Find the first, fourth, and tenth terms of the arithmetic sequence described by the given rule.
A(n) = 1+(n-1)(-4.1)
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Hi ,
Given rule
A ( n ) = 1 + ( n - 1 ) ( - 4.1 )
1 ) let n = 1
First term = A ( 1 )
= 1 + ( 1 - 1 ) ( - 4.1 )
= 1 + 0
= 1
A ( 1 ) = 1
2 ) if n = 4
Fourth term = A ( 4 )
= 1 + ( 4 -1 ) ( - 4.1 )
= 1 + 3 × ( - 4.1 )
= 1 - 12. 3
= - 11.3
A ( 4 ) = - 11.3
3 ) let n = 10
Tenth term = A ( 10 )
= 1 + ( 10 - 1 ) ( - 4.1 )
= 1 + 9 × ( - 4.1 )
= 1 - 36.9
= - 35.9
A ( 10 ) = - 35.9
Therefore,
First term = 1 ,
Fourth term = -11.3
Tenth term = - 35.9
I hope this will usful to you.
*****
Given rule
A ( n ) = 1 + ( n - 1 ) ( - 4.1 )
1 ) let n = 1
First term = A ( 1 )
= 1 + ( 1 - 1 ) ( - 4.1 )
= 1 + 0
= 1
A ( 1 ) = 1
2 ) if n = 4
Fourth term = A ( 4 )
= 1 + ( 4 -1 ) ( - 4.1 )
= 1 + 3 × ( - 4.1 )
= 1 - 12. 3
= - 11.3
A ( 4 ) = - 11.3
3 ) let n = 10
Tenth term = A ( 10 )
= 1 + ( 10 - 1 ) ( - 4.1 )
= 1 + 9 × ( - 4.1 )
= 1 - 36.9
= - 35.9
A ( 10 ) = - 35.9
Therefore,
First term = 1 ,
Fourth term = -11.3
Tenth term = - 35.9
I hope this will usful to you.
*****
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