SSC RECRUITMENT 2015:: SALARY: RS 34,800/- : LAST DATE: 09-01-2015




Name: SSC KKR


Post Name :
Sr.No.Post NameNo. of Posts
1Senior Technical Assistant32
2Assistant Epigraphist (Dravidian Inscriptions)01
3Data Entry Operator02
4Technical Clerk03


No.Of Posts :38



Qualification :
Post Name          Qualifications
Senior Technical AssistantDiploma in Civil Engineering with Two years certificate course of Draftsman  from ITI.
Assistant Epigraphist (Dravidian Inscriptions)Master Degree in Telugu/Tamil/Malayalam/Kannada language orMaster Degree in History with Ancient Indian History.
Data Entry OperatorGraduation in any discipline and 8000 key depression /Hour of Data Entry Work.
Technical Clerk03

Age Limit :
Post NameAge Limit
Senior Technical Assistant30 years
Assistant Epigraphist (Dravidian Inscriptions)30 years
Data Entry Operator18-25 years
Technical Clerk18-27 years

Pay Scale :
Post NamePay ScaleGrade pay
Senior Technical AssistantRs.9300-34800/-Rs.4200/-
Assistant Epigraphist (Dravidian Inscriptions)Rs.9300-34800/-Rs.4200/-
Data Entry OperatorRs.5200-20200/-Rs.2800/-
Technical ClerkRs.5200-20200/-Rs.2400/-


Selection Process :Selection made will be Education qualifications, Proficiency Test & Interview marks merit.


Application Fee :
General/OBC Categories – Rs.50/-
SC/ST/PWD/Women/Ex.Serviceman candidates   – Nil
Payment Mode – Central Recruitment Fee Stamp, available at any Postal Offices.

How To Apply :Eligible Applicants can download the prescribed Application form from official website  or SSC Regional Offices and Dully filled application, attested copies of SSLC/HSC, Graduation, PG, Diploma, Ph.D, Experience, Caste, Disability certificates, DD slip, recent passport size color photograph send to The Regional Director (KKR), Staff Selection Commission, 1st Floor, E Wing , Kendriya Sadan, Koramangala, Bangalore-560034.
NOTE : The Notification will be coming soon and still will be available at Employment News paper up dated from 13th to 19th December 2014.Stay connected with gurujobalert.

Important Dates :
Last date for submission of filled Application : 09th January 2015

For Official Notification : Click Here 


SSC CHSL Recruitment 2015


Name :SSC  

Post Name :
1. Combined Higher Secondary Level (10+2) Examination => DEO / LDC - Various posts

No.Of Posts :Various posts

Qualification :Candidates should have done 12th Pass or its equivalent qualification from a recognized university.

Age Limit :Candidates age should be between 18 - 27 Years As On 01-08-2015. Age relaxations will be applicable as per the rules

Selection Process :All Eligible Candidates will Be Selected Based on Their Performance In Written Exam, Interview .

Application Fee:For General/OBC Candidates Application Fee is - 100/- & For All Other Candidates (PH/ST/SC) Application Fee is - Nil

How To Apply :All Eligible and Interested candidates may fill the online application through official website http://ssc.nic.in from 11-04-2015 To  10-05-2015.

Important Dates :
Advertisement Date => 11-04-2015
Date of Exam => 19-7-2015 (Sunday) / 02-08-2015 (Sunday) / 09-08-2015 (Sunday)
Last Date for Registration of Online Application Form Is: 10-05-2015

For Official Notification : Click Here 

SSC  Model Test Paper - Aptitude, analytical reasoning


If a = 5 + 2 √6, the value of √a - 1/√a is —
(A)  2 √2    (Ans)
(B)  2 √3
(C)  3 - √2
(D)  1 + √5
Explanation :  a = 5 + 2 √6
         = (√3)2 + 2 (√3) * (√2) + (√2)2
         = (√3 + √2)2
∴ √a  = √3 + √2
∴ √a - 1/√a   = (√3 + √2) -  (1/√3 + √2)
 = (√3 + √2)2 - 1 / (√3 + √2) =  5 + 2 √6 - 1  / √3 + √2
 =  4 + 2 √6  / √3 + √2  = 2 √2 (√2 + √3) / √3 + √2
= 2 √2

The arrangement of rational numbers -7/10, 5/-8, 2/-3 in ascending order is  —
(A)  -7/10, 5/-8, 2/-3
(B)  -7/10, 2/-3, 5/-8     (Ans)
(C)  2/-3, 5/-8, -7/10
(D)  5/-8, -7/10, 2/-3
Explanation :  -7/10 = -0.7
-5/8 = - 0.625
and 2/-3 = - 0.667
On writing these numbers in ascending order, we get
 -7/10, 2/-3, and -5/8
Given that log10 2 = 0.3010, then log2 10 is equal to —
(A)  0.3010
(B)  0.6990
(C)  1000/301     (Ans)
(D)  699/301
Explanation :   log2 10 =  1/log10 2
= 1/0.3010 = 1000/301
       _          _
3.9  +  5.7 is equal to  —
      _
(A)  9.6
      _
(B)  8.6 
      _
(C)  7.6      (Ans)
      _
(D)  1.6
                            _       _ 
Explanation :    3.9 + 5.7 = - 3 + .9 - 5 + .7
                          _
 =  - 8 + 1.6 = 7.6
If 1/6.198 = 0.16134, then the value of 1/0.0006198 is  —
(A)  16134
(B)  1613.4     (Ans)
(C)  0.16134
(D)  0.016134
Explanation :   1/6.198 = 0.16134
∴    1/0.0006198  = 1/6.198 * 10-4
= 1 * 104 / 6.198 = 1/6.198 * 10,000
= 0.16134 * 10,000
= 1613.4
Square root of 0.081/0.0064 * 0.484/6.25 * 2.5/12.1 is  —
(A)  0.45    (Ans)
(B)  0.75
(C)  0.95
(D)  0.99
Explanation :   √0.081/0.0064 * 0.484/6.25 * 2.5/12.1
= √810/64 * 484/6250 * 25/121
= √81/64 * 484/625 * 25/121
= 9/8 * 22/25 * 5/11 = 0.45
If xy = yx, then (x/y)x/y is equal to —
(A)  xx/y
(B)  xx/y -1    (Ans)
(C)  xy/x
(D)  xy/x -1
Explanation :    xy = yx
or     xy/x = y
∴   x/y = x/xy/x = x1-y/x  = xx-y/x
∴   (x/y)x/y = (xx-y/x)x/y = xx-y/y = xx/y-1
Which is the greatest out of the following ?
(i)  3√1.728
(ii) √3 - 1 / √3 + 1
(iii) (1/2)-2
(iv) 17/8
(A)  (i)
(B)  (ii)
(C)  (iii)    (Ans)
(D)  (iv)
Explanation :  (i)   3√1.728 = 1.2
(ii) √3 - 1 / √3 + 1  =  (√3 - 1)(√3 + 1)
                                 (√3 + 1)(√3 - 1)
 =  3 + 1 - 2 √3
          3 - 1
 =  2 - √3  = 0.26
(iii)   (1/2)-2   =  (2/1)2 = 4
(iv)   17/8  =  2.125
∴   (iii) is the greatest.
If (a + b = 3), then what is the value of  —
(a3 + b3 + 9ab) ?
(A)  18
(B)  27    (Ans)
(C)  81
(D)  Cannot be determined due to insufficient data
Explanation :  Given,
          a + b = 3
∴   a3  + b3  = (a + b) (a2 + b2 - ab)
                   = (a + b) [(a + b)2 - 3ab]
                   = 3 [9 - 3ab]
                   = 27 - 9ab
∴   a3  + b3 + 9ab  =  27 - 9ab + 9ab = 27
Simplify —
√[(12.1)2 - (8.1)2 ÷ [(0.25)2 + (0.25) (19.95)]
(A)  1
(B)  2
(C)  3
(D)  4    (Ans)
Explanation :  √[(12.1)2 - (8.1)2 ÷ [(0.25)2 + (0.25) (19.95)]
= √[(12.1 + 8.1) (12.1 - 8.1)] ÷ [0.25 (0.25 + 19.95)]
= √(20.2 * 4) ÷ (0.25 * 20.2)
= √20.2 *  4 / 0.25 * 20.2  = √16 = 4
Simplify —
(2.3)3 - 0.027 / (2.3)2 + 0.69 + 0.09
(A)  0
(B)  1.6
(C)  2   (Ans)
(D)  3.4
On simplification of —
1/30  +  1/42  +  1/56  +  1/72  +  1/90  +  1/100  we get —
(A)  2/27
(B)  1/9
(C)  5/27
(D)  6/55   (Ans)
If 0 < a < 1, then the value of a + 1/a is —
(A)  Greater than 2   (Ans)
(B)  Less than 2
(C)  Greater than 4
(D)  Less than 4
Explanation :  a + 1/a - 2  = (√a - 1/√a)2 = positive
∴  a + 1/a > 2
The simplification of
2.002 + 7.9 {2.8 - 6.3 (3.6 - 1.5) + 15.6} yields —
(A)  2.002
(B)  4.2845
(C)  40.843
(D)  42.845   (Ans)

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