How long is the side of the largest equilateral triangle that can be inscribed in a square whose side has length 1?A. 1B. √5/2C. 3√5/4D. 2-√3E. √(8-4√3)Please show your approach.
Last one. How to show approach? Ganda figure banaya...
A bartender stole champagne frm a bottle that contained 50% of spirit and he replaced what he had stolen with champagne having 20% spirit. The bottle then contain only 25% spirit.How much of the bottle did he steal?1>80% 2>83.33% 3>85.71% 4>88.88%
@scrabbler I expected you to answer this one as well. :P Please if you can to photo click krk ya paint mein bnake share krdo. Ya kuch idea dedo kya approach use ki hai, baaki main krk dekh lunga. I'm just stuck, can't figure out a way to approach this question. I hate geometry :/
Last one. How to show approach? Ganda figure banaya...regardsscrabbler
i guess this can be answered going by the options.. the diagonal of the square cant be the side of a equilateral triangle inscribed in a square so side also side of 1 is very much possible so the side has to be between 1 and 1.414 and the only option satisfying it is (B). is the answer correct?
How long is the side of the largest equilateral triangle that can be inscribed in a square whose side has length 1?A. 1B. √5/2C. 3√5/4D. 2-√3E. √(8-4√3)Please show your approach.
solve it like this i guess....rest i am not sure...i am also way beyond redemption when it comes to geometry...
@scrabblerI expected you to answer this one as well. Please if you can to photo click krk ya paint mein bnake share krdo.Ya kuch idea dedo kya approach use ki hai, baaki main krk dekh lunga.I'm just stuck, can't figure out a way to approach this question. I hate geometry :/
Try this. I am hopeless in paint 😛 Word zindabad! regards scrabbler
(a^2 + b^2 + c^2)(1 + 1 + 1) >= (a + b + c)^2(a + b + c)^2 a + b + c
OA-12 A triangle is divided into four partsby two straight lines from two corners. the areas of three parts are 8 , 5 , 10..find the area of fourth part
@Logrhythm@scrabbler I am leaving this and starting a movie. Will try this approach tomorrow, with a fresh mind. Just another bad day. I seriously hate geometry Thanks for your help though! 😁
OA-12A triangle is divided into four partsby two straight lines from two corners. the areas of three parts are 8 , 5 , 10..find the area of fourth part
ram wrote first 50 natural numbers on a black board.Then he erased two numbers say p and q ,and replaced them by a single number N,he performed this operation repeatedly until a single number was left.For all odd values of n,in nth operation,he choose N to be p+q+1,and for all even values of n he choose N to be p+q-1,find the final number which remained
ram wrote first 50 natural numbers on a black board.Then he erased two numbers sayp and q ,and replaced them by a single number N,he performed this operation repeatedlyuntil a single number was left.For all odd values of n,in nth operation,he choose N to bep+q+1,and for all even values of n he choose N to be p+q-1,find the final number whichremainedfind the remainder when 6^65^56 is divided by 43.
No, it must be something else, like maybe the step number or something, as it has both odd and even values. Just want to confirm since it is not clarified. regards scrabbler
ram wrote first 50 natural numbers on a black board.Then he erased two numbers sayp and q ,and replaced them by a single number N,he performed this operation repeatedlyuntil a single number was left.For all odd values of n,in nth operation,he choose N to bep+q+1,and for all even values of n he choose N to be p+q-1,find the final number whichremained
1276 I guess.
He will basically be adding all the numbers. Also it will take 49 operations, in 25 of which he is doing a +1 and 24 mein -1 so overall effect is just +1.
..rt(8+4rt3) and rt(8-4rt3)...to first one nahi hona chahiye??