Mathematics, 30.11.2019 20:31 cymoneej

a. identify the parent function of the given graph.
b. in two or more complete sentences, compare and contrast the domain and range of the parent function with the that of the given graph.

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Answer from: tilly29

The parent function of this graph is f(x) = x³. the domain and range of the parent function is all real numbers for both aka (-∞, ∞) in interval notation. there isn't a number you could plug in for x that would give you back an error for this equation.

look at the graph. the range is clearly from (-∞, ∞), as the ends of the function extend in both directions--positive and negative y values--infinitely. as for the domain, it's still (-∞, ∞) or all real numbers. there don't appear to be any cut-offs or limitations with the x-values either. the domain and range of the of the parent function is the same as the function shown on the graph.

Answer from: 2965276513

The parent function of given graph is y=x^3

Domain is $(-\infty,\infty)$

Range is $(-\infty,\infty)$

Step-by-step explanation:

Given the graph below, we have to identify the parent function of given graph.

As the graph of cubic function goes from $(-\infty)$ to $(\infty)$ and also crosses the x-axis minimum 1 time and maximum 3 times. The graph which is given shows the same behavior explained.

∴ the parent function of given graph is y=x^3

The domain of a function is the complete set of possible values of the independent variable. hence, domain of y=x^3 is

The above function is defined at all the values of x

∴ Domain is $(-\infty,\infty)$

The range of a function is the complete set of all the possible resulting values i.e all y-values.

also Range is $(-\infty,\infty)$

Answer from: Quest

days of the week

step-by-step explanation:

javier earned more money then kyle, so that won't always be a constant term, but the days of the week do not change so that term is always constant.

edit: i meant

Answer from: Quest

the solution is the point $(1,-3)$

step-by-step explanation:

we have

$3x-y=6$ > equation a

$y=x-4$ > equation b

adds equation a and equation b

$3x-y=6\\y=x--y+y=6+x-4\\3x=2+x\\3x-x=2\\2x=2\\x=1$

substitute the value of x in equation b to find the value of y

$y=(1)-4=-3$

the solution is the point $(1,-3)$

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a. identify the parent function of the given graph.
b. in two or more complete sentences, comp...

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