There are n - 2 (48) numbers between the sequence.
Perfect squares are numbers having a postive integers as its root without remainder
Given the sequences
[tex]$1,4,9,16,25\ldots2500.$[/tex]
The nth term of the sequence is expressed as:
g(n) = n²
Given that the last term is 2500. Substitute:
2500 = n²
n = √2500
n = 50
Hence there are n - 2 (48) numbers between the sequence.
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