Allison Knapp

University of South Carolina - Columbia
Math Teacher

Biography

I am a virtual high school math teacher in the top school district in South Carolina. I am passionate about online learning and have experience creating videos.

Education

Phd Curriculum & Instruction
University of South Carolina - Columbia
MA Curriculum & Instruction
Winthrop University
BA Mathematics
Centenary University

Educator Statistics

Numerade tutor for 5 years
6685 Students Helped

Topics Covered

Unlocking the Power of Functions: Boost Your Programming Skills
Master Trigonometry with Our Comprehensive Guide
Mastering Exponential and Logarithmic Functions: Your Ultimate Guide
Functions
Mastering Polynomials: Essential Tips and Tricks | [Brand Name]
Rational Functions: Understanding Their Properties and Applications
Discover the Basics of Trigonometry: Your Introduction to Triangles
Mastering Equations and Inequalities: Your Guide to Mathematical Success
Unlock Insights with Data-Driven Graphs & Statistics
Discover the Wonders of Geometry: An Introduction to Shapes and Space
Mastering Linear Functions: A Comprehensive Guide
Introduction to Conic Sections
Solving Systems of Equations and Inequalities: A Comprehensive Guide
Polar Coordinates: Understanding the Basics and Applications
SAT Math - Geometry
Unlock the Power of Vectors: Discover Their Limitless Possibilities
Understanding Complex Numbers: A Comprehensive Guide
Visualizing Functions: Graphing Techniques for Clear Insights
Discovering Conic Sections: An Introduction
Mastering Quadratic Functions: Unlocking Their Power
Vector Functions: Understanding the Basics
Mastering Vectors: An Introduction to Vector Basics
Mastering Matrices: An Introduction to the Fundamentals
Mastering the Basics of Parametric Equations: A Comprehensive Guide
Master Algebra Basics: Topics Reviewed at Semester Start
Mastering Partial Derivatives: Essential Techniques and Tips
Exploring the Functions of Multiple Variables
Mastering Exponents and Polynomials: A Comprehensive Guide
Discover the Properties of Congruent Triangles | Exploring Geometry
Circles: Exploring the Beauty and Significance of Circular Shapes
Foundations for Geometry: Building Blocks for Mathematical Understanding
Mastering Angles: A Comprehensive Guide to Geometry
Discover the Relationship Between Parallel and Perpendicular Lines
Transform Your Life with Powerful Transformations Techniques
Discover the Power of Polygons: Unleash Your Creativity with Our Comprehensive Guide
Unlock the Power of Logic: Boost Your Critical Thinking Skills
Calculate Area and Perimeter - Easy Online Tools
Maximize Your Results with Surface Area Optimization
Boost Your Business with High Volume Solutions
Unlocking the Power of Geometric Proof: A Comprehensive Guide
Discover the Power of Right Triangles in Geometry
Exploring Relationships Within Triangles
Master Geometry Basics for a Strong Foundation
Discover the Properties of Quadrilaterals: A Comprehensive Guide
Mastering Fractions and Mixed Numbers: A Comprehensive Guide
The Power of Integers: Unlocking Their Potential
Applications of Trigonometric Functions
Find the Whole Range of Numbers - Input and Output
Master Algebra Basics: Your Introduction to Algebra
Graph Linear Functions
Write Linear Equations
Mastering Quadratic Equations: Essential Tips and Tricks

Allison's Textbook Answer Videos

01:07
Algebra and Trigonometry

$21-50=$ Solving a System of Equations Solve the system, or show that it has no solution. If the system has infinitely many solutions, express them in the ordered-pair form given in Example $6 .$

$\left\{\begin{aligned}-3 x+5 y &=2 \\ 9 x-15 y &=6 \end{aligned}\right.$

Chapter 10: Systems of Equations and Inequalities
Section 1: Systems of Linear Equations in Two Variables
Allison Knapp
01:01
College Algebra

For the following exercises, start with the graph of $f(x)=4^{x}$ . Then write a function that results from the given transformation.
Reflect $f(x)$ about the $y$ -axis

Chapter 6: Exponential and Logarithmic Functions
Section 2: Graphs of Exponential Functions
Allison Knapp
01:46
Precalculus

For the following exercises, determine the least possible degree of the polynomial function shown.
GRAPH

Chapter 3: Polynomial and Rational Functions
Section 3: Power Functions and Polynomial Functions
Allison Knapp
01:01
Precalculus

For the following exercises, use a graphing calculator to find the equation of an exponential function given the points on the curve.
$$
(3,222.62) \text { and }(10,77.456)
$$

Chapter 4: Exponential and Logarithmic Functions
Section 1: Exponential Functions
Allison Knapp
01:02
Precalculus

In Exercises $19-22,$ find the quadratic function $y=a x^{2}+b x+c$ whose graph passes through the given points.
$$
(-2,7),(1,-2),(2,3)
$$

Chapter 7: Systems of Equations and Inequalities
Section 2: Systems of Linear Equations in Three Variables
Allison Knapp
1 2 3 4 5 ... 387

Allison's Quick Ask Videos

01:20
Algebra

After a certain number of years, the value of an investment account is represented by the equation ????=10,250(1+0.0412)120. What is the value of the account?

Allison Knapp
01:00
Algebra

A high school band surveyed its students to determine their preferred theme for the upcoming winter concert. The results are displayed in a two-way table below: Grade 10: classical 20, Jazz 30, Total 50 What is the probabibility that a randomly selected Grade 10 band student chose a theme of Jazz?

Allison Knapp
02:09
Precalculus

Bacteria Growth The number N of bacteria in culture is modeled by N= 250e^kt
where t is the time in hours. If N = 280 when t= 10, estimate the time required for the population to double in size.

Allison Knapp
03:51
Prealgebra

An athlete whose event is the shot put releases the shot with the same initial velocity but at different angles. The figure shows the parabolic paths for shots released at angles of 35° and 65°.
Exercises 57–58 are based on the functions that model the parabolic paths. When the shot whose path is shown by the blue graph is released at an angle of $35^{circ},$ its height, $f(x),$ in feet, can be modeled by
$$
f(x)=-0.01 x^{2}+0.7 x+6.1
$$
where x is the shot’s horizontal distance, in feet, from its point of release. Use this model to solve parts (a) through (c) and verify your answers using the blue graph.
a. What is the maximum height of the shot and how far from its point of release does this occur?
b. What is the shot’s maximum horizontal distance, to the nearest tenth of a foot, or the distance of the throw?
c. From what height was the shot released?

Allison Knapp
01:22
Geometry

Which composition of transformations maps triangle ABC to triangle DEF?

Allison Knapp
01:07
Algebra

$21-50=$ Solving a System of Equations Solve the system, or show that it has no solution. If the system has infinitely many solutions, express them in the ordered-pair form given in Example $6 .$

$\left\{\begin{aligned}-3 x+5 y &=2 \\ 9 x-15 y &=6 \end{aligned}\right.$

Allison Knapp
1 2 3 4 5 ... 648