"If `a_1,a_2,a_3, ,a_n` are in A.P., where `a_i gt 0` for all `i`, show that`1/(sqrt(a_1)+sqrt(a_2

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If `a_1,a_2,a_3,………a_n` are in A.P, where `a_igt0` for all i show that `1/(sqrt(a_1)+sqrt(a_2)) If `a_1,a_2,a_3,………a_n` are in A.P, where `a_igt0` for all i show that `1/(sqrt(a_1)+sqrt(a_2))
If a_1,a_2,…a_n are in arithmetic progression, where a_1gre0 for all i.Then, 👇 If a_1,a_2,…a_n are in arithmetic progression, where a_1gre0 for all i.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 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
if a1,a2, a3 ,.... an are in A.P., where ai ( greater then zero ) for all i, show that ... ||#series if a1,a2, a3 ,.... an are in A.P., where ai ( greater then zero ) for all i, show that ... ||#series
If `a_1,a_2,a_3,…………..a_n` are in A.P. whose common difference is d, show tht `sum_2^ntan^- If `a_1,a_2,a_3,…………..a_n` are in A.P. whose common difference is d, show tht `sum_2^ntan^-
If `a_1, a_2, a_3, a_4, a_5` are positive real numbers in `A.P.` and `a_1.a_2. a_4.a_5 = 16` If `a_1, a_2, a_3, a_4, a_5` are positive real numbers in `A.P.` and `a_1.a_2. a_4.a_5 = 16`
Let `a_1, a_2, a_3, ,a_(100)` be an arithmetic progression with `a_1=3a n ds_p=sum_(i=1)^p a_i... Let `a_1, a_2, a_3, ,a_(100)` be an arithmetic progression with `a_1=3a n ds_p=sum_(i=1)^p a_i...
If `a_1,a_2,a_3,...,a_(n+1)` are in A.P. , then `1/(a_1a_2)+1/(a_2a_3)....+1/(a_na_(n+1))` is If `a_1,a_2,a_3,...,a_(n+1)` are in A.P. , then `1/(a_1a_2)+1/(a_2a_3)....+1/(a_na_(n+1))` is