I might be wrong okay. the clock makes 90 deg 22 times in 12 hrs. Now the minute hand can take any of the 360 degrees * the no. of hours . what do u say?
In triangle ABC, D, E, and F are the trisection points of AB, BC, and CA nearer A,B,C, respectively. Let BF and AE meet at J. Let CD and AE meet at K and CD and BF meet at L.
In triangle ABC, D, E, and F are the trisection points of AB, BC, and CA nearer A,B,C, respectively. Let BF and AE meet at J. Let CD and AE meet at K and CD and BF meet at L. Find 1) BJ : JF2) AJ : JE3) DK : KL : LC4) EJ : JK : KA5) FL : LJ : JB
where did u get this one ?
@hatemonger@mailtoankit : any idea abt the approach for the quoted question. have been practising geometry for the past couple of days. all approaches coming to my mind are too lengthy and i'm not even sure if they are the correct approaches.. please comment .
where did u get this one ?@hatemonger@mailtoankit : any idea abt the approach for the quoted question. have been practising geometry for the past couple of days. all approaches coming to my mind are too lengthy and i'm not even sure if they are the correct approaches.. please comment .
I too have been practicing questions on geometry these days. Someone pointed a certain 'mass point theorem' so googled it and it redirected me to this problem which I have not been able to solve completely.
In an exhibition, some paintings were kept for sale. On the first day, 1 painting plus 1/7 th of the remaining paintings were sold. On the second day, 2 paintings plus 1/7 th of the remaining paintings were sold. A similar pattern continued till the kth day, when 'k' paintings were sold and no painting was left after that. If the exhibition ran for exactly k days (k > 1), then what is the minimum number of paintings sold during the exhibition?
where did u get this one ?@hatemonger@mailtoankit : any idea abt the approach for the quoted question. have been practising geometry for the past couple of days. all approaches coming to my mind are too lengthy and i'm not even sure if they are the correct approaches.. please comment .
I will try this one and get back to u ... If i found out the correct answer
guys a TSD problem... A and B start at the same end of the pool which is 50m long. The one who completes 20 laps is the winner. The ratio of speed of A and B is 3:4. How many times would they meet or cross each other by the time the faster one finishes the race..?....
p.s- whoever solves it please explain the solution too.