Dane są liczby oraz . Oblicz |2a-b|
wzory:
√a = a^(1/2)
(a^n)^m) = a^ (n * m)
n * loga b = loga b^n
a^(loga x) = x
a = [ 7^(1/2) ]^log7 2 = 7^(1/2 * log7 2) = 7^(log7 2^(1/2)) = 2^(1/2) = √2
b = 2log4 8 = log4 8^2 = log4 64 = log4 4^3 = 3 * log4 4 = 3 * 1 = 3
|2a - b| = | 2 * √2 - 3 | = | 2√2 - 3| = -(2√2 - 3) = 3 - 2√2
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wzory:
√a = a^(1/2)
(a^n)^m) = a^ (n * m)
n * loga b = loga b^n
a^(loga x) = x
a = [ 7^(1/2) ]^log7 2 = 7^(1/2 * log7 2) = 7^(log7 2^(1/2)) = 2^(1/2) = √2
b = 2log4 8 = log4 8^2 = log4 64 = log4 4^3 = 3 * log4 4 = 3 * 1 = 3
|2a - b| = | 2 * √2 - 3 | = | 2√2 - 3| = -(2√2 - 3) = 3 - 2√2