154k views
4 votes
P

-8
6
+
1-3
0.5, -0.4) (1.0)
7 7 9 9
4
Y
-10
2
y = log1x
y = logo.5 X
y = log₁x
y = log, x
4
6
100
8
X

P -8 6 + 1-3 0.5, -0.4) (1.0) 7 7 9 9 4 Y -10 2 y = log1x y = logo.5 X y = log₁x y-example-1

1 Answer

2 votes

The equation of the function represented by the graph is
y = \log_6(x)

How to determine the equation of the function

From the question, we have the following parameters that can be used in our computation:

The graph

A logarithmic function is represented as


y = \log_b(x)

Where, b is the base of the function

Using the point (6, 1), we have


\log_b(6) = 1

So, we have


6 = b^1

Evaluate

b = 6

Recall that


y = \log_b(x)

So, we have


y = \log_6(x)

Hence, the equation of the function is
y = \log_6(x)

User SamV
by
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