Find the 20th term from the end of the AP 23, 18, 13,............-253.
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Given:
The arithmetic progression is 23, 18, 13,....-253
To find:
The 20th term of the arithmetic progression.
Solution:
The first term of the arithmetic progression a1= 23
And the common difference of the arithmetic progression is 18-23 = -5
We know that nth term of an Arithmetic progression is given by:
an = a1 + (n-1) d
Putting the values to find the 20th term:
an = 23 + (20-1)(-5)
= 23 + (19)(-5)
= 23 - 95
= -72
Therefore the 20th term of the arithmetic progression is -72.
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