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1. The expression log (at) is equivalent to: h logm a log t 1. A. B. log (at)" . log log Wat D. log a+ m h h h 2. Given that the restrictions of a logarithmic equation are -4

1. The expression log (at) is equivalent to: h logm a log t 1. A. B. log (at)" . log log Wat D. log a+ m h h h 2. Given that the restrictions of a logarithmic equation are -4

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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n! (n-r)!r! In the expansion of (x + y)", writte- descending powers of -:- (-) is t log(at) 1. The expression is equivalent to: h 1. logma logt B. log (at)" A. D. -loga+logmt log Wat . m h h h 2. Given that the restrictions of a logarithmic equation are - 4<x<5 then a possible equation is: B. log((5− x)(4+x))=1 A. log, ((5+x)(4-x))=1 X+4 D. logb -=1 c. log, ((x+4)(x-5))=1 x-5 3. Consider the statements below given that f(x)=2x-9 and g(x)=√√x-4 cos(2α) = tan(2a)=- 1
Transcribed Image Text:n! (n-r)!r! In the expansion of (x + y)", writte- descending powers of -:- (-) is t log(at) 1. The expression is equivalent to: h 1. logma logt B. log (at)" A. D. -loga+logmt log Wat . m h h h 2. Given that the restrictions of a logarithmic equation are - 4<x<5 then a possible equation is: B. log((5− x)(4+x))=1 A. log, ((5+x)(4-x))=1 X+4 D. logb -=1 c. log, ((x+4)(x-5))=1 x-5 3. Consider the statements below given that f(x)=2x-9 and g(x)=√√x-4 cos(2α) = tan(2a)=- 1
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