Is zero a term of this given A.P 98,96,94,2..
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Answered by
0
Answer:
We know that the formula for the nth term is t
n
=a+(n−1)d, where a is the first term, d is the common difference.
It is given that the nth term is t
n
=12, the first term is a=100 and the difference d=96−100=−4, therefore,
Step-by-step explanation:
t
n
=a+(n−1)d
⇒12=100+(n−1)(−4)
⇒12=100−4n+4
⇒12=104−4n
⇒−4n=12−104
⇒−4n=−92
⇒n=
4
92
=23
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Answered by
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a=0, an/l=98, d=98-96=2=》96-94=2, n=?
an= a+(n-1)d
98= 0+(n-1)2
98= (n-1)2
98÷2 = n-1
49 = n-1
49+1 = n
50= n
Hence, 0 is the term of this A.P.
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