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Step-by-step explanation:
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first term = 15
common ratio = -2
third term
a+2d = third term
15+2(-2) = 15-4 = 11
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Answered by
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Answer:
3rd option
60
Note:
★ A sequence in which the ratio between the consecutive terms are equal is called Geometric progression (GP) or geometric sequence .
★ The general term of a GP is given by ;
a(n) or T(n) = a•r^(n - 1)
★ The general form of a GP is ;
a , ar , ar² , ar³ .....
Solution:
Given : a1 = a = 15 , r = -2
To find : T(3) = ?
We have ;
1st term , a1 or a = 15
Also,
Common ratio , r = -2
Now,
We know that ,
T(n) = a•r^(n - 1)
Thus,
=> T(3) = a•r^(3 - 1)
=> T(3) = a•r²
=> T(3) = 15•(-2)²
=> T(3) = 15•4
=> T(3) = 60
Hence,
Third term = 60
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