Correct circle in LOG smoothly

Aug 6th, 2022
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How to Correct circle in LOG

4.7 out of 5
30 votes

well alright this is an attempt to demystify logarithms really quickly using something called the circle of logs and Ive actually not seen this in a text book but a colleague of mine showed me this and I thought it was that was great that was brilliant so what were talking about if we have a logarithm so like lets say we have a log base I dont know three of 70 and that equals x lets say we can talk about a lot of things with this we could talk about the change of base formula to actually figure out what this is but just into converting this into an exponential function is kind of difficult for some students seeing what this actually is doing and using the circle of logs we can we can see that so if I wanted to convert this into an exponential function now this now will do it i look at the base first of the base is right here this smaller one so its this and i kind of draw this circle with arrows all right this is where the circle part comes from kind of goes like this so three t

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0:10 5:46 Ex 1: Write General Equation of a Circle in Standard Form - YouTube YouTube Start of suggested clip End of suggested clip So the quantity x minus h squared means we have a perfect square trinomial in terms of x. And theMoreSo the quantity x minus h squared means we have a perfect square trinomial in terms of x. And the quantity y minus k squared. Means we have a perfect square trinomial in terms of y as well.
Just as an exponential function has three parts, a logarithm has three parts as well: a base, an argument and an answer (also called power).
The radius of the circle (r) will be the distance from the center of the circle to either of the two original points. The equation of the circle is (x - p)^2 + (y - q)^2 = r^2.
0:09 6:36 How To Find The Center and Radius of a Circle - YouTube YouTube Start of suggested clip End of suggested clip All we need to do is identify the values of h and k. And the radius of the circle is simply r. SoMoreAll we need to do is identify the values of h and k. And the radius of the circle is simply r. So whats h and whats k in this problem h is the number in front of x without the negative sign.
The symbol ln refers to natural logarithms. ln x is the exponent to which e must be raised to get x. Why do we want to use logarithms? To simplify calculations in many cases.
We know that the general equation for a circle is ( x - h )^2 + ( y - k )^2 = r^2, where ( h, k ) is the center and r is the radius.

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