Answer: Option B. -> 43%
:
B
For Bharat we know that scores of 5,7 and 6 in different sections result in total score of 6 in Soft skills. So it is the simple average.
Hence total marks for Elizabeth in soft skills $=8.1\times 3=24.3$
She can score maximum of 10 each in the two sections other than Interpersonal skills. So the minimum marks in interpersonal skills is 24.3-20=4.3 which is 43%

Answer: Option A. -> I only
:
A
Option(a)

:
$\begin{array}{ccccccc}Year& 2002& 2003& 2004& 2005& 2006& 2007\\ \ast Trainees& 220& 270& 312& 351& 365& 365\\ Employed& & & 18& & 30\%of60=18& \\ Recruited& 18/\left(30\%\right)=60& & (312+18)-270=60& (365+18)-351=32& & \\ \ast \ast Trainees& 0& 0& 80& 190& 244& 259\\ Employed& & & & & 30\%Of80=24& 30\%of110=33\\ Recruited& & & 80& 190-30=110& (244+24)-190=78& (259+33)-244=48\end{array}$
Note: * $\to$Jacobsons ('00 people)
** $\to$Robinsons ('00 people)
Ans: 4600
The difference between the no of recruitments by Jacobsons and Robinsons in 2006 = 7800 - 3200 = 4600

Answer: Option A. -> O
:
A
Since P is a even multiple of 11, the possibilities are 22,44,66,88. Out of which 22, 66 and 88 are not possible because P+J=76 and the maximum difference between first & last number can be 16 (given that the numbers are 8 consecutive 2 digit numbers)
Thus P=44.
L+O=74 and O can only be 30 or 40( reason- max. difference between the first & last number = 14 )
O cannot be 30, as $L\ne 44$ because P is already 44
Thus O=40, L=34, P=44 and J= 32
We can now see that the range of the numbers is between 30 and 44 or 32 and 46
K needs to end with 0, thus K=30 and the range of numbers is 30-44
Q is an even multiple of 7= 42
Also $\frac{N}{2}$ is odd $=>$ N= 38. Thus, M= 36.
option (a) the third number in descending order is O=40

Answer: Option C. -> -28.5%
:
C
Total industry turnover in 2008-09 = 250 $\times$$\left(\frac{100}{7}\right)$ $\times$ 112 = 4000 Crores.
So percentage share of ABC in 2008-09 =$\left(\frac{200}{4000}\right)$ $\times$ 100 = 5%
So growth rate = $\frac{5-7}{7}$ $\times$ 100 = -28.5%

Answer: Option A. -> S
:
A
P can be working with S, T, or U;
Q can be working with T or U and
R can be working with U only.
$\therefore$ R will be working with U, Q will be working with T and P will be working with S.

Answer: Option B. -> Only II is true
:
B
If no one shifted to Gurumath at the beginning of august, then 3 have shifted out of Gurumath and these 3 should have gone to matonlne as none shifted from Gurumath to Edustar. So, a total of 9 students have shifted out of Matonline, 3 out of Gurumath and 3 out of Edustar at the beginning of august. As a percentage, Edustar at 10% is the highest. Hence only statement II is true

Answer: Option D. -> 30%
:
D
number of such doctors = (1+1+1+1+1+1+2+1) = 9
(male- 0 post graduate degree + female-0 post graduate degree +male-1 post graduate degree + female- 1 post graduate degree + female- 2post graduate degree+male with 2 post graduate degree+ 2 males with 3 post graduate degree+1 female with 3 post graduate degrees...........)
Required percentage $\left(\frac{9}{30}\right)\times$=30%

Answer: Option D. -> If Each statement ALONE is sufficient
:
D
From statement $1-P>2^{34}$
$2^{34}=(2^{10}{)}^3\times 24=16\times (2^{10}{)}^3$
Now $2^{10}=1024$, and 1024 is greater than ${10}^3.$
Therefore
$2^{34}>16\times ({10}^3{)}^3=1.6({10}^{10})$
Since $2^{34}>1.6\left({10}^{10}\right)>{10}^{10}$, from statement 1 alone; the answer can be determined
From statement $2-P=2^{35}$

:
Of these 16 have India as "Third Rank” (given). Hence, 31 - 16 = 15 will have Australia as "Third Rank”.