SOLUTION: Find the x values so that the infinite series become finite.
(infinite)
(Sigma) 3(x-2)^(k-1)
(k=1)
Could you help me with this question? Thank you.
Algebra.Com
Question 199680: Find the x values so that the infinite series become finite.
(infinite)
(Sigma) 3(x-2)^(k-1)
(k=1)
Could you help me with this question? Thank you.
Answer by jim_thompson5910(35256) (Show Source): You can put this solution on YOUR website!
The series
will converge if and only if
So this means that you simply need to solve to find the set of x values (since in this case, )
RELATED QUESTIONS
Could you please help me with this?
The roots of the equation (x – 1)(x + k) = -4 are... (answered by josgarithmetic)
Find the sum of the infinite series:
∞
∑ {{{ 4(1/5)^(k-1) }}}... (answered by ikleyn)
Please help me work out this algebra problem in series. There is an infinity symbol on... (answered by ikleyn)
Evaluate the infinite series... (answered by ikleyn)
If S is sum of infinite geometric series with first term k and common ratio is k/(k+1)... (answered by robertb)
Can you help me with this? Thank you.
I need to prove a series by the principal of... (answered by stanbon,greenestamps)
Question: Find the domain of f(x)=log subscript2(6-x). (1)(2,6) (2)(-infinite, 6) (3)... (answered by jsmallt9)
Can you help me please?
I will appreciate your answer.
Exercise:
The sum of the... (answered by Jk22)
For what values of n will the infinite series (2n-1)+(2n-1)^2+...+(2n-1)^i+... have a... (answered by ikleyn)