When log y is graphed as a function of x, a straight line results. Graph a straight line, given by two points, on a log-linear plot, and determine the functional relationship. (The original x-y coordinates are given). (X1, Y1)=(-1, 1) (x2, Y2) = (1, 5) Graph a straight line on a log-linear plot. OA. AY 10- Q ов. AY 1010 Oc. AY 1010 Q O D. AY 10 Q 8- 108. 6. Q 108 8- 106 4 6. 104 104 2 102 10t 5 10 8 16 8 10

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.6: Exponential And Logarithmic Equations
Problem 17E
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Also tell the functional relationship y= 

When log y is graphed as a function of x, a straight line results. Graph a straight line, given by two points, on a log-linear plot, and determine the functional relationship. (The original x-y
coordinates are given).
(X1, Y1) = (-1, 1)
(X2, Y2) = (1, 5)
Graph a straight line on a log-linear plot.
OA.
OB.
Oc.
OD.
1010
101a
AY
101
10-
108.
108.
8-
6.
106
106
104
104
2.
102
104
Transcribed Image Text:When log y is graphed as a function of x, a straight line results. Graph a straight line, given by two points, on a log-linear plot, and determine the functional relationship. (The original x-y coordinates are given). (X1, Y1) = (-1, 1) (X2, Y2) = (1, 5) Graph a straight line on a log-linear plot. OA. OB. Oc. OD. 1010 101a AY 101 10- 108. 108. 8- 6. 106 106 104 104 2. 102 104
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How does the second to last step come about? How does "log(5^x/2) + log(5^1/2)" turn into "log (sq. rt of 55^x)?"

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