Question

Please don't post irrelevant answers
it's urgent.
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Answer 1

Answer:

Let x denote the required logarithm.

Therefore, log2√3 1728 = x

or, (2√3)x = 1728 = 26 ∙ 33 = 26 ∙ (√3)6

or, (2√3)x = (2√3)6

Therefore, x = 6.

(ii) 0.000001 to the base 0.01.

Solution:

Let y be the required logarithm.

Therefore, log0.01 0.000001 = y

or, (0.01y = 0.000001 = (0.01)3

Therefore, y = 3.

Step-by-step explanation:

Answer 2

Step-by-step explanation:

Let x denote the required logarithm

Therefore log 2√3 1728=x

or {2√3}x =1728=26•33 = 26(√3)6

or 2(√3)x=2(√3)6

Therefore x=6

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{ii} 0•000001 to the base 0•01

Let y be the required logaritym

Therefore logo•010•000001=y

or {0•000001=(0•01)3

Therefore y =3

☞Hope it helps u mate ☺️