If a_1,a_2,….,a_n are in H.P., then the expression a_1 a_2+a_2 a_3+⋯+a_(n-1) a_n is equal to

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If `a_1, a_2, a_3,.....a_n` are in H.P. and `a_1 a_2+a_2 a_3+a_3 a_4+.......a_(n-1) a_n=ka_1 If `a_1, a_2, a_3,.....a_n` are in H.P. and `a_1 a_2+a_2 a_3+a_3 a_4+.......a_(n-1) a_n=ka_1
If `a_1,a_2,……….a_n` are in H.P, then the expression `a_1a_2+a_2a_3+…+a_(n-1)a_n` is equal to If `a_1,a_2,……….a_n` are in H.P, then the expression `a_1a_2+a_2a_3+…+a_(n-1)a_n` is equal to
If `a_1, a_2, a_3,.....a_n` are in H.P. and `a_1 a_2+a_2 a_3+a_3 a_4+.......a_(n-1) a_n=ka_1 If `a_1, a_2, a_3,.....a_n` are in H.P. and `a_1 a_2+a_2 a_3+a_3 a_4+.......a_(n-1) a_n=ka_1
JEE MAINS 2018 If `a_1,a_2,...a_n` are in H.P then the expression `a_1a_2+a_2a_3+....+a_ (n-1)a... JEE MAINS 2018 If `a_1,a_2,...a_n` are in H.P then the expression `a_1a_2+a_2a_3+....+a_ (n-1)a...
Ifa_1,a_2,……….,a_n are in H.P. then expression a1a2+a2a3+......+a_n-1an | 12 | PROGRESSIONS (AP ... Ifa_1,a_2,……….,a_n are in H.P. then expression a1a2+a2a3+......+a_n-1an | 12 | PROGRESSIONS (AP ...
prove that ((1+a1+a1^2 )(1+a2+a2^2 )(1+a3+a3^2 )…⋅(1+an+an^2 ))/(a1⋅a2⋅a3..…an )≥ 3^n prove that ((1+a1+a1^2 )(1+a2+a2^2 )(1+a3+a3^2 )…⋅(1+an+an^2 ))/(a1⋅a2⋅a3..…an )≥ 3^n
If `a_1,a_2, a_3……….` are in H.P. and `f(k) =sum_(r=1)^n a_r-a_k, the a_1/(f(1)), a_2/(f(2)) If `a_1,a_2, a_3……….` are in H.P. and `f(k) =sum_(r=1)^n a_r-a_k, the a_1/(f(1)), a_2/(f(2))
if a1, a2, ------- an are in HP, then the expression a1a2 + a2a3 + ------------ +an-1an is equal to if a1, a2, ------- an are in HP, then the expression a1a2 + a2a3 + ------------ +an-1an is equal to