Please get me this answer asap please
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Let a , d are first term and
common difference of an A.P.
according to the problem given,
9th term = 499
=> a + 8d = 499 ---( 1 )
499th term = 9
=> a + 498d = 9 ----( 2 )
Subtract (1) from (2), we get
490d = -490
=> d = (-490)/490 = -1
Substitute d = 1 in equation
(1) , we get
a + 8(-1) = 499
=> a = 499+8
=> a = 507
Now ,
Let n th term of A.P = 0
=> a + (n-1)d = 0
=> 507 + (n-1)×(-1) = 0
=> (n-1)= (-507)/(-1)
=> n -1 = 507
=> n = 507+1
=> n = 508
Therefore,
508 the term in given A.P is
zero.
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