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Quarter 4 Week 4-Introduction to Logarithms (11.1.a)
By Dana Heleniak
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Last updated 20 days ago
17 questions
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Question 1
1.
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Question 2
2.
I'm excited to walk away with 10 answers to 11.1.a Logarithms Quiz in Week 4!
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Question 3
3.
Questions? Concerns? Comments?
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Question 4
4.
For 3^{x}=5, the base is _______ , the answer/argument is _______ , and the exponent is _______
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Question 5
5.
For 5^{3}=x, the base is _______ , the answer/argument is _______ , and the exponent is _______
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Question 6
6.
Write each expression as a logarithm on the lines provided
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Question 7
7.
Write the given exponential equations in logarithmic form
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Question 8
8.
For \log_{5}12=x, the base is _______ , the answer/argument is _______ , and the exponent is _______
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Question 9
9.
For \log_{x}6=9, the base is _______ , the answer/argument is _______ , and the exponent is _______
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Question 10
10.
To write \log_{5}12=x as an exponential equation, we would get:
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Question 11
11.
To write \log_{x}6=9 as an exponential equation, we would get:
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Question 12
12.
Write \log_{4}x=2 in exponential form
(But do not solve for x-just write the equation)
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Question 13
13.
Solve for x in your exponential equation from \log_{4}x=2
x=
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Question 14
14.
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Question 16
16.
How are you feeling?
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Question 17
17.
I have my screenshot for 11.1.a Logarithms Quiz!
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That's a wrap!
No class in Week 5 due to PSSAs-will have a recording up for 11.02.a Logarithm properties!
Match the expression to its simplified form using exponent rules
4^{1}
4^{-2}
\frac{1}{4}
4^{-1}
4
4^{\frac{1}{2}}
\frac{1}{16}
4^{2}
2
Write \log_{4}x=-1 in exponential form
(But do not solve for x-just write the equation)
Question 15
15.
Solve for x from your exponential form of \log_{4}x=-1
x=