Question

$log(1000 {0}^{0} )$
what is this equal to?

Answer 1

HERE IS YOUR ANSWER...⤵⤵

SOLUTION➡
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$log(10000 {}^{0} ) \\ = log(1) \: \: \: \: \: \: \: \: \: ( x {}^{0} = 1) \\ = 0 \: \: \: \: \: \: \: \: ( log \: 1 = 0)$

✝✝..HOPE IT HELPS YOU..✝✝

Answer 2

Hope u like my process
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=> Laws of indices states that

$= > \boxed{ {x}^{0} = \green 1 \: } \\ \\ = > \boxed{ {x}^{1} = \green{x}} \\ \\ = > \boxed{ {x}^{2} = \green{x \times x}} \\ \\ ......$
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=> Laws of logarithm states that

$= > \boxed{ log(1) = \green{0}} \\ \\ = > \boxed{ log( {x}^{n} ) = \green{n log(x)} }$

NOW
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$= > log( {10000}^{0} ) = \blue{ log(1) } \\ \\ = \boxed{ \underline{\bf \blue0}}$

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Alternative process
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$= > \blue{log( {10000}^{0} ) } \\ \\ = \blue{0 \times log(10000) } = \boxed{ \bf{ \underline{ \blue{0}}}}$
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Hence the required answer is $\boxed{ \bf \underline{ \orange{0}}}$

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Hope this is ur required answer

Proud to help you