Title: COLLEGE ALGEBRA LAWS OF LOGS EXPONENTIAL AND LOG EQUATIONS
1COLLEGE ALGEBRA LAWS OF LOGS EXPONENTIAL AND
LOG EQUATIONS
PIKES PEAK COMMUNITY COLLEGE
11/24/2009
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2COLLEGE ALGEBRA LAWS OF LOGS EXPONENTIAL AND
LOG EQUATIONS
PIKES PEAK COMMUNITY COLLEGE
11/24/2009
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3COLLEGE ALGEBRA LAWS OF LOGS EXPONENTIAL AND
LOG EQUATIONS
PIKES PEAK COMMUNITY COLLEGE
11/24/2009
3
4COLLEGE ALGEBRA LAWS OF LOGS EXPONENTIAL AND
LOG EQUATIONS
PIKES PEAK COMMUNITY COLLEGE
11/24/2009
4
5COLLEGE ALGEBRA LAWS OF LOGS EXPONENTIAL AND
LOG EQUATIONS
- The first step in solving this equation is to
- (A) take the natural log of both sides of the
equation. - (B) take the common log of both sides of the
equation. - (C) subtract 5 from both sides of the equation.
- (D) subtract 3 from both sides of the equation.
11/24/2009
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6COLLEGE ALGEBRA LAWS OF LOGS EXPONENTIAL AND
LOG EQUATIONS
- The first step in solving this equation is to
- (A) take the natural log of both sides of the
equation. - (B) take the common log of both sides of the
equation. - (C) Add 2 to both sides of the equation.
- (D) subtract 4 from both sides of the equation.
PIKES PEAK COMMUNITY COLLEGE
11/24/2009
6
7COLLEGE ALGEBRA LAWS OF LOGS EXPONENTIAL AND
LOG EQUATIONS
- A first step in solving this equation might be
to - (A) divide both sides of the equation by the
base, 2. - (B) change the equation to exponential form.
- (C) write the equation with a single log on one
side. - (D) divide both sides of the equation by .
11/24/2009
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8COLLEGE ALGEBRA LAWS OF LOGS EXPONENTIAL AND
LOG EQUATIONS
A first step in solving this equation might be
to (A) equate the arguments of the two
logarithms. (B) the equation cannot be
solved (C) subtract (D) divide both sides of
the equation by (E) two of the above (F)
none of the above
PIKES PEAK COMMUNITY COLLEGE
9COLLEGE ALGEBRA LAWS OF LOGS EXPONENTIAL AND
LOG EQUATIONSANSWERS
- Slide 1 B
- Slide 2 B
- Slide 3 A
- Slide 4 A
- Slide 5 D
- Slide 6 D
- Slide 7 C
- Slide 8 E
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PIKES PEAK COMMUNITY COLLEGE
11/24/2009
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