Ch 13: Analytical Geometry: Tutoring Solution

How it works:

• Begin your assignment or other high school geometry work.
• Identify the analytical geometry concepts that you're stuck on.
• Find fun videos on the topics you need to understand.
• Press play, watch and learn!
• Complete the quizzes to test your understanding.
• As needed, submit a question to one of our instructors for personalized support.

Who's it for?

This chapter of our high school geometry tutoring solution will benefit any student who is trying to learn analytical geometry and earn better grades. This resource can help students including those who:

• Struggle with understanding graphing, formal proofs or any other analytical geometry topic
• Have limited time for studying
• Want a cost effective way to supplement their math learning
• Prefer learning math visually
• Find themselves failing or close to failing their analytical geometry unit
• Cope with ADD or ADHD
• Want to get ahead in high school geometry
• Don't have access to their math teacher outside of class

Why it works:

• Engaging Tutors: We make learning analytical geometry simple and fun.
• Cost Efficient: For less than 20% of the cost of a private tutor, you'll have unlimited access 24/7.
• Consistent High Quality: Unlike a live geometry tutor, these video lessons are thoroughly reviewed.
• Convenient: Imagine a tutor as portable as your laptop, tablet or smartphone. Learn analytical geometry on the go!
• Learn at Your Pace: You can pause and rewatch lessons as often as you'd like, until you master the material.

Learning objectives:

• Identify the different parts of a graph.
• Explore the usefulness of the Cartesian coordinate system.
• Use the midpoint formula to find the midpoint of a line segment.
• Learn to use the distance formula to determine the distance between two points on a graph.
• Find the slope of a line when working with various equations and lines.
• Discover the importance of learning to do formal proofs in geometry.
• Learn to set up and successfully execute a proof.