=50. Points D , E ,F are the mid-...
- Math - Geometry - Triangle Medians and Altitudes - Points D, E, and F are the ...
- Math - Trigonometry problem: The sides AB and AC of triangle ABC are of lengths ...
- Help triangle angles! - Points D, E, and F are the midpoints of sides BC, CA, ...

More Related Questions