Solving Quadratic Equations by Extracting Square Roots

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In this game, players will determine whether various nouns are related to the process of solving quadratic equations by extracting square roots. Players will answer with ✅ for related nouns and ❌ for unrelated nouns.

Created by

Rena Naza

Philippines

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#	Player	Accuracy	time
1	Rena Naza May 11, 2025	% 55	02:29

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Solving Quadratic Equations by Extracting Square Roots


Solving Quadratic Equations by Extracting Square RootsOnline version In this game, players will determine whether various nouns are related to the process of solving quadratic equations by extracting square roots. Players will answer with ✅ for related nouns and ❌ for unrelated nouns. by Rena Naza 1 Graphing a linear function is the same as graphing a quadratic function. Yes No 2 The Pythagorean theorem is unrelated to quadratic equations. Yes No 3 Quadratic equations can only have one solution. Yes No 4 Quadratic equations can have real or complex roots based on the discriminant. Yes No 5 Finding the slope of a line involves quadratic equations. Yes No 6 The discriminant helps determine the nature of the roots of a quadratic equation. Yes No 7 The factorial of a number is relevant to quadratic equations. Yes No 8 Calculating the area of a circle involves square roots but not quadratic equations. Yes No 9 Extracting the square root is a method for solving certain quadratic equations. Yes No 10 Linear equations are solved using the method of extracting square roots. Yes No 11 Graphing a quadratic equation can show the points where it intersects the x-axis. Yes No 12 Solving a cubic equation requires extracting square roots. Yes No 13 The quadratic equation is a linear equation. Yes No 14 A quadratic equation can be expressed in the form ax^2 + bx + c = 0. Yes No 15 The sum of angles in a triangle relates to quadratic equations. Yes No 16 The quadratic formula can be derived using the method of extracting square roots. Yes No 17 Completing the square is another method related to extracting square roots. Yes No 18 The square root of a number is used in solving quadratic equations. Yes No 19 The vertex form of a quadratic equation involves square roots. Yes No 20 The solutions of a quadratic equation are also known as the roots. Yes No

You can integrate the game into an LMS compatible with LTI 1.1 or LTI 1.3 such as Canvas, Moodle, or Blackboard. This way, the scores will be automatically saved into the platform’s gradebook.

Solving Quadratic Equations by Extracting Square Roots

Yes or No

About this activity

Created by

Download the paper version to play

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Solving Quadratic Equations by Extracting Square RootsOnline version

by Rena Naza

Graphing a linear function is the same as graphing a quadratic function.

The Pythagorean theorem is unrelated to quadratic equations.

Quadratic equations can only have one solution.

Quadratic equations can have real or complex roots based on the discriminant.

Finding the slope of a line involves quadratic equations.

The discriminant helps determine the nature of the roots of a quadratic equation.

The factorial of a number is relevant to quadratic equations.

Calculating the area of a circle involves square roots but not quadratic equations.

Extracting the square root is a method for solving certain quadratic equations.

Linear equations are solved using the method of extracting square roots.

Graphing a quadratic equation can show the points where it intersects the x-axis.

Solving a cubic equation requires extracting square roots.

The quadratic equation is a linear equation.

A quadratic equation can be expressed in the form ax^2 + bx + c = 0.

The sum of angles in a triangle relates to quadratic equations.

The quadratic formula can be derived using the method of extracting square roots.

Completing the square is another method related to extracting square roots.

The square root of a number is used in solving quadratic equations.

The vertex form of a quadratic equation involves square roots.

The solutions of a quadratic equation are also known as the roots.