What type of logarithmic relationship is represented by the equation ln(e) = ?
natural logarithm of e is equal to 1.
convert log2 64 = 6
26 = 64
Give 1 example of real-life situation in logarithms
hint: shaking of ground
magnitude of earthquake
log2(x) =3
x=8
What was John Napier's most well known mathematical invention
logarithms
log base 5 of 25 equals 2
52 = 25
what is the value of base "e"
2.71828
ln(y) = 2.5
y= 12.8
What is the common logarithm(log base 10) of 1000?
answer is 3
express the exponential equation in logarithmic form 43 = 64
log4 64=3
in epidemiology, how do logarithmic scales help in understanding and visualizing the growth and decay of viral infections?
logarithmic scales are used to display viral infection data on graphs, making exponential growth or decay patterns more evident and allowing for better analysis of the rate of viral spread or decline.
log5(25) = z
z = 2
what is the etymological origin of the term "logarithm" that is derived from the Greek words
logos and arithmos
convert the logarithmic equation to exponential form:
ln(20)= 2.9957
e2.9957=20
hint: d_c_ _ el_
decibels
log10(1000) = a
a=3
it is the opposite operation of logarithms
exponential
convert the logarithmic form of the equation is log base 10 of 10000 equals 4.
104 = 10000
How logarithms help express the magnitude of an earthquake?
through RICHTER SCALE
log3(b) =4
b=81