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Delhi University MCA Previous Year Questions (PYQs)

Delhi University MCA 2020?view=year PYQ


Delhi University MCA PYQ 2020?view=year
Find the odd man out: 
1, 4, 27, 16, 125, 36, 216, 64, 729, 100





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Delhi University MCA Previous Year PYQDelhi University MCA DU MCA 2020 PYQ

Solution

The pattern of the series is 13, 22, 33, 42, 53, 62, 73. ..... 
Odd Term 216.

Delhi University MCA PYQ 2020?view=year
An athlete has to cover a distance of 6 Kms in 90 Minutes. He covers two-third of the distance in two-thirds of the total time. To cover the remaining distance in the remaining time, his speed should be____ Km/Hr. ?





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Delhi University MCA Previous Year PYQDelhi University MCA DU MCA 2020 PYQ

Solution

An athlete needs to cover 6 km in 90 minutes.
Given that he covers 2/3 of the distance in 2/3 of the total time
⇒ he covers 2/3 of 6 km in two-thirds of 90 minutes
⇒ He covers 4 km in 60 minutes.
Now he needs to cover the remaining 2 km in remaining 30 minutes
Distance = 2 km
Time =30 minutes =1/2 hour
Required Speed =2/(1/2)km/hr = 4km/hr

Delhi University MCA PYQ 2020?view=year
A and B can complete a work in 15 days. B and C can complete the same work in 20 days. If A, B and C together can finish it in 10 days, then A and C can complete the same work in____days.





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Delhi University MCA Previous Year PYQDelhi University MCA DU MCA 2020 PYQ

Solution

One Day work of A+B = 1/15
One Day work of B+C = 1/20
Lwt One Day work of A+C = 1/x
One Day work of A+B+C = 1/10 
2.One Day work of A+B+C =(One Day work of A+B)+(One Day work of B+C)+(One Day work of A+C)
$\frac{2}{10}=\frac{1}{15}+\frac{1}{10}+\frac{1}{x}$
x=12
A+C can complete the same work in 12 days.

Delhi University MCA PYQ 2020?view=year
If 2x = (1024)1/5, what is the value of x ?





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Delhi University MCA Previous Year PYQDelhi University MCA DU MCA 2020 PYQ

Solution

$2^x=1024^\frac{1}{5}$
$2^x=(2^{10})^{1/5}$
$2^x=2^{10/5}$
$2^x=2^2$
$x=2$


Delhi University MCA PYQ 2020?view=year
Two trains each 500 metres long, are running in opposite directions on parallel tracks. If their speeds are 50 km/hr and 40 km/hr respectively, the time taken by the slower train to pass the driver of the faster one is _______seconds





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Delhi University MCA Previous Year PYQDelhi University MCA DU MCA 2020 PYQ

Solution

Relative speed = (50 + 40) km/hr
=($90\times\frac{5}{18}$)m/sec
=25 m/sec.
We have to find the time taken by the slower train to pass the Driver of the faster train and not the complete train.
So, distance covered = Length of the slower train.
Therefore, Distance covered = 500 m.
∴ Required time ($500×\frac{1}{25}$​)=20sec.

Delhi University MCA PYQ 2020?view=year
The speed of a boat in still water is 12 km/hr and the rate of current is 3 km/hr. The distance travelled downstream in 30 minutes is





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Delhi University MCA Previous Year PYQDelhi University MCA DU MCA 2020 PYQ

Solution

Speed downstream = (12 + 3) kmph = 15 kmph.
Distance travelled = $15 \times \frac{30}{60}$km = 7.5km.

Delhi University MCA PYQ 2020?view=year
Which one of the following is in built data structure of C language?





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Delhi University MCA Previous Year PYQDelhi University MCA DU MCA 2020 PYQ

Solution


Delhi University MCA PYQ 2020?view=year
Which of the following operators in C language has right to left associativity:





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Delhi University MCA Previous Year PYQDelhi University MCA DU MCA 2020 PYQ

Solution


Delhi University MCA PYQ 2020?view=year
The following in C language is valid 
Variable = expression l ? expression 2: expression 3 

It represents a (an)





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Delhi University MCA Previous Year PYQDelhi University MCA DU MCA 2020 PYQ

Solution


Delhi University MCA PYQ 2020?view=year
Which one of the following is incorrect in C language?





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Delhi University MCA Previous Year PYQDelhi University MCA DU MCA 2020 PYQ

Solution















Delhi University MCA PYQ 2020?view=year





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Delhi University MCA Previous Year PYQDelhi University MCA DU MCA 2020 PYQ

Solution

Let U and V be vector spaces. 
Then they are isomorphic iff there is a bijection from a basis of U to a basis of V. 
The isomorphism is the basis changer function.
This means that if U and V are finite-dimensional vector spaces, they are isomorphic iff dim(U)=dim(V).













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