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If a^2 , b^2 , c^2 are in A.P. then prove that a/(b+c) , b/(c+a) , c/(a+b) are in A.P. If a^2 , b^2 , c^2 are in A.P. then prove that a/(b+c) , b/(c+a) , c/(a+b) are in A.P.
If `ab+bc+ca!=0 and a,b,c` are in A.P. prove that `a^2(b+c), b^2(c+a), c^2(a+b)` are also in A.P. If `ab+bc+ca!=0 and a,b,c` are in A.P. prove that `a^2(b+c), b^2(c+a), c^2(a+b)` are also in A.P.
Show that sum of AP whose first term is a, second term b, the last term c, is (a+c)(b+c-2a)/2(b-a) Show that sum of AP whose first term is a, second term b, the last term c, is (a+c)(b+c-2a)/2(b-a)
If `a, b, c` are in A.P, then show that: `\ b c-a^2,\ c a-b^2,\ a b-c^2` are in A.P. If `a, b, c` are in A.P, then show that: `\ b c-a^2,\ c a-b^2,\ a b-c^2` are in A.P.
If a, b, c are in A.P., then show that: a^2(b+c), b^2(c+a), c^2(a+b) are also in A.P. If a, b, c are in A.P., then show that: a^2(b+c), b^2(c+a), c^2(a+b) are also in A.P.
If a, b, c, are in A.P, then show that a(b+c)/bc , b(c+a)/ca , c(a+b)/ab are also in A.P[ HSLC 2017] If a, b, c, are in A.P, then show that a(b+c)/bc , b(c+a)/ca , c(a+b)/ab are also in A.P[ HSLC 2017]
If a,b,c are in A.P. prove that `b+c,c+a,a+b ` are also in A.P. If a,b,c are in A.P. prove that `b+c,c+a,a+b ` are also in A.P.
If `a, b, c` are in `AP`, then `(a-c)^2` equals If `a, b, c` are in `AP`, then `(a-c)^2` equals