If $n$ and $k$ are positive integers and $2 ^ { k } \leq n

Name: If $n$ and $k$ are positive integers and $2 ^ { k } \leq n < 2 ^ { k + 1 }$, what is $\left\lfloor \log _ { 2 } ( n ) \right\rfloor$ ? Be sure to justify each step of your answer.
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Question

If $n$ and $k$ are positive integers and $2 ^ { k } \leq n < 2 ^ { k + 1 }$, what is $\left\lfloor \log _ { 2 } ( n ) \right\rfloor$ ? Be sure to justify each step of your answer.

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The Answer of If $n$ and $k$ are positive integers and $2 ^ { k } \leq n < 2 ^ { k + 1 }$, what is $\left\lfloor \log _ { 2 } ( n ) \right\rfloor$ ? Be sure to justify each step of your answer.

If nnn And kkk Are Positive Integers And 2k≤n<2k+12 ^ { k } \leq n < 2 ^ { k + 1 }2k≤n<2k+1

If $n$ And $k$ Are Positive Integers And $2 ^ { k } \leq n < 2 ^ { k + 1 }$