For Exercises 89-98, determine if the statement is true or false. For each false statement, provide a counterexample. For example, log ( x + y ) ≠ log x + log y because log ( 2 + 8 ) ≠ log 2 + log 8 (the left side is 1 and the right side is approximately 1.204). 95. log ( x y ) = ( log x ) ( log y )
For Exercises 89-98, determine if the statement is true or false. For each false statement, provide a counterexample. For example, log ( x + y ) ≠ log x + log y because log ( 2 + 8 ) ≠ log 2 + log 8 (the left side is 1 and the right side is approximately 1.204). 95. log ( x y ) = ( log x ) ( log y )
Solution Summary: The author explains the Sum rule of logarithm, which states that when the numbers with the same base are being subtracted, then they can be divided.
For Exercises 89-98, determine if the statement is true or false. For each false statement, provide a counterexample. For example,
log
(
x
+
y
)
≠
log
x
+
log
y
because
log
(
2
+
8
)
≠
log
2
+
log
8
(the left side is 1 and the right side is approximately 1.204).
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How to determine the difference between an algebraic and transcendental expression; Author: Study Force;https://www.youtube.com/watch?v=xRht10w7ZOE;License: Standard YouTube License, CC-BY