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log(1+ax)–log(1+bæ), Lt, is equal to, lim, is equal to, x→0, А, log (p – q), А, a + b, B, p9, B, log a + log b, p- q, log a - log b, log p - log q, D, D, а - b, lim [cos a], x→0, 1-cos x, lim, x→0 /1+x¬1, is equal to, А, is equal to 1, B, does not exist, 1, B, is equal to 0, is equal to - 1, D, D, æ log(1+x), lim, is equal to, 1-cos x, x→0, tan x-x, lim, is equal to, x² tan x, x→0, А, A, B, 1, B, 2, 1, D, 2, D, (1–x)"–1, Lt, is, lim tan z-sin æ, is equal to, А, n2, А, B, B, n, 4, (n - 1), D, D, lim sin z-r, is equal to, Let f(x) = x sin÷, x#0, then the value of the, function at x = 0, so that f is continuous at x = 0, is, А, с, -1, D, D, EOMETRYZONE