if an= n square -1 find a(n-1) and a n+1
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Answered by
0
Answer:
Step-by-step explanation:
Answer : N ^2 = 23164969
Solution : Let N be a positive number containing ' m ' digits in it such that N is between N1 and N2 where N1=25*10^(m-2) and N2= 50*10^(m-2) . Then
N ^2 = (N-N1)*10^m +(N2 - N )^2.
Here , m=4, N1=2500 , N2 = 5000 , N = 4813
N ^2 = (4813 -2500 ) *10^4 + (5000 - 4813 )^2
= 23130000 + 187 ^2
= 23130000 + 34969
= 23164969
Answered by
1
Answer:
a(n-1)= - 3
a(n+1)= 3
Step-by-step explanation:
a1=1-1
=0
a2=4-1
=3
d=a2-a1
=3-0
=3
AP=a(n-1), an, a(n+1)
Therefore AP= -3, 0, 3
Hope it helps you
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