PU VERBAL REASONING 5 YEARS PAST PAPERS MCQS
PU Admission Test 5 years Past Papers
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چار آپشن میں سے کسی ایک پر کلک کرنے سے جواب سرخ ہو جائے گا۔
- Aₙ = a + n(b − a)/n
- Aₙ = a + n(b − a)/(n + 1)
- Aₙ = a − n(b + a)/(n + 1)
- Aₙ = b + n(a − b)/n
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Explanation
Aₙ = a + n × d, where d = common difference
Here, A₁ = a + d, A₂ = a + 2d, ..., b = a + (n+1)d
So,
Aₙ = a + n × [(b − a)/(n + 1)]
- 125
- 150
- 225
- 250
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Explanation
1 + 2 + 3 + ... + n = 15
This is an arithmetic series. Use the formula:
n(n + 1)/2 = 15
→ Multiply both sides by 2:
n(n + 1) = 30
Try n = 5:
5(6) = 30
So, n = 5
Now calculate:
1³ + 2³ + 3³ + ... + n³
Use formula:
[n(n + 1)/2]² = [5×6/2]² = (15)² = 225
- 17% increase
- 20% increase
- 18% increase
- 15% increase
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Explanation
Let original number = 100
Increase 30% ⇒ 130
Decrease 10% ⇒ 130 - 13 = 117
Net change = 117 - 100 = 17% increase
- √2 − 1
- 1
- √2 + 1
- 2√2
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Explanation
tan A + tan B = √2 + 1
- 9
- 18
- 21
- 27
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Explanation
x³ + 1/x³ = (x + 1/x)³ − 3(x + 1/x)
= 3³ − 3×3
= 27 − 9
= 18
- 3
- 4
- 5
- 9
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Explanation
We know:
81 = 3⁴
So,
log₃ 81 = log₃ (3⁴) = 4
- Bernoulli’s principle
- Pascal’s law
- Archimedes’ principle
- Continuity equation
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Explanation
The continuity equation in fluid dynamics states that the product of cross-sectional area and velocity remains constant for incompressible fluids.
So, in deeper (wider) parts of a river or pipe, the velocity of water is lower — hence the phrase:
"Deep water runs still."
- 2
- 3
- 4
- 6
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Explanation
Leading zeros (before the first non-zero digit) are not significant.
In 0.000801, the digits 8, 0, and 1 are significant.
So, it has 3 significant figures
- initState()
- dispose()
- build()
- main()
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Explanation
In Flutter, the Scaffold() widget is typically used within the build() method of a StatefulWidget or StatelessWidget.
More specifically, it serves as the root widget for most screens in a Flutter application, providing the basic layout structure for Material Design.
- -√2cosx
- √2sinx
- sinx + C
- -√2sinx
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Explanation
To solve the differential equation dy/dx = cosx, we integrate both sides with respect to x.
∫dy = ∫cosx dx
y = sinx + C
where C is the constant of integration.