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Lucas Everson

University of St. Thomas

Biography

Hello! My name is Lucas, and I am an Applied Statistics major and Computer Science minor at the University of St. Thomas in St. Paul, MN. My only tutoring experience prior to Numerade
mostly involved helping a few high-school classmates after school with AP Statistics or AP Calculus homework, but I hope my work here can prove to be helpful for anyone looking for a boost in math class!

Education

BS Applied Statistics / Computer Science
University of St. Thomas

Topics Covered

Applications of Integration
Functions
Exponential and Logarithmic Functions
Sampling and Data
Descriptive Statistics
Probability Topics
Hypothesis Testing with One Sample
Linear Regression and Correlation

Lucas's Textbook Answer Videos

06:37
Biocalculus Calculus for the Life Sciences

A cross-section of an airplane wing is shown. Measurements of the thickness of the wing, in centimeters, at 20 -centimeter intervals are $5.8,20.3,26.7,29.0,27.6,27.3,$ $23.8,20.5,15.1,8.7,$ and $2.8 .$ Use the Midpoint Rule to estimate the area of the wing's cross-section.

Chapter 6: Applications of Integrals
Section 1: Areas Between Curves
Lucas Everson
02:41
College Algebra

How does the power rule for logarithms help when solving logarithms with the form $\log _{\mathrm{b}}(\sqrt[n]{x}) ?$

Chapter 6: Exponential and Logarithmic Functions
Section 5: Logarithmic Properties
Lucas Everson
02:04
College Algebra

For the following exercises, expand each logarithm as much as possible. Rewrite each expression as a sum, difference, or product of logs.
$$
\log _{b}(7 x \cdot 2 y)
$$

Chapter 6: Exponential and Logarithmic Functions
Section 5: Logarithmic Properties
Lucas Everson
01:40
College Algebra

For the following exercises, expand each logarithm as much as possible. Rewrite each expression as a sum, difference, or product of logs.
$$
\log _{b}\left(\frac{13}{17}\right)
$$

Chapter 6: Exponential and Logarithmic Functions
Section 5: Logarithmic Properties
Lucas Everson
02:37
College Algebra

For the following exercises, expand each logarithm as much as possible. Rewrite each expression as a sum, difference, or product of logs.
$$
\ln \left(\frac{1}{4^{\mathrm{k}}}\right)
$$

Chapter 6: Exponential and Logarithmic Functions
Section 5: Logarithmic Properties
Lucas Everson
01:44
College Algebra

For the following exercises, condense to a single logarithm if possible.
$$
\ln (7)+\ln (x)+\ln (y)
$$

Chapter 6: Exponential and Logarithmic Functions
Section 5: Logarithmic Properties
Lucas Everson
1 2 3 4 5 ... 14

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