There exist two arithmetic series such that their sums are in the ratio 7n+1/4n+27. What will be the difference of the ratio of their eleventh terms(in simplified form)?
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Step-by-step explanation:
Sum (n terms) = n/2 * [2a + (n-1)d]
S/S' = 7n+1/4n+27
7n+1/4n+27 = 2a+(n−1)d/2a'+(n−1)d'
{T}^11/{T'}base11 = 2a+(n−1)d/2a'+(n−1)d'
for n = 21 we get
148/111=2a+20d/2a'+20d'
4/3=a+10d/a'+10d'
4/3=1.333 ----> approximately it can be written as 1.
Source: gfg
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