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Introduction to Logarithms quiz
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What is the inverse operation of an exponential function?
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What is the inverse operation of an exponential function?
The inverse operation of an exponential function is taking the logarithm (log).
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Introduction to Logarithms definitions
Introduction to Logarithms
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Introduction to Logarithms
6. Exponential and Logarithmic Functions
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Graphing Logarithmic Functions
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6. Exponential and Logarithmic Functions - Part 1 of 2
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6. Exponential and Logarithmic Functions - Part 2 of 2
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이 집합의 용어 (15)
하이드의 정의
What is the inverse operation of an exponential function?
The inverse operation of an exponential function is taking the logarithm (log).
How do you isolate x in the equation 2^x = 216 using logarithms?
Take the log base 2 of both sides to get x = log base 2 of 216.
What must be true about the base of a logarithm when using it to cancel an exponential?
The base of the logarithm must match the base of the exponential for cancellation to occur.
Rewrite 3^x = 81 in logarithmic form.
It is log base 3 of 81 equals x, or log₃(81) = x.
Convert x = log base 4 of 64 to exponential form.
It is 4 to the power of x equals 64, or 4^x = 64.
What is the common log and how is it written?
The common log is log base 10 and is simply written as 'log'.
What is the natural log and how is it denoted?
The natural log is log base e and is denoted as 'ln'.
Rewrite x = ln(17) in exponential form.
It is e to the power of x equals 17, or e^x = 17.
What does log base b of b^x equal?
It equals x, because the log and exponent with the same base cancel each other.
What is the value of log base b of 1 for any base b?
It is always 0, since any number to the power of 0 is 1.
Evaluate log base 2 of the cube root of 2 without a calculator.
It is 1/3, because the cube root of 2 is 2^(1/3), and the log and exponent cancel.
What is the value of ln(1)?
It is 0, since the natural log of 1 is always 0.
Evaluate log(10).
It is 1, because log base 10 of 10 equals 1.
How can you rewrite log base 5 of 1/5 to evaluate it?
Rewrite 1/5 as 5^(-1), so log base 5 of 5^(-1) equals -1.
What does a logarithm represent in terms of exponents?
A logarithm gives the power that a base must be raised to in order to get a certain number.