a) b) c) log3(-9)- since 3 is positive, the exponent for 3* can produce -9. The inverse of the exponential function y = a* is also a function. The domain of a transformed logarithmic function is always {x E R}.
a) b) c) log3(-9)- since 3 is positive, the exponent for 3* can produce -9. The inverse of the exponential function y = a* is also a function. The domain of a transformed logarithmic function is always {x E R}.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Pls help ASAP on all pls pls pls. Its true or false.
![b)
c)
d)
e)
f)
g)
h)
i)
log3(-9) – since 3 is positive, the exponent for 3* can produce -9.
The inverse of the exponential function y = a* is also a function.
The domain of a transformed logarithmic function is always {x € R}.
The inverse of the exponential function y = b*, is obtained by interchanging the x and the y
coordinates.
While any number can be used as the base of a logarithm, the most common base is 2.
Given a > 0 and b>0, it follows that (logå b)(logħ a) = 0
If f−¹(x) = 6*, then f(x) = log 6x.
−1
-=-
loga
- loga x
X
When 0 < a < 1, the exponential function is a decreasing function and the logarithmic function is also a
decreasing function.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fde24d8a6-50dc-4080-850d-249835a4e10e%2F2e5f60ea-a2dc-49d9-b05b-96cff32d1730%2Fsrvel2_processed.png&w=3840&q=75)
Transcribed Image Text:b)
c)
d)
e)
f)
g)
h)
i)
log3(-9) – since 3 is positive, the exponent for 3* can produce -9.
The inverse of the exponential function y = a* is also a function.
The domain of a transformed logarithmic function is always {x € R}.
The inverse of the exponential function y = b*, is obtained by interchanging the x and the y
coordinates.
While any number can be used as the base of a logarithm, the most common base is 2.
Given a > 0 and b>0, it follows that (logå b)(logħ a) = 0
If f−¹(x) = 6*, then f(x) = log 6x.
−1
-=-
loga
- loga x
X
When 0 < a < 1, the exponential function is a decreasing function and the logarithmic function is also a
decreasing function.
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