To find the pattern in the given sequence, we can calculate the differences between adjacent terms:
20 - 1.5 = 18.5
50 - 20 = 30
110 - 50 = 60
We can see that the differences themselves form a sequence: 18.5, 30, 60. Specifically, the differences increase by a factor of 2 each time.
So, to find the next three terms, we can continue this pattern:
110 + (60 * 2) = 230
230 + (120 * 2) = 470
470 + (240 * 2) = 950
Therefore, the next three terms in the sequence are 230, 470, and 950.
So the complete sequence is:
1.5, 20, 50, 110, 230, 470, 950.
PA BRAINLLIEST PLEASE
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Answers & Comments
To find the pattern in the given sequence, we can calculate the differences between adjacent terms:
20 - 1.5 = 18.5
50 - 20 = 30
110 - 50 = 60
We can see that the differences themselves form a sequence: 18.5, 30, 60. Specifically, the differences increase by a factor of 2 each time.
So, to find the next three terms, we can continue this pattern:
110 + (60 * 2) = 230
230 + (120 * 2) = 470
470 + (240 * 2) = 950
Therefore, the next three terms in the sequence are 230, 470, and 950.
So the complete sequence is:
1.5, 20, 50, 110, 230, 470, 950.
PA BRAINLLIEST PLEASE