Logarithms - Meaning, Equation to Words as Values (Perfect) (Level 1) - Mobius Math Academy

Meaning, Equation to Words as Values (Perfect) (Level 1)

This math topic focuses on understanding and interpreting logarithmic equations. The problems involve students learning to translate logarithmic relations, specifically, defining which base and exponent correctly represent given logarithmic equations. Each question presents a logarithmic equation and requires the student to choose the correct interpretation from two options, detailing the relationship between the base, the exponent, and the result. This includes finding the power to which a base must be raised to yield a certain result. The exercise aims to deepen comprehension of logarithms at an introductory level.

Work on practice problems directly here, or download the printable pdf worksheet to practice offline.

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Logarithms - Meaning, Equation to Words as Values (Perfect) Worksheet

Math worksheet on 'Logarithms - Meaning, Equation to Words as Values (Perfect) (Level 1)'. Part of a broader unit on 'Logarithms - Intro' Learn online: app.mobius.academy/math/units/logarithms_intro/

What does the logarithm equation mean?

$A LaTex expression showing \log sub 6 36 = 2$

To result in 36, you would raise 6 to the power of 2

To result in 2, you would raise 36 to the power of 6

What does the logarithm equation mean?

$A LaTex expression showing \log sub 3 27 = 3$

To result in 3, you would raise 27 to the power of 3

To result in 27, you would raise 3 to the power of 3

What does the logarithm equation mean?

$A LaTex expression showing \log sub 8 64 = 2$

To result in 8, you would raise 2 to the power of 64

To result in 64, you would raise 8 to the power of 2

What does the logarithm equation mean?

$A LaTex expression showing \log sub 10 1,000 = 3$

To result in 3, you would raise 1,000 to the power of 10

To result in 1,000, you would raise 10 to the power of 3

What does the logarithm equation mean?

$A LaTex expression showing \log sub 6 216 = 3$

To result in 6, you would raise 216 to the power of 3

To result in 216, you would raise 6 to the power of 3

What does the logarithm equation mean?

$A LaTex expression showing \log sub 2 16 = 4$

To result in 2, you would raise 16 to the power of 4

To result in 16, you would raise 2 to the power of 4

What does the logarithm equation mean?

$A LaTex expression showing \log sub 2 8 = 3$

To result in 3, you would raise 8 to the power of 2

To result in 8, you would raise 2 to the power of 3