JEST PAST PAPER 15-09-2021
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چار آپشن میں سے کسی ایک پر کلک کرنے سے جواب سرخ ہو جائے گا۔
- n × p
- m × p
- p × n
- None of these
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Explanation
When multiplying matrices A (order m × n) and B (order n × p), the resulting matrix has an order of m × p.
- 30 to 40
- 50 to 60
- 90 to 100
- None of these
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Explanation
50 to 60:
Increase = 60 - 50 = 10
Percent increase = (10 / 50) × 100 = 20%
- 15%
- 12.5%
- 20%
- None of these
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Explanation
To find the percent decrease:
Original temperature = 88°F
New temperature = 77°F
Decrease = 88 - 77 = 11°F
Percent decrease = (Decrease / Original temperature) × 100
= (11 / 88) × 100
= 12.5%
- 1200
- 800
- 1000
- None of these
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Explanation
Let's break it down:
Total amount = Rs. 2400
Nida's share = Rs. 600
Remaining amount = Rs. 2400 - Rs. 600 = Rs. 1800
Nadia and Amara share the remaining amount in the ratio 4:5.
Let's divide Rs. 1800 in the ratio 4:5:
Total parts = 4 + 5 = 9
Amara's share = (5/9) × Rs. 1800
= Rs. 1000
- 6
- 18
- 21
- None of these
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Explanation
To find the size of the class interval:
Size = (Greatest value - Lowest value) / Number of intervals
= (21 - 3) / 3
= 18 / 3
= 6
- 270°
- 360°
- 180°
- None of these
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Explanation
Using the formula for the sum of interior angles of a polygon:
(n - 2) × 180°
For a quadrilateral, n = 4:
(4 - 2) × 180°
= 2 × 180°
= 360°
The sum of the interior angles of a quadrilateral is 360°.
- 14
- +12
- -12
- None of these
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Explanation
The difference between +16 and +28 is:
+16 - (+28) = +16 - 28 = -12
- {3,4,5}
- {3,4,5,6}
- {2,3,4,5}
- None of these
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Explanation
The set includes positive integers greater than 2 and less than or equal to 6:
The integers that fit this condition are 3, 4, 5, and 6.
- 15
- √15
- 40
- None of these
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Explanation
Let's simplify the expression:
√3 × √5 × √15
= √(3 × 5 × 15)
= √(225)
= 15
- 2nd
- 3rd
- 4th
- None of these
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Explanation
In the Cartesian coordinate system:
- 1st quadrant: (+, +)
- 2nd quadrant: (-, +)
- 3rd quadrant: (-, -)
- 4th quadrant: (+, -)
Given point P(-4, -7):
Both x (-4) and y (-7) coordinates are negative.
This point lies in the 3rd quadrant.