How to Prepare Computer Aptitude Questions for SBI PO 2017 Exam


Dear Students,

SBI has included Computer Aptitude questions in place of the general computer awareness questions in mains exam of State Bank of India PO. Now, new types of questions will be asked in the Computer sections which will be mainly based on conversion from Binary to Decimal & vice versa.

The questions will be asked in the form of Puzzle, so don't confuse in between Computer Awareness & Computer Aptitude.

Data Representation

To know data representation in the computer we must know following number systems.
  • Decimal number system (Base=10): 0,1,2,3,4,5,6,7,8,9
  • Binary number system (Base=2): 0,1
  • Octal number System (Base=8): 0,1,2,3,4,5,6,7
  • Hexa Decimal System (Base=16): 0,1,2,3,4,5,6,7,8,9, A(10),B(11),C(12),D(13),E(14),F(15)

Decimal to Binary Conversion: To convert 207 to binary

  • Start with the digit farthest to the left.
  • Determine if the decimal value can be divided by it.
  • Since it will go one time, put a 1 in row three of the conversion table under the 128 value and calculate the remainder, 79.
  • Since the remainder can be divided by the next value, 64, put a 1 in row three under the 64 value of the table.
  • Since the remainder cannot be divided by either 32 or 16, put 0s in row three of our table under the 32 and 16 values.
  • Continue until there is no remainder.
  • If necessary, use row four to check the work.

Position
8
7
6
5
4
3
2
1

Value
128
64
32
16
8
4
2
1
1
1
0
0
1
1
1
1
128
64
8
4
2
1
      
128+ 64+ 8+ 4 + 2 +1 =207

Binary to Decimal Conversion: To convert 10111001 to decimal

  • Enter the binary bits in row three. In this example 10111001
  • Put the decimal values in row four only for the third row 1s. Technically the row two values are being multiplied by row three.
  • Now just add row four across.

Position
8
7
6
5
4
3
2
1

Value
128
64
32
16
8
4
2
1
1
0
1
1
1
0
0
1
128
32
16
8
1

128+32+16+8+1= 185

In summary, to convert from one number to another we can use the following rule:

Hexadecimal <-> Binary <-> Decimal



Direction: (1 -5): Read the following information and answer the questions
In a certain code language, the symbol for '0' is © and for '1' is '#'. There are no other symbols for numbers greater than one. The numbers greater than one is to be written only by using the two symbols given above. The value of symbol for '1' doubles itself every time it shifts one place to the left. Study the following examples:
0 is written as ©, 1 is written as #, 2 is written as , 3 is written as ##, 4 is written as #©© and so on.
1. Which of the following represents 25?
(1) ## © © #                    
(2) # © © © #                  
(3) ### © ©
(4)© ##©#                      
(5) ##© ©©
Ans: (1)
 25 can be written in binary form as follows:
= 24+ 23 +(0x22) + (0x21) + 1x20
## © © #
2. Which of the following will represent the value of (# © # x ## ©)?
(1) # © # # ©                   
(2) # © © # #                      
(3) © ### ©      
(4)####©                         
(5) #####©
Ans: (4)
#©#= 22 + (0 x 21 ) + 20=5
##©= 22 +21+(0x20) = 6
(#©# X ##©) = (5 x 6) = 30
30 can be written in binary form as follows:
=24+ 23 +22+21+(0x20)
####©

3. Which of the following number will be represented by ##©#©#?
(1)  54                 
(2) 57                   
(3) 53      
(4) 61        
(5) 32
Ans: (3)
##©#©#
=25 +24+ (0 x 23) +22+(0 x 21) +20  = 53

4. Which of the following represents the value of {8x5} ÷2?
(1) #©#©#                       
(2) ##©##©                    
(3) ©####©    
(4) #©#©©      
(5) None of these
Ans:(4)
{8 x 5÷2} =20
20 can be written in binary form as follows:
=24+ (0 x 23) +22+(0 x 21) +( 0 x 20 )
#©#©©

5. Which of the following number will be represented by #©©#©#?
(1) 52                   
(2) 50                       
(3) 53       
(4) 37       
(5) 20
Ans: (4)
#©©#©#
=25 + (0 x 24 )+ (0 x 23) +22+(0 x 21) +20
37
Directions (6 -7): Read the following information and answer the questions that follow:
Following letters are to be coded as number codes by following the rule given below:

Letter code:
{G,D,H –1} {P,K,Q – 2} {B,C,F – 3} {J,M,N – 4} {L,R,W – 5} {T,X,Y – 6} {V,Z,S – 7}
(1) If the word starts or ends with a vowel, then it is coded as '9'.
(2) If the vowels are neither in the beginning nor at the end, then it is coded as '8'.
(3) If the word starts and ends with the same vowel, then it is coded as 'α'.

6. Which of the following is the code for ‘ELEVATE’?
(1) Î± 376374 Î±               
(2) α58786α                      
(3) Î± 4263747
(4) Î± 3213747                 
(5) None of these
Ans: (2)
ELEVATE - Î±58786α

7. Which of the following is the code for 'CRYPT'?
(1) 35626                           
(2) 82778                           
(3) 62776
(4) 62476                           
(5) None of these 
Ans: (1)
CRYPT- 35626  
8. Convert (34510) to a binary number?
(1) 101011001
(2) 100001010    
(3) 100101010  
(4) 110001011                     
(5) None of these
Ans: (1)
Step by step solution

Step 1: Divide (345)10 successively by 2 until the quotient is 0:
  • 345/2 = 172, remainder is 1
  • 172/2 = 86, remainder is 0
  • 86/2 = 43, remainder is 0
  • 43/2 = 21, remainder is 1
  • 21/2 = 10, remainder is 1
  • 10/2 = 5, remainder is 0
  • 5/2 = 2, remainder is 1
  • 2/2 = 1, remainder is 0
  • 1/2 = 0, remainder is 1

Step 2: Read from bottom (MSB) to top (LSB) as 101011001. This is the binary equivalent of decimal number 345 (Answer).
9. Convert (13010) to a binary number?
(1) 1010110                      
(2) 1100010                      
(3) 10011010  
(4) 10000010                   
(5) None of these
Ans: (4)
Step by step solution
Step 1: Divide (130)10 successively by 2 until the quotient is 0:
130/2 = 65, remainder is 0
65/2 = 32, remainder is 1
32/2 = 16, remainder is 0
16/2 = 8, remainder is 0
8/2 = 4, remainder is 0
4/2 = 2, remainder is 0
2/2 = 1, remainder is 0
1/2 = 0, remainder is 1
Step 2: Read from bottom (MSB) to top (LSB) as 10000010 (Answer).

This is the binary equivalent of decimal number 130.
10. Convert (10011)2 to Decimal number system?
 (1) 19
(2) 20
(3) 25
(4) 30
(5) None of these
Ans: (1)
Step by step solution
Step1: Write down the binary number: 10011
Step 2: Multiply each digit of the binary number by the corresponding power of two:
1x24 + 0x23 + 0x22 + 1x21 + 1x20 =
Step 3: Solve the powers:
1x16 + 0x8 + 0x4 + 1x2 + 1x1 = 16 + 0 + 0 + 2 + 1
Step 4: Add up the numbers written above:
16 + 0 + 0 + 2 + 1 = 19.
This is the decimal equivalent of the binary number 10011.
Solution: 1-(1); 2-(4); 3-(3); 4-(4); 5-(4); 6-(2); 7(1); 8(1);9(4);10(1);


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