Let a_1,a_2,... be an A.P. If (a_1+a_2+..+a_10)/(a_1+a_2+...+a_p)=100/p^2 then a_11/a_10 is equal to

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Arithmetic Progression: Let a1, a2, a3, … be an A.P. If(𝒂_𝟏+𝒂_𝟐+…𝒂_𝟏𝟎)/(𝒂_𝟏+𝒂_𝟐+…+𝒂_𝒑 ) = 𝟏𝟎𝟎/𝒑^𝟐

Let a1, a2... be an A.P.If a1+a2+...A10/(a1+a2+...ap) =100/p² ,p=!0 then a11/a10 is equal to

Let a1,a2,a3 ... be an AP. if (a1+a2+...a10)/(a1+a2+...+ap)=100/p^2

Let `a_1,a_2,a_3……….` be term of an A.P. if `(a_1+a_2+….+a_p)/(a_1+a_2+………+a_q)=p^2/q^

Let a_1,a_2,a_3,… be terms of an A.P. If(a_1+a_2+⋯+a_p)/(a_1+a_2+⋯+a_q )=p^2/q^2 ,p≠q,thena_6/a_21.

Let a_1, a_2, a_3, … be in an arithmetic progression of positive terms. Let A_k = a_1^2-a_2^2+a_3^2

Let `a_1,a_2,a_3……….` be term of an A.P. if `(a_1+a_2+….+a_p)/(a_1+a_2+………+a_q)=p^2/q^2 p!=q` then

Let the sequence`a_1,a_2....a_n` form and AP. Then `a_1^1-a_2^2+a_3^2-a_4^2...` is equal to