10
log
100
=
100
?(1 point)
Responses
Determine what
log
100
is equal to.
Determine what logarithm 100 is equal to.
Cancel out the exponential base 10 and the logarithm.
Cancel out the exponential base 10 and the logarithm.
Solve the equation
10
x
=
100
.
Solve the equation 10 superscript x baseline equals 100 .
Divide both sides of the equation by 10.
1 answer
To prove that \(10 \log 100 = 100\), the first step would be to determine what \( \log 100 \) is equal to.
This is done by rewriting \( \log 100 \) in terms of exponential form. Since \( \log_{10} 100 = 2 \) (because \( 10^2 = 100 \)), we can then substitute this into the equation.
Thus, the correct response is: Determine what \( \log 100 \) is equal to.
