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Precalc #WordWednesday 14 - Logarithm Rules

Authored by SUZANNE SALAZAR

Mathematics

10th - 12th Grade

CCSS covered

Used 4+ times

Precalc #WordWednesday 14 - Logarithm Rules
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7 questions

Show all answers

1.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

log⁡10y = \log_{10}y\ =\  

log⁡y \log_{ }y\  

ln⁡ y\ln\ y  

ylog⁡10y\log_{ }10  

ylog⁡ey\log_{ }e  

Tags

CCSS.HSF.BF.B.5

2.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

log⁡ey = \log_ey\ =\  

log⁡y \log_{ }y\  

ln⁡ y\ln\ y  

ylog⁡10y\log_{ }10  

ylog⁡ey\log_{ }e  

Tags

CCSS.HSF.BF.B.5

3.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Natural Logarithm

log⁡xx\log_xx  

log⁡10x\log_{10}x  

log⁡ex\log_ex  

4.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Product Property:

log⁡b(m⋅n)=\log_b\left(m\cdot n\right)=  

log⁡b(m)+log⁡b(n)\log_b\left(m\right)+\log_b\left(n\right)

log⁡b(m)−log⁡b(n)\log_b\left(m\right)-\log_b\left(n\right)  

nlog⁡b(m)n\log_b\left(m\right)  

log⁡b(m)log⁡b(n)\frac{\log_b\left(m\right)}{\log_b\left(n\right)}  

log⁡b(n)log⁡b(m)\frac{\log_b\left(n\right)}{\log_b\left(m\right)}  

5.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Quotient Property:

log⁡b(mn)=\log_b\left(\frac{m}{n}\right)=  

log⁡b(m)+log⁡b(n)\log_b\left(m\right)+\log_b\left(n\right)

log⁡b(m)−log⁡b(n)\log_b\left(m\right)-\log_b\left(n\right)  

nlog⁡b(m)n\log_b\left(m\right)  

log⁡b(m)log⁡b(n)\frac{\log_b\left(m\right)}{\log_b\left(n\right)}  

log⁡b(n)log⁡b(m)\frac{\log_b\left(n\right)}{\log_b\left(m\right)}  

6.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Power Property:

log⁡b(mn)=\log_b\left(m^n\right)=  

log⁡b(m)+log⁡b(n)\log_b\left(m\right)+\log_b\left(n\right)

log⁡b(m)−log⁡b(n)\log_b\left(m\right)-\log_b\left(n\right)  

nlog⁡b(m)n\log_b\left(m\right)  

log⁡b(m)log⁡b(n)\frac{\log_b\left(m\right)}{\log_b\left(n\right)}  

log⁡b(n)log⁡b(m)\frac{\log_b\left(n\right)}{\log_b\left(m\right)}  

7.

MULTIPLE CHOICE QUESTION

30 sec • 1 pt

Change of Base Rule:

log⁡mn=\log_mn=  

log⁡b(m)+log⁡b(n)\log_b\left(m\right)+\log_b\left(n\right)

log⁡b(m)−log⁡b(n)\log_b\left(m\right)-\log_b\left(n\right)  

nlog⁡b(m)n\log_b\left(m\right)  

log⁡b(m)log⁡b(n)\frac{\log_b\left(m\right)}{\log_b\left(n\right)}  

log⁡b(n)log⁡b(m)\frac{\log_b\left(n\right)}{\log_b\left(m\right)}  

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