Examples of using Logarithm in English and their translations into Malay
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Logarithm of 8 with base 2.
Returns the base 10 logarithm of NUM, which must not be.
Number- Number for which you want the logarithm.
So logarithm with the same base.
The positive number for which you want the logarithm.
People also translate
Minus the logarithm base two of the square root of eight.
The positive real number for which you want the logarithm.
Returns the logarithm of a number of the base you specify.
Data are plotted as stress S versus the logarithm of the number.
LOG Returns the logarithm of a number to the base you specify.
We're going to have 2, and we're going to take the logarithm of that.
Logarithm of thirty-two divided by logarithm of square root of eight.
Now we can take the logarithm of any base of both sides of this.
So, in theory, this should equal, if we believe this property,this should equal logarithm base two of what?
So logarithm for a given base so lets say that the base is"x" of a/b.
Log of a to the c is the same thing as c times the logarithm of whatever base we are of a.
So let's say logarithm of base two of-- I don't know--of eight plus logarithm base two of-- I don't know let's say--thirty-two.
So if you want to figure out another base logarithm, you use this property.
And we know from our logarithm properties, the third one we learned, that that is the same thing as one half times the logarithm of thirty-two divided by the square root of eight.
So the first thing that we realize is that this is one of our logarithm properties.
And this is reminder: whenever you see logarithm written without a base, the implicit base is 10.
The app can used for curve fitting equations upto seventh degree polynomials as well as exponential,power and logarithm functions.
This is probably the single most useful logarithm property if you are a calculator addict.
So the next logarithm property is, if I have A times the logarithm base B of C, if I have A times this whole thing, then that equals logarithm base B of C to the A power.
So this property tells us that thisis going to be the same thing as logarithm base two of eight to the third power.
Then based on this property right over here this thing can be rewritten, this is going to be equal to this can be written as log base 10 of 4 to the second power, which is really just 16. and then we still have minus logarithm base 10 of 2.
Then you could take the logarithm of both sides base 1.1, and you get x.
And actually it's this exponent property, where you can multiply-- when you take something to exponent and then take that to an exponent,and you can essentially just multiply the exponents-- that's the exponent property that actually leads to this logarithm property.
Calculus Tutorials and Problems and Questions with answers on topics such as limits, derivatives, integrals,natural logarithm, runge kutta method in differential equations, the mean value theorem and the use of differentiation and integration rules are also included.