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chantihock05
09.07.2021 •
Mathematics
The 555 points plotted below are on the graph of y=\log_b{x}y=log
b
xy, equals, log, start base, b, end base, x.
Based only on these 555 points, plot the 555 corresponding points that must be on the graph of y=b^{x}y=b
x
y, equals, b, start superscript, x, end superscript by clicking on the graph.
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Ответ:
See attachment for graph
Step-by-step explanation:
See comment for correct question
Given
Required
The corresponding points on![y =b^x](/tpl/images/1391/8211/d0a4d.png)
On the graph, we have:
First, we solve for b in![y = \log_bx](/tpl/images/1391/8211/5a3a7.png)
Using laws of logarithm, the equivalent of the above is:
Rewrite as:
So, the equation
becomes:
Using the same values of x, we have:
See attachment for graph
Ответ:
First identify the quantities involved.
Let x be “a number”
Next Translate the words.
Translate “three times a number” into “3x”
Translate “the difference between 3x and twelve” into ”3x-12”
Translate “is equal to eight more than x” into “ =8+x”
now string them together:
3x-12 = 8+x