Graph the function and identify the domain

and range 𝑦 = βˆ’ 2π‘₯squared

1 answer

To graph the function 𝑦 = βˆ’2π‘₯Β², we can start by creating a table of values:

|π‘₯|𝑦|
|-|-|
|-2|βˆ’8|
|-1|βˆ’2|
|0|0|
|1|βˆ’2|
|2|βˆ’8|

Plotting these points on a graph, we see that the graph of 𝑦 = βˆ’2π‘₯Β² is a downward-opening parabola:

{{{ graph( 300, 200, -3, 3, -10, 10, -2x^2) }}}

The domain of the function is the set of all real numbers, since there are no restrictions on the input values of π‘₯.

The range of the function is {𝑦 | 𝑦 ≀ 0}, because the graph of the function is entirely below the x-axis.
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