`MK:frac(169)(121)`::JH:?
`MK:frac(169)(121)`::JH:?
A
(a) `frac(100)(64)`
B
(b) `frac(100)(81)`
C
(c) `frac(64)(120)`
D
(d) `frac(81)(100)`
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Choose the best alternatives in place of ? out of the four given alternatives (a), (b), (c), (d). MK : (169)/(121): JH : ?
{:(A , B , C , D , E , F , G , H , I , J , K , L , M , N , O , P , Q , R ,S , T ,U , V , W ,X , Y , Z), (1 ,2 , 3 , 4 ,5, 6 , 7,8,9,10 , 11 , 12, 13, 14, 15 , 16 , 17 , 18 , 19, 20 , 21 ,22 , 23 , 24 , 25 , 26):} MK : (169)/(121) :: JH : ?
Select the related letter /number from the given alternatives. MK:169/121::JH:?
Fill in the blanks: (i) frac(-9)(5)=frac(....)(20)=frac(27)(....)=frac(-45)(....) (ii) frac(-6)(11)=frac(-18)(....)=frac(....)(44)
What is the correct ascending order for the given fractions? (A) frac(22)(7) , frac(13)(17) , frac(11)(19) , frac(2)(3) , (B) frac(11)(19) , frac(2)(3) , frac(13)(17) , frac(22)(7) , (C ) frac(2)(3) , frac(11)(19) , frac(13)(17) , frac(22)(7) (D) frac(2)(3) , frac(13)(17) , frac(11)(19) , frac(22)(7) .
? = 8frac(1)(2)-[3frac(1)(4)-{1frac(1)(4)-frac(1)(2)(1frac(1)(2)-frac(1)(3)-frac(1)(6))}]
The median of the date 1, frac(1)(2) , frac(1)(2) , frac(3)(4) , frac(1)(4) , 2, frac(1)(2) , frac(1)(4) , frac(3)(4) is
1 + frac(1)(2) + frac(1) (4) + frac(1)(7) + frac(1)(14) + frac(1)(28) is equal to
x^(2)>=169