Quadratic Equations - Intercept Form

This algebra video tutorial provides a basic introduction into the intercept form of quadratic equations.
Quadratic Equations - Free Formula Sheet: bit.ly/3WZ8v1Z
Video Lessons by Chapter:
www.video-tuto...
Quadratic Equations - Test Review:
• Quadratic Equations Mu...
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How To Solve Simple Quadratic Equations:
• How To Solve Simple Qu...
Solving Quadratic Equations by Factoring:
• How To Solve Quadratic...
How To Factor Difficult Quadratic Equations:
• How To Factor Difficul...
Solving QE By Completing the Square:
• How To Solve Quadratic...
Solving Equations in Quadratic Form:
• Solving Equations In Q...
Sum and Products - Quadratic Equations:
• How To Find The Sum an...
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How To Calculate the Discriminant:
• How To Determine The D...
Standard Form to Vertex Form:
• Standard Form to Verte...
Graphing Quadratic Functions:
• Graphing Quadratic Fun...
How To Find the Axis of Symmetry:
• How to Find The Axis o...
Graphing Quadratic Functions - Vertex Form:
• Graphing Quadratic Fun...
Graphing QF in Standard Form:
• Graphing Quadratic Fun...
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Writing Quadratic Equations:
• Writing Quadratic Equa...
Maximum and Minimum Word Problems:
• Maximum and Minimum Va...
Systems of Quadratic Equations:
• Systems of Quadratic E...
Systems of Nonlinear Equations:
• How To Solve Systems o...
Quadratic Inequalities:
• Quadratic Inequalities
Quadratic Equations - Test Review:
• Quadratic Equations Mu...
___________________________________________
Final Exams and Video Playlists:
www.video-tuto...
Full-Length Videos and Worksheets:
/ collections

[@TheOrganicChemistryTutor]

Quadratic Equations - Free Formula Sheet: bit.ly/3WZ8v1Z Video Lessons by Chapter: www.video-tutor.net/ Quadratic Equations - Test Review: kzbin.info/www/bejne/nHepcmqHacqJq7s

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Please make a video on tricks for plus and minus

[@UsamaArshad-sf7tg]

Please post a detailed video explaining direct and inverse proportionality graphs ( with examples). I can't find any of the videos on proportionality graphs

[@vedantafaugoo]

Consider a Quadratic Equation, y = ax^2 + bx + c Consider Completed Square form y = a(x - h)^2 + k Discriminant Definition, D = a^2(x1 - x2)^2 The Discriminant, D = b^2 - 4ac Vertex (h, k) Vertex (-b/2a , -D/4a) Vertex (-b/2a, f(-b/2a)) Vertex ( (x1 + x2) / 2 , -a(x1 - x2 )^2 / 4 ) Sum = -b/a Product = c/a Difference = | sqrt(D)/a |

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Are you able to derive the sum formula and product formula for a standard form?

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I find that students have a difficult time navigating between the various forms of quadratic equations, in particular when is the most appropriate time to use each form.

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