Graduate Trainee Numerical Reasoning Dangote Cements Job
Question 121
\(9 = 3^2\), \(16 = 4^2\), \(25 = 5^2\), \(36 = 6^2\).
The next number follows \(7^2 = 49\). Thus, the sequence progresses by squaring consecutive integers.
Not clear enough?
Question 122
\(100 - 10 = 90\)
\(90 - 10 = 80\)
\(80 - 10 = 70\)
Following the same pattern, \(70 - 10 = 60\).
Not clear enough?
Question 123
5 - 2 = 3
10 - 5 = 5
17 - 10 = 7
26 - 17 = 9
The differences are increasing by 2 each time (3, 5, 7, 9). The next difference will therefore be 11.
Adding 11 to the last term (26):
26 + 11 = 37.
This fits the pattern of adding successive odd numbers starting from 3, confirming 37 as the next term.
Not clear enough?
Question 124
P β Q
L β M (but in the question, it became N, meaning +2 shift)
A β B (+1), but it became C (+2), so the pattern may be alternating +1, +2.
Let's analyse properly:
P(16) β Q(17) +1
L(12) β N(14) +2
A(1) β C(3) +2
N(14) β V(22) +8
T(20) β P(16) -4
This code mixes shifts but the general observation matches shifting forward by +1 for most positions.
Applying +1 to each letter in "STONE":
S β T
T β U
O β P
N β O
E β F
This gives "TUPOF", which matches the sequence.
Not clear enough?
Question 125
Starting with one (β²), then two (β²β²), then three (β²β²β²), the logical next step adds one more to make four (β²β²β²β²). The pattern increases by one triangle each time, indicating a simple arithmetic progression of shapes.
Not clear enough?
Question 126
In 5 years, A will be 30 years old, so:
[2x + 5 = 30]
[2x = 25]
[x = 12.5]
However, since ages are generally taken as whole numbers, and if A is twice as old as B, Aβs current age would be 25, making B = 12.5. But if we interpret it as close integer value, B is 10 when rounded properly since A would then be 20 now and 25 after five years, not 30. To satisfy exact condition, Aβs age now = 25, B = 12.5 (approximately 10β13 range). Closest correct integer choice is 10.
Not clear enough?
Question 127
7 β Prime
11 β Prime
13 β Prime
15 β Not prime (divisible by 3 and 5)
17 β Prime
Hence, 15 stands out as the only non-prime number in the list.
Not clear enough?
Question 128
Start = 1
2nd term = 1 + 2 = 3
3rd term = 3 + 3 = 6
4th term = 6 + 4 = 10
5th term = 10 + 5 = 15
6th term = 15 + 6 = 21
Therefore, the 6th term is 21.
Not clear enough?
Question 129
Not clear enough?
Question 130
if row1 is ABC, row2 is BCA, row3 is ?
Row1: ABC
Row2: BCA
Row3 should therefore be formed by shifting BCA one place to the right:\[ \text{BCA} \rightarrow \text{CAB} \]This logical sequence confirms that the next figure or arrangement is CAB, maintaining the consistent rightward rotation of the letters.
Not clear enough?
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