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12. The value of log 2 log 2 log 2 16?
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12. The value of log 2 log 2 log 2 16?
Explanation of the value of log 2 log 2 log 2 16



  • Definition of logarithm: A logarithm is an exponent that tells us how many times a number needs to be multiplied to get another number. For example, log base 2 of 8 is 3 because 2 to the power of 3 is 8.


  • Breaking down the expression: log 2 log 2 log 2 16 can be broken down into three separate logarithmic expressions. We can start by evaluating the innermost expression, which is log base 2 of 16.


  • Evaluating the innermost expression: log base 2 of 16 can be written as 2 to the power of what equals 16? 2 to the power of 4 equals 16, so log base 2 of 16 equals 4.


  • Evaluating the next expression: Now that we know log base 2 of 16 equals 4, we can substitute that value into the next expression, which is log 2 log 2 4.


  • Evaluating the middle expression: log 2 4 can be written as 2 to the power of what equals 4? 2 to the power of 2 equals 4, so log 2 4 equals 2.


  • Evaluating the final expression: Now that we know log 2 4 equals 2, we can substitute that value into the final expression, which is log 2 2.


  • Evaluating the final logarithmic expression: log 2 2 can be written as 2 to the power of what equals 2? 2 to the power of 1 equals 2, so log 2 2 equals 1.


  • Putting it all together: Now that we have evaluated all three logarithmic expressions, we can put them back together. log 2 log 2 log 2 16 equals log 2 log 2 4, which equals log 2 2, which equals 1.


  • Final answer: Therefore, the value of log 2 log 2 log 2 16 is 1.

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12. The value of log 2 log 2 log 2 16?
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12. The value of log 2 log 2 log 2 16?
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