write an arithmetic sequence with common difference 6 find its 12th terms
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term and the common difference of the arithmetic progression? What is its 19th term?
6th and 12th terms of an arithmetic progression are 15 and 27 respectively.
Hence,
t6 =15
t12 =27
Let a be the first term and d be the common difference respectively.
nth term = a+(n-1)d
t6 = a+(6–1) d
15 = a+5d ———(1)
t12 = a+(12–1) d
27 = a+11 d ———(2)
Subtracting (1) From (2) ,
d=2
a=5
19th term = a+(19–1)d = 5+ (18 x 2) = 41
Ans:
First term is 5
The common difference is 2
19th term is 41.
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