Find ∑n=18(5n+8)
Maths question
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Answer:
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4n. = ∞. ∑ n=1. 2n. 4n. +. ∞. ∑ n=1. 3n. 4n. = 1+3=4. 5. Find the interval of convergence of the power series. ∞. ∑ n=1. (2x - 5)n n23n.
Given : ∑n=18(5n+8)
To Find : n
Solution:
∑n=18(5n+8)
=> ∑n= 90n + 144
∑n = n(n + 1)/2
=> n(n + 1)/2 = 90n + 144
=> n² + n = 180n + 288
=> n² -179n - 288 = 0
n does not come integer
mistake in data
if Question is
∑18(5n + 8)
= ∑ (90n + 144)
= 90∑n + ∑144
= 90 n (n + 1)/2 + 144m
= 45n(n + 1) + 144n
= 45n² + 45n + 144n
= 45n² + 189n
= 9n( 5n + 21)
∑18(5n + 8) = 9n( 5n + 21)
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