Let us write by calculating find its base if logarithim 5832 is 6
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Let x be the required base.
Therefore, logx 5832 = 6
or, x6 = 5832 = 36 ∙ 23 = 36 ∙ (√2)6 = (3 √2)6
Therefore, x = 3√2
Therefore, the required base is 3√2
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Therefore, logx 5832 = 6
or, x6 = 5832 = 36 ∙ 23 = 36 ∙ (√2)6 = (3 √2)6
Therefore, x = 3√2
Therefore, the required base is 3√2
Mark it as brainliest if it helps you...
Answered by
8
Let x be the required base
Therefore log x 5832=6
Or x6 =5832=3 power 6 .(√2)=(3√2) power 6
Therefore x=3√2
Therefore; the required base is 3√2
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