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MCA NIMCET Previous Year Questions (PYQs)

MCA NIMCET Number System PYQ


MCA NIMCET PYQ
The number (2217)8 is equivalent to





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MCA NIMCET Previous Year PYQMCA NIMCET NIMCET 2021 PYQ

Solution

(2217)8 =(010010001111)8
Pair of 4 Bits 
1111= F
1000=8
0100=4
(010010001111)=(48F)16

MCA NIMCET PYQ
The binary multiplication 00*11 will give





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MCA NIMCET Previous Year PYQMCA NIMCET NIMCET 2021 PYQ

Solution

0*3=0

MCA NIMCET PYQ
The binary equivalent of (234.125)10?





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MCA NIMCET Previous Year PYQMCA NIMCET NIMCET 2020 PYQ

Solution


MCA NIMCET PYQ
Determine the octal equivalent of (432267)10?





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MCA NIMCET Previous Year PYQMCA NIMCET NIMCET 2020 PYQ

Solution


MCA NIMCET PYQ
One Exabyte is equal to …





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MCA NIMCET Previous Year PYQMCA NIMCET NIMCET 2020 PYQ

Solution


MCA NIMCET PYQ
The logic XOR operation of (4AC0)16 and (B53F)16 results





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MCA NIMCET Previous Year PYQMCA NIMCET NIMCET 2020 PYQ

Solution


MCA NIMCET PYQ
Equivalent of the decimal number (25.375)10 in  binary form





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MCA NIMCET Previous Year PYQMCA NIMCET NIMCET 2023 PYQ

Solution

Decimal to Binary Conversion

? Given: Convert (25.375)10 to binary.

? Step-by-step:

  • Integer Part (25):
    Divide by 2 repeatedly:
    25 ÷ 2 = 12 remainder 1  
    12 ÷ 2 = 6  remainder 0  
    6  ÷ 2 = 3  remainder 0  
    3  ÷ 2 = 1  remainder 1  
    1  ÷ 2 = 0  remainder 1  
          
    Binary: 11001
  • Fractional Part (0.375):
    Multiply by 2 repeatedly:
    0.375 × 2 = 0.75   → 0  
    0.75 × 2  = 1.5    → 1  
    0.5 × 2   = 1.0    → 1  
          
    Binary: .011

✅ Final Binary Answer: (25.375)10 = (11001.011)2


MCA NIMCET PYQ
A family has several children. Each boy in this family has as many sisters as brothers, but each girl has twice as many brothers as sisters. How many brothers and sisters are there?





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MCA NIMCET Previous Year PYQMCA NIMCET NIMCET 2016 PYQ

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MCA NIMCET PYQ
A Group of 630 children are seated in n rows for a group photo session. Each row contains three less children than the row in front of it. Which one of the following number of rows is not possible?





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MCA NIMCET Previous Year PYQMCA NIMCET NIMCET 2016 PYQ

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MCA NIMCET PYQ
405 sweets were distributed equally among a group of children such that the number of sweets received by each child is one-fifth of the number of children. The number of children in the group is





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MCA NIMCET Previous Year PYQMCA NIMCET NIMCET 2016 PYQ

Solution


MCA NIMCET PYQ
What is the missing number in the series 4, 7, 11, 18, 29, 47, __________, 123, 199?





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MCA NIMCET Previous Year PYQMCA NIMCET NIMCET 2016 PYQ

Solution


MCA NIMCET PYQ
A bus starts from its depot filled to seating capacity. It stops at a point A where 1/6th of the passengers alight and 10 board the bus. At point B, 1/5th of the passengers alight and 3 board the bus. At point C which is the last stop, all the 55 passengers alight. The capacity of the bus is





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MCA NIMCET Previous Year PYQMCA NIMCET NIMCET 2016 PYQ

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MCA NIMCET PYQ
If all the 6's are replaced by 9's, then the algebraic sum of all the numbers from 1 to 100 (both inclusive)





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MCA NIMCET Previous Year PYQMCA NIMCET NIMCET 2016 PYQ

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MCA NIMCET PYQ
The greatest number which on dividing 1657 and 2037 leaves remainders 6 and 5 respectively is





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MCA NIMCET Previous Year PYQMCA NIMCET NIMCET 2022 PYQ

Solution

The first number = (1657 - 6) = 1651

Second number = (2037 - 5) = 2032

Taking the HCF of two numbers 1651, 2032 we get 127.

So, if we divide 1657 and 2037 by 127 we will get remainders 6 and 5 respectively.

MCA NIMCET PYQ
Suppose the largest n bit number requires ‘d’ digits in decimal representation. Which of the following relations between ‘n’ and ‘d’ is approximately correct 





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MCA NIMCET Previous Year PYQMCA NIMCET NIMCET 2022 PYQ

Solution

n bits binary number required d -decimal digits.

So, ${10}^d{\gt}{2}^n$

Take on both side 

$\log _{10}({10}^d)\gt{\log _{10}({2}^n)}^{}$

$d{\gt}n\log _{10}(2)$

MCA NIMCET PYQ
‘Floating point representation' is used to represent





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MCA NIMCET Previous Year PYQMCA NIMCET NIMCET 2022 PYQ

Solution


MCA NIMCET PYQ
Each of A, B and C is a different digit among 1 to 9. How many different values of the sum of A, B and C are possible, if  ABA X AA=ACCA ?





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MCA NIMCET Previous Year PYQMCA NIMCET NIMCET 2019 PYQ

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MCA NIMCET PYQ
Consider the equation (43)= (y3)8 where x and y are unknown. The number of possible solutions is





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MCA NIMCET Previous Year PYQMCA NIMCET NIMCET 2016 PYQ

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MCA NIMCET PYQ
Choose the correct option for the remainder when X = 1! + 2! + 3! + ...........+ 100! is divided by 24





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MCA NIMCET Previous Year PYQMCA NIMCET NIMCET 2021 PYQ

Solution


MCA NIMCET PYQ
Insert the missing number: 16, 33, 65, 131, 261, ?





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MCA NIMCET Previous Year PYQMCA NIMCET NIMCET 2021 PYQ

Solution



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