Adjust line in LOG smoothly

Aug 6th, 2022
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  4. Click the added document in your document list to open it in editing mode. Make use of the toolbar above the document sheet to add all of the edits.
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How to Adjust line in LOG

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okay lets talk about log scales and how to read them in engineering we typically use a base 10 log scale and what that means is that every major tick mark is equal to 10 to an exponent and that exponent increases as you proceed increasingly along the log scale so simply really to just see it this way look point 1 its 10 to the minus 1 1 is 10 to the 0 10 is 10 to the 1 and 100 is 10 to the 2 so look at the exponent minus 1 0 1 2 etc okay so how do you read the log scale well what youre gonna do is youre gonna read the tick marks right so lets first actually see how we read the tick marks lets just pick this tick mark right here because this is a 1 and this is a 10 this tick marks are spaced by ones so this would be 2 this would be 3 this would be 4 5 6 7 8 9 okay now if we move to the right here Ive seen students for example right here 16 or sorry 11 12 13 14 no thats not right here we have to go by tens right so this is 20 30 40 etc okay this one over here is 90 I hope that y

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0:03 1:44 H342762 - Slope - Linear and Semilog - YouTube YouTube Start of suggested clip End of suggested clip Slope is second y- first one divided by second x minus first x if used this way the negative slopesMoreSlope is second y- first one divided by second x minus first x if used this way the negative slopes and positive slopes work the same. There's a negative slope.
The slope of a log-log plot gives the power of the relationship, and a straight line is an indication that a definite power relationship exists.
In the Format Axis box, select the Scale tab, and then check Logarithmic scale.
A logarithmic price scale uses the percentage of change to plot data points, so, the scale prices are not positioned equidistantly. A linear price scale uses an equal value between price scales providing an equal distance between values.
(lô′gə-rĭth′əm, lŏg′ə-) n. Mathematics. The power to which a base, such as 10, must be raised to produce a given number. If nx = a, the logarithm of a, with n as the base, is x; symbolically, logn a = x.
In a semi-log graph the y-axis is logarithmic, which means the seperation between the ticks on the graph is proportional to the logarithm of numbers. The x-axis has a linear scale, which means the ticks are evenly spaced. A semi-log graph is useful when graphing exponential functions.
Exponential functions plot on semilog paper as straight lines. Semi-log paper has one arithmetic and one logarithmic axis. The slope of the line (m) gives the exponential constant in the equation, while the value of y where the line crosses the x = 0 axis gives us k.
Log-log plots display data in two dimensions where both axes use logarithmic scales. When one variable changes as a constant power of another, a log-log graph shows the relationship as a straight line.
Log-log plots display data in two dimensions where both axes use logarithmic scales. When one variable changes as a constant power of another, a log-log graph shows the relationship as a straight line.
log y = m log x + log k Note that this is the equation of a straight line! That is, the logarithms of x and y have a linear relationship. If we wanted to, we could take the logs of all our data points, plot them on arithmetic graph paper, fit a straight line, and determine m and a just as we did before.

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