Solved Problems: Indian Statistical Institute (ISI), Chennai Mathematical Institute (CMI), IIT-JEE Main & Advance, and Olympiads (RMO/INMO). Entrance Exam Solutions: Solved Problems for ISI B.Math/B.Stat, CMI, JEE (IIT), Olympiads, and CBSE/ISC/ICSE Mathematics Board Papers. Practice Problems and Chapter Test on various topics for CBSE, ICSE, Madhyamik, HS and ISC students
Wednesday, July 15, 2020
Problem based on Angle bisector
If AD is the angle bisector of ∠BAC in the triangle ABC. Show that AB.AC=BD.DC+AD^2.
#Solution https://t.me/PrimeMaths/43
#Geometry #PrimeMaths #Angle #Bisectors
Tuesday, July 14, 2020
Factorisation of n^5+n^4+1
To show a given expression not a prime we have to simply factor it into at least two factors with each factor greater than 1. Here is a #problem from #NumberTheory which uses this technique of proving not a #prime.
#PrimeMaths
#PrimeMaths
Binomial Coefficients
An elegant problem from #Binomial Coefficients. Try this out or else see our solution.
#Algebra #Mathematics #CBSE #ISC #IIT #ISI #Learning #practicemakesperfect
#Algebra #Mathematics #CBSE #ISC #IIT #ISI #Learning #practicemakesperfect
Integration : Properties of Definite Integral
Labels:
IIT,
INTEGRATION,
ISC,
ISI
Monday, July 13, 2020
Simple but powerful inequality
Labels:
IIT
incentre of Orthic Triangle:
In ∆ABC, let D, E, F denote the feet of the #altitudes from A, B and C respectively. The DEF is called the #orthic #triangle of ABC. Prove that H is the #incenter of △DEF.
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