Name: Period: 9-1 Solving Quadratic Equations Using Graphs Notes Objective: Students will be able to use a graph to idenlify x-intercepts as solutions to a quadratic equations. • A quadratie equation is an equation of the second degree. t ean be written an standard form ax +bx+e=0, where a0 • A quadratic equation can have 0, 1, or 2 real solutions. The solutions of a quadratic equations are the value or values that ake the equatixn Irue. Solutions can also be ealled zeroes or x-intercepts. AVY irterceats 1xintercepis E Intercepts Example la: Find the solutions üf the quadratic equation x- l6 -0. Step 1: Ciraph the related quadratic equation, fixI-x-16 on Desmos. Step 2: Detemine how many x-intereepts the graph has. This is the number of solutions the quadratic equation has. solution(s). This quadratic function has The solutions) are:

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Chapter2: Second-order Linear Odes
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kamihq.com/web/viewer.html?state%=%7B"ids"%3A%5B"1vi1PiwtX9ye3
Frealism - The M.
New folder
Genetic drift- Wikip...
* Algebra F-
Ins 2 8.
Roland Morris -9-1 Guided Notes (pdf) .pdf
Name:
Period:
2-1 Solving Quadratic Equations Using Graphs Notes
Objective: Students will be able to use a graph to identify x-ntercepts as salutions to a
quadratic equatiICILS.
· Aquadratic equation is an equation of the second degree. It can be wntten an standard form
ax+ bx- c-0 where s0
• A quadratic equatuon can have 0, 1, or 2 real solutions. The solutions of a qudratic equations
are the value or values that hake the equatx tue.
. Solutions can also be ealled zeroes or x-intercepts.
1xinterceps
Eteceots
Example la: Find the solutions of the quadratic equation x-16-0
- Step 1: Graph the related quadratic
equation, fix) x'-16 on DesImOs.
• Step 2: Deternmine how many x-ulercepts
the graph has. This is the number of
solutions the quadratic equative has.
This quadratic function has
The solutions) are:
solutionts.
Transcribed Image Text:kamihq.com/web/viewer.html?state%=%7B"ids"%3A%5B"1vi1PiwtX9ye3 Frealism - The M. New folder Genetic drift- Wikip... * Algebra F- Ins 2 8. Roland Morris -9-1 Guided Notes (pdf) .pdf Name: Period: 2-1 Solving Quadratic Equations Using Graphs Notes Objective: Students will be able to use a graph to identify x-ntercepts as salutions to a quadratic equatiICILS. · Aquadratic equation is an equation of the second degree. It can be wntten an standard form ax+ bx- c-0 where s0 • A quadratic equatuon can have 0, 1, or 2 real solutions. The solutions of a qudratic equations are the value or values that hake the equatx tue. . Solutions can also be ealled zeroes or x-intercepts. 1xinterceps Eteceots Example la: Find the solutions of the quadratic equation x-16-0 - Step 1: Graph the related quadratic equation, fix) x'-16 on DesImOs. • Step 2: Deternmine how many x-ulercepts the graph has. This is the number of solutions the quadratic equative has. This quadratic function has The solutions) are: solutionts.
2 8...
Roland Morris - 9-1 Guided Notes (pdf) .pdf
Name:
Period:
9-1Solving Quadratic Equations Using Graphs Notes
Objective: Students will be able to use a graph to sdentify x-ntercepts as solutions to a
quadratic equalions.
• Aquadratic equation is an equation of the second degree. It ean be written in standard form
ax+bx +e+0 where a = 0.
Aquadratic exuatian can have 0, 1, or 2 real solutions. The solutions of a quadratic equations
are the value I values that make the equaticon true.
-Solutions ean also be called zeroes or x-intercepts.
1 x intercepts
C Intercepts
Example la: Find the selutions of the quadralic equation x- 16-0.
- Step 1: Graph the related quadratic
equation, I[x)-16 on Desmos.
* Step 2: Determune how many x-nlerceps.
ihe graph has. Thus is the number of
solutions the quadratic equatici has.
solutionts)
This quadratic function has
The solutionist are:
Transcribed Image Text:2 8... Roland Morris - 9-1 Guided Notes (pdf) .pdf Name: Period: 9-1Solving Quadratic Equations Using Graphs Notes Objective: Students will be able to use a graph to sdentify x-ntercepts as solutions to a quadratic equalions. • Aquadratic equation is an equation of the second degree. It ean be written in standard form ax+bx +e+0 where a = 0. Aquadratic exuatian can have 0, 1, or 2 real solutions. The solutions of a quadratic equations are the value I values that make the equaticon true. -Solutions ean also be called zeroes or x-intercepts. 1 x intercepts C Intercepts Example la: Find the selutions of the quadralic equation x- 16-0. - Step 1: Graph the related quadratic equation, I[x)-16 on Desmos. * Step 2: Determune how many x-nlerceps. ihe graph has. Thus is the number of solutions the quadratic equatici has. solutionts) This quadratic function has The solutionist are:
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