3.3 Solving Quadratics by Using the Zero Product Property (Due 11/13/2025)

Last updated about 2 hours ago

14 questions

Required

A.SSE.1.a

Required

A.SSE.1.a

Required

3.3 Solving Quadratics by Using the Zero Product Property (Due 11/13/2025)

Last updated about 2 hours ago

14 questions

Essential Question: How do we solve quadratic equations by factoring them?

Learning Target: Students will use knowledge of factoring to solve quadratic equations that model real-world equations.

Show work and use complete sentences for credit.

Day 11/13/25

Review: Solving Equations

Required

Solve
g + 5 = 0
_______ 

Required

Solve
9y - 27 = 0
_______ 

Required

What are two factors of -64 that combine (add or subtract) to equal 0?

_______ and _______ 

Solving Quadratics by Factoring

Required

Use the following expression to evaluate:

(5x+4)(2x-6)
Evaluate for x = 3
_______  
Evaluate for x = -4/5
_______ 

Required

Evaluate for x = -3

How to solve quadratic equations by factoring.

Required

Solve the following Quadratic function:

x(8x + 3) = 0

x=_______  and x=_______ 

Required

Solve the following Quadratic function:

(x - 7)(x + 7) = 0  (smaller solution first)

x=_______  and x=_______ 

Required

Solve for x:
v=_______  and v=_______ 

A.SSE.1.a

Required

Solve for w


(smaller solution first)
w=_______  and w=_______ 

A.SSE.1.a

Required

Solve the following Quadratic function:

(2x + 3)(x + 1) = 0

(smaller solution first)
x=_______  and x=_______ 

Required

When two factors equal 0 what does that tell you about the factors?

Required

Solve using the Zero Product Property:

The height of a football after it has been kicked from the top of a hill can be modeled by the equation h = 2 (-2 -4t) (2t - 5) , where h is the height of the football in feet and t is the time in seconds. How long is the football in the air?

Required

Solve using the Zero Product Property:

The depth of a scuba diver can be modeled by the equation d = 0.5t(3.5t - 28.25) , where d is the depth in meters of the diver and t is the time in minutes. Find the time it takes for the diver to reach the surface. Give your answer to the nearest minute.

Required

Solve using the Zero Product Property:

The height of a flare fired from a platform can be modeled by the equation
h=8t( -2t + 10)+4(-2t + 10), where h is the height of the flare in feet and t is the time in seconds. Find the time it takes for the flare to reach the ground.

3.3 Solving Quadratics by Using the Zero Product Property (Due 11/13/2025)

3.3 Solving Quadratics by Using the Zero Product Property (Due 11/13/2025)

Essential Question: How do we solve quadratic equations by factoring them?

Learning Target: Students will use knowledge of factoring to solve quadratic equations that model real-world equations.

Show work and use complete sentences for credit.

Day 11/13/25

Review: Solving Equations

Solving Quadratics by Factoring

(5x+4)(2x-6)

Evaluate for x = -3

Evaluate for x = -3

How to solve quadratic equations by factoring.

When two factors equal 0 what does that tell you about the factors?

Solve using the Zero Product Property:The height of a football after it has been kicked from the top of a hill can be modeled by the equation h = 2 (-2 -4t) (2t - 5) , where h is the height of the football in feet and t is the time in seconds. How long is the football in the air?

Solve using the Zero Product Property:The depth of a scuba diver can be modeled by the equation d = 0.5t(3.5t - 28.25) , where d is the depth in meters of the diver and t is the time in minutes. Find the time it takes for the diver to reach the surface. Give your answer to the nearest minute.

Solve using the Zero Product Property:The height of a flare fired from a platform can be modeled by the equation h=8t( -2t + 10)+4(-2t + 10), where h is the height of the flare in feet and t is the time in seconds. Find the time it takes for the flare to reach the ground.

Essential Question: How do we solve quadratic equations by factoring them?

Learning Target: Students will use knowledge of factoring to solve quadratic equations that model real-world equations.

Show work and use complete sentences for credit.

Day 11/13/25

Review: Solving Equations

Solving Quadratics by Factoring

(5x+4)(2x-6)

Evaluate for x = -3

Evaluate for x = -3

How to solve quadratic equations by factoring.

When two factors equal 0 what does that tell you about the factors?

Solve using the Zero Product Property:The height of a football after it has been kicked from the top of a hill can be modeled by the equation h = 2 (-2 -4t) (2t - 5) , where h is the height of the football in feet and t is the time in seconds. How long is the football in the air?

Solve using the Zero Product Property:The depth of a scuba diver can be modeled by the equation d = 0.5t(3.5t - 28.25) , where d is the depth in meters of the diver and t is the time in minutes. Find the time it takes for the diver to reach the surface. Give your answer to the nearest minute.

Solve using the Zero Product Property:The height of a flare fired from a platform can be modeled by the equation h=8t( -2t + 10)+4(-2t + 10), where h is the height of the flare in feet and t is the time in seconds. Find the time it takes for the flare to reach the ground.

Solve using the Zero Product Property:

The height of a football after it has been kicked from the top of a hill can be modeled by the equation h = 2 (-2 -4t) (2t - 5) , where h is the height of the football in feet and t is the time in seconds. How long is the football in the air?

Solve using the Zero Product Property:

The depth of a scuba diver can be modeled by the equation d = 0.5t(3.5t - 28.25) , where d is the depth in meters of the diver and t is the time in minutes. Find the time it takes for the diver to reach the surface. Give your answer to the nearest minute.

Solve using the Zero Product Property:

The height of a flare fired from a platform can be modeled by the equation
h=8t( -2t + 10)+4(-2t + 10), where h is the height of the flare in feet and t is the time in seconds. Find the time it takes for the flare to reach the ground.

Solve using the Zero Product Property:

The height of a football after it has been kicked from the top of a hill can be modeled by the equation h = 2 (-2 -4t) (2t - 5) , where h is the height of the football in feet and t is the time in seconds. How long is the football in the air?

Solve using the Zero Product Property:

The depth of a scuba diver can be modeled by the equation d = 0.5t(3.5t - 28.25) , where d is the depth in meters of the diver and t is the time in minutes. Find the time it takes for the diver to reach the surface. Give your answer to the nearest minute.

Solve using the Zero Product Property:

The height of a flare fired from a platform can be modeled by the equation
h=8t( -2t + 10)+4(-2t + 10), where h is the height of the flare in feet and t is the time in seconds. Find the time it takes for the flare to reach the ground.