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Yes

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Yes, trends of currency, economics...etc

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Yes, we used it in our report for the baking tray

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To make equations more visualized

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Yes, because everything has either a rate (e.g. speed, chemical reactions, stock markets…), measurements (e.g. objects…), or paths of travel (e.g. objects being displaced)

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Factorized Form
General Form
Vertex Form
Graphs
Tables

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To easily determine the value.

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yes
for example, mathematical equations can help us to know the parabola of an arc

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Yes

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Yes,

Games like Angry Birds or any throwing game applications.

Sports like basketball, baseball, or shot put.

Life Equipment like gutter, baking tray.

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To visualize the equation and to find out the values. For example, by drawing an equation, we can find out whether the value of one point on the graph is bigger or smaller than 0.

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to make it easier to understand the concept and visualize the equation

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Yes. For example, we used many mathematical equations while writing some reports in mathematics.

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To find the optimum dimensions of squares to remove from a tin plate to make a baking tray.

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Yes. For example this exam of Baking Tray.

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Help to understand the equations or functional relationships.

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Visualize the eqa and solve the problem

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Yes, because there is always a pattern for most of the real life phenomenon, so many phenomenon can be turned into a mathematical equation.

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Yes
-Pouring coffee into the cup
-Science experiments?
- Money stuff?

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Yes, but there will be inaccuracy.

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To show the values easier.

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Visualize the y value by each x values that distinguishing that is positive or negative

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Equations and graphs

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to make it easier when viewing and applying to daily lives

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To support when we are executing mathematical problems in physical engineering. In addition, to prevent mistakes or accidents during the processes.

Stocks in economics: to help us know the conditions for money management.

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To help you visualise what the equation is like, see the roots, vertex etc.

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yes

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Yes. For example, stocks and angry bird

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To more simply and logically illustrate with more persuasiveness.

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Yes. For example, we use it in assessments

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general form
vertex formula
graphs
square equation

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yes

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To help predict a trend

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To make it easier to analyze and find points and trend line of a parabola.

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To visualize the equation, so it will be easier to understand.

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General Form
Vertex Form
Quadratic formula

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Vertex form
Quadratic formula
Completing the square

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Vertex form (Complete the square)
General form

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Using a graph or some type of equation.

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general form, factorized form, and vertex form

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Equation
Graph

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Can be represented as a graph and equations.
Equations:
general form: ax2 + bx + c
vertex form: a(x-p)^2+q
factorized form: a(x-p)(x-q)

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to have a more clear view of the values and make better interpretations

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Quadratic equations (general form and vertex form)

Diagrams

Table

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graph / equation

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vertex form, general form
quadratic formula

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Vertex Form
General Form
Axis of Symmetry Form

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In a quadratic equation of the form:
- General form (ax^2+bx+c)
- Vertex form
- Axis-intercept form

As well as in graphical form.

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There are two different types to represent a parabola. One is factorized form and other one is vertex form. Factorized form is y=a(x-x1)(x-x2). Vertex form is y=a(x-h)^2+k. And general form.

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General Form
Completing the Square (Vertex Form