The sequence after subtracting n² from original sequence is :
132, 650 , 2070, 5112, 10712, 20022 .
What exactly is a sequence?
A sequence is a collection of real and natural numbers where each term or list of elements is ordered in a specific order and repetitions are permitted.
Let n be the nth term of the sequence.
First term, a₁ = 12
n² = 12² = 144
Second term, a₂ = 26
n² = 26² = 676
Third term, a₃ = 46
n² = 46² =2116
Fourth term, a₄ = 72
n² = 72² = 5184
Fifth term, a₅ = 104
n² = 104² = 10816
Sixth term, a₆ = 142
n² = 142² = 20164
The new n² sequence = 144, 676, 2116 , 5184, 10816, 20164
By subtracting n² from n
We get , 132, 650 , 2070, 5112, 10712, 20022 .
The new sequence = 132, 650 , 2070, 5112, 10712, 20022 .
To learn more about arithmetic sequence refer to :
brainly.com/question/6561461
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