answersLogoWhite

0

The pattern in the sequence 6, 21, 66, 201 can be identified by observing that each term can be expressed as ( n(n^2 - 1) ), where ( n ) is the position in the sequence (1, 2, 3, 4). Specifically, the terms correspond to ( 1(1^2 - 1) = 6 ), ( 2(2^2 - 1) = 21 ), ( 3(3^2 - 1) = 66 ), and ( 4(4^2 - 1) = 201 ). The growth reflects increasing values based on the cubic and quadratic relationships within the formula.

User Avatar

AnswerBot

2w ago

What else can I help you with?