Charles Maxwell

Numerade Educator
Teacher

Biography

Charles has spent over 20 years in K-12 education in private and public schools, in the physical classroom and in virtual learning. His hobbies include sports, road trips to historic places, and binge watching TV.

Education

Charles has not yet added their education credentials.

Educator Statistics

Numerade tutor for 3 years
32 Students Helped

Topics Covered

Integration
Mastering Integration Techniques for Optimal Results
Unlocking the Power of Geometric Proof: A Comprehensive Guide
Mastering Angles: A Comprehensive Guide to Geometry
Discover the Power of Polygons: Unleash Your Creativity with Our Comprehensive Guide
Mastering Motion: Achieving Efficiency Along a Straight Line
Mastering Newton's Laws: Tips for Applying Them Effectively
Unlocking the Power of Functions: Boost Your Programming Skills
Breaking Limits: Unlock Your Potential with Our Expert Solutions
Explore the Power of Continuous Functions: Boost Your Mathematical Skills
Mastering Quadratic Equations: Essential Tips and Tricks
Mastering Matrices: Essential Tips and Tricks | Boost Your Math Skills
Transform Your Life with Powerful Transformations Techniques
Mastering Matrices: An Introduction to the Fundamentals
Stand Out with Differentiation Strategies | Boost Your Business
Exploring the World of Derivatives: A Comprehensive Guide
Maximizing Accuracy with Effective Sampling and Data Analysis
Unlocking Insights with Descriptive Statistics: A Comprehensive Guide
The Power of Algebraic Language: Unlocking Mathematical Potential
Mastering Equations and Inequalities: Your Guide to Mathematical Success
Understanding Complex Numbers: A Comprehensive Guide
Unlock Insights with Data-Driven Graphs & Statistics
Functions
Master Trigonometry with Our Comprehensive Guide
Mastering Exponential and Logarithmic Functions: Your Ultimate Guide
Mastering Decimals: Tips and Tricks for Easy Computation

Charles's Textbook Answer Videos

0:00
Physics: Principles with Applications

(I) A rolling ball moves from $x_1 =$ 8.4 cm to $x_2 = -$4.2 cm during the time from $t_1 =$ 3.0 s to $t_2 =$ 6.1 s. What is its average velocity over this time interval?

Chapter 2: DESCRIBING MOTION: KINEMATICS IN ONE DIMENSION
Charles Maxwell
0:00
Calculus Early Transcendentals

11-12 Sketch the graph of the function and use it to determine the values of a for which $\lim _{x \rightarrow a} f(x)$ exists.
$$f(x)=\left\{\begin{array}{ll}{1+x} & {\text { if } x<-1} \\ {x^{2}} & {\text { if }-1 \leq x<1} \\ {2-x} & {\text { if } x \geqslant 1}\end{array}\right.$$

Chapter 2: Limits and Derivatives
Section 2: The Limit of a Function
Charles Maxwell
0:00
The Practice of Statistics for AP

Quiz grades Joey’s first 14 quiz grades in a marking period were
$\begin{array}{lllllll}{86} & {84} & {91} & {75} & {78} & {80} & {74} \\ {87} & {76} & {96} & {82} & {90} & {98} & {93} \\ \hline\end{array}$
Calculate the mean. Show your work. Interpret your result in context.

Chapter 1: Exploring Data
Section 3: Describing Quantitative Data with Numbers
Charles Maxwell
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Charles's Quick Ask Videos

02:42
Calculus 3

Teams chosen from 30 forest rangers and 16 trainees will be planting trees. An experienced team consisting of 2 rangers can plant 400 trees per week. A training team consisting of 1 ranger and 2 trainees can plant 300 trees per week.

Experienced Teams (x) | Training Teams (y) | TOTAL
Rangers: 2 | 1 | 30
Trainees: 0 | 2 | 16

Maximize equation: z = 400x + 300y

10. Graph and shade the system of constraints to find the feasible region.
2x + y ≤ 30
2y ≤ 16
x ≥ 0, y ≥ 0

11. Find the corner points of the feasible region.

12. How many of each type of team should be formed to maximize the number of trees planted?
The maximum the number of trees planted would be ________ when x = ________ of the experienced teams and y = ________ of the training teams are utilized.

Charles Maxwell
01:09
Intro Stats / AP Statistics

In the game of roulette, a player can place a $6 bet on the number 6 and have a 1/38 probability of winning. If the metal ball lands on 6, the player gets to keep the $6 paid to play the game and the player is awarded an additional $210. Otherwise, the player is awarded nothing and the casino takes the player's $6. Find the expected value E(x) to the player for one play of the game. If x is the gain to a player in a game of chance, then E(x) is usually negative. This value gives the average amount per game the player can expect to lose.
The expected value is $.
(Round to the nearest cent as needed.)

Charles Maxwell
02:39
Algebra

Use the following to answer the next two questions

The rate of radioactive decay is often described using the concept of half life – the time it takes for the amount of radioactivity to decay to half its initial amount.
Radioactive cobalt-60 is often used in radio thearapy in hospitals. The half life of cobalt -60 is 5.2 years. The decay of cobalt-60 can be represents by the formula A(t) = A_0(1/2)^(t/5.2)

If the initial amount of cobalt – 60 is 150 grams, then the number of years, to the nearest tenth, it would take to reduce the cobalt – 60 to 30 grams is __________

To the nearest tenth of a gram, the number of grams remaining from a 250 gram sample of cobalt – 60 after 24 years is __________

The value of the expression 2log_9 3 – log_5 10 + log_5 2, to the nearest whole number, is

Charles Maxwell
03:04
Algebra

For the diagram shown above, determine the magnitude of the resultant force (sum of the forces) and its direction measured counterclockwise from the positive x-axis. The direction is the angle the resultant vector does with positive x-axis.

Charles Maxwell
00:44
Prealgebra

In 2000, park rangers decided to introduce catfish in Lake Reelywhet. The population of catfish (in thousands) in Lake Reelywhet is related to the number of years since 2000 by the following function: w(a) = 1.125 - 0.675 * 1.1^-a.

What is the significance of the point (0, 0.45) to the function w defined above?
It does not lie on the graph of the function and therefore has no significance.
It is a vertical asymptote for the function.
It is the point where the graph intercepts the vertical axis.
It is the point where the graph intercepts the horizontal axis.
It is a horizontal asymptote for the function.

Charles Maxwell
01:21
Calculus 1 / AB

Publishing The following table shows the results of a survey of 400 authors by a publishing company.
New Authors Established Authors Total
Successful 40 100 140
Unsuccessful 68 192 260
Total 108 292 400
Compute the relative frequency of the given event if an author as specified is chosen at random.
An author is successful.

Charles Maxwell
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