Mathematics

Mathematics

Problem

The length of the edge of the regular tetrahedron ABCDABCD is ' aa '. Points EE and FF are taken on the edges ADAD and BDBD respectively such that ' EE ' divides DADA and ' FF ' divides BDBD in the ratio 2:12:1 each. Then, area of ΔCEF\Delta CEF is a. 5a123\frac{5a}{12\sqrt{3}} sq units b. a123\frac{a}{12\sqrt{3}} sq units c. a2123\frac{a^2}{12\sqrt{3}} sq units d. 5a2123\frac{5a^2}{12\sqrt{3}} sq units

Browse the problem library