Numerical Ability
 Find the missing group of letters in the following series: BC, FGH, LMNO

 UVWXY
 TUVWX
 STUVW
 RSTUV

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NA
Correct Option: B
NA
 Given that a and b are integers and a + a2b3 is odd, which one of the following statements is correct?

 a and b are both odd
 a and b are both even
 a is even and b is odd
 a is odd and b is even

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NA
Correct Option: D
NA
 The perimeters of a circle, a square and an equilateral triangle are equal. Which one of the following statements is true?

 The circle has the largest area
 The square has the largest area
 The equilateral triangle has the largest area
 All the three shapes have the same area

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The most symmetric figure will have the largest area.
Hence, circle will be the right answer.Correct Option: A
The most symmetric figure will have the largest area.
Hence, circle will be the right answer.
 From the time the front of a train enters a platform, it takes 25 seconds for the back of the train to leave the platform, while travelling at a constant speed of 54 km/h. At the same speed, it takes 14 seconds to pass a man running at 9 km/h in the same direction as the train. What is the length of the train and that of the platform in meters, respectively?

 210 and 140
 162.5 and 187.5
 245 and 130
 175 and 200

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Train speed (S_{T}) = 54 km/h
Time = 25 sec for travelling length of train and length of platform
Man speed (S_{M}) = 9 km/h
Speed of train to man = 45 km/h
Time = 14 sec
So, length of train = time × speed= 14 × 45 × 5 18
Length of train (L _{T}) = (35 × 5 m) = 175 m
Length of platform (L) + length of train (L _{T}) = speed × time= 54 × 5 × 25 = 15 × 25 = 375m 18
∴ Length of platform (L) = 375  175 = 200 mCorrect Option: D
Train speed (S_{T}) = 54 km/h
Time = 25 sec for travelling length of train and length of platform
Man speed (S_{M}) = 9 km/h
Speed of train to man = 45 km/h
Time = 14 sec
So, length of train = time × speed= 14 × 45 × 5 18
Length of train (L _{T}) = (35 × 5 m) = 175 m
Length of platform (L) + length of train (L _{T}) = speed × time= 54 × 5 × 25 = 15 × 25 = 375m 18
∴ Length of platform (L) = 375  175 = 200 m
 For integers a, b and c, what would be the minimum and maximum values respectively of a + b + c if loga + logb + logc = 0

 –3 and 3
 –1 and 1
 –1 and 3
 1 and 3

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log a + log b + log c = 0
It is possible only,
when a, b and c all are equal to 1.
∴ a, b, c may be ±1, ±1, ±1 respectively.
Now for minimum value of all thr ee will be negative.
∴ minimum value =  3
and maximum value of all three will be positive.
∴ maximum value = +3Correct Option: A
log a + log b + log c = 0
It is possible only,
when a, b and c all are equal to 1.
∴ a, b, c may be ±1, ±1, ±1 respectively.
Now for minimum value of all thr ee will be negative.
∴ minimum value =  3
and maximum value of all three will be positive.
∴ maximum value = +3