Mathematics

Mathematics, 18.08.2019 11:10, natb7828

Solve allgebraically for x: log base 27 (2x-1)=4/3

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Mathematics, 29.06.2019 17:20, ford45

1.) solve 6x + 2 = 10 for x using the change of base formula log base b of y equals log y over log b. −1.222 −0.715 2.778 3.285 2.) explain how to solve 3x − 4 = 6 using the change of base formula log base b of y equals log y over log b. include the solution for x in your answer. round your answer to the nearest thousandth.

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Mathematics, 23.07.2019 14:20, HalpMehPlz

Question 1(multiple choice worth 1 points) (07.03) write log3 6 as a logarithm of base 2. log base 2 of 3 over log base 2 of 6 log base 2 of 6 over log base 2 of 3 log base 3 of 2 over log base 6 of 2 log base 6 of 2 over log base 3 of 2i know the answer just want to see if u know it

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Mathematics, 16.09.2019 16:10, st23pgardner

Master theorem: t(n) = 3t(n/3) + o(log n)? hello, i've been trying to solve the bounds for the recurrence stated in the title: i know a = 3, b = 3, and f(n) = o(log n), n^log(a) of base b --> n^log(3) of base 3 --> n^1 = n. so i get θ(n). now i proceed to use case 1 of master theorem: if f(n) = o(n^log(a-e) of base b) for some constant e > 0, then t(n) = θ(n^log(a) of base b) since f(n) < n^log(a) of base b, asymptotically. i believe the solution should be θ(n) but where i am stuck is proving that f(n) is polynomially smaller, when using case 1, the ratio of f(n) / n^log(a) of base b: = log n / n, so that the solution θ(n) is true any with this is appreciated

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