the first three terms of the sequence TN= 4n square + 3
Answers
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Concept:
A sequence is the arrangement of numbers in a particular pattern.
There can be many types of sequences like the arithmetic sequence, the geometric sequence, the special series etc.
Given:
We are given the general form of a sequence as:
TN= 4n²+ 3
Find:
We need to find the first three terms of the sequence.
Solution:
To find the first three terms of the sequence, we will put the values of n in TN= 4n²+ 3.
For the first term:
We will put n=1 to get the first term of the expression.
T1= 4(1)²+ 3.
T1= 4+ 3=7.
For the second term:
We will put n=2 to get the second term of the expression.
T2= 4(2)²+ 3.
T2= 16+ 3=19
For the third term:
We will put n=3 to get the third term of the expression.
T3= 4(3)²+ 3.
T3= 36+ 3=39.
Therefore, the first three terms of the sequence are 7,19 and 39.
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