Kami Dupree

Utah State University
Lecturer

Biography

I teach math and stats courses via broadcast, face-to-face, and online for USU.

Education

BS Physics
Utah State University

Educator Statistics

Numerade tutor for 7 years
123 Students Helped

Topics Covered

Discover the Power of Right Triangles in Geometry
Discover the Basics of Trigonometry: Your Introduction to Triangles
Mastering Integrals: Tips and Tricks for Calculus Success
Integration
Applications of Integration: Exploring Real-World Solutions
Linear Regression & Correlation: Analyzing Data Relationships
Functions
Mastering Linear Functions: A Comprehensive Guide
Mastering Angles: A Comprehensive Guide to Geometry
Master Geometry Basics for a Strong Foundation
Unlock the Power of Logic: Boost Your Critical Thinking Skills
Maximizing Accuracy with Effective Sampling and Data Analysis

Kami's Textbook Answer Videos

02:42
Calculus for AP

Express the arc length of the curve $y=x^{4}$ between $x=2$ and
$x=6$ as an integral (but do not evaluate).

Chapter 8: FURTHER APPLICATIONS OF THE INTEGRAL AND TAYLOR POLYNOMIALS
Section 1: Arc Length and Surface Area
Kami Dupree
10:42
Calculus for AP

Find the arc length of $y=\frac{1}{12} x^{3}+x^{-1}$ for $1 \leq x \leq 2 .$ Hint: Show
that $1+\left(y^{\prime}\right)^{2}=\left(\frac{1}{4} x^{2}+x^{-2}\right)^{2}$

Chapter 8: FURTHER APPLICATIONS OF THE INTEGRAL AND TAYLOR POLYNOMIALS
Section 1: Arc Length and Surface Area
Kami Dupree
01:49
Calculus for AP

In Exercises $5-10,$ calculate the arc length over the given interval.
\begin{equation}
y=3 x+1, \quad[0,3]
\end{equation}

Chapter 8: FURTHER APPLICATIONS OF THE INTEGRAL AND TAYLOR POLYNOMIALS
Section 1: Arc Length and Surface Area
Kami Dupree
10:42
Calculus for AP

Calculate the arc length over the given interval.
\begin{equation}
y=x^{3 / 2}, \quad[1,2]
\end{equation}

Chapter 8: FURTHER APPLICATIONS OF THE INTEGRAL AND TAYLOR POLYNOMIALS
Section 1: Arc Length and Surface Area
Kami Dupree
11:59
Calculus for AP

Calculate the arc length over the given interval.
\begin{equation}
y=\frac{1}{4} x^{2}-\frac{1}{2} \ln x, \quad[1,2 e]
\end{equation}

Chapter 8: FURTHER APPLICATIONS OF THE INTEGRAL AND TAYLOR POLYNOMIALS
Section 1: Arc Length and Surface Area
Kami Dupree
05:37
Calculus for AP

In Exercises $11-14$ , approximate the arc length of the curve over the
interval using the Trapezoidal Rule $T_{N},$ the Midpoint Rule $M_{N},$ or
Simpson's Rule $S_{N}$ as indicated.
\begin{equation}
y=\frac{1}{4} x^{4}, \quad[1,2], \quad T_{5}
\end{equation}

Chapter 8: FURTHER APPLICATIONS OF THE INTEGRAL AND TAYLOR POLYNOMIALS
Section 1: Arc Length and Surface Area
Kami Dupree
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