State the domain of the following function in the graph below. (K:1)

Question

BlackTom AI · Accepted Answer

To determine the domain from the graph, we first examine the interval indicated by the graph's endpoints. The given graph shows the domain as all real numbers x such that -3 ≤ x ≤ 3, which is a closed interval including both endpoints.

Option a.: If this option implied a domain wider than [-3, 3], such as all real numbers or an interval not bounded by -3 and 3, it would be incorrect because the graph does not extend beyond -3 or 3.

Option b.: If this option suggested a domain that excludes one or both endpoints, like (-3, 3) or any open interval, that would be inconsistent with the graph’s inclusion of -3 and 3.

Option c.: This option would match the exact closed interval [-3, 3], representing the correct domain since it includes both endpoints and contains all x with -3 ≤ x ≤ 3.

Option d.: If this option proposed any interval that does not align with -3 to 3, such as a subset of [-3, 3], a superset, or a disjoint range, it would be incorrect because it wouldn’t reflect the graph’s scope.

In summary, the correct choice should reflect a closed interval from -3 to 3, inclusive, which is the representation that matches the graph’s domain. The option that aligns with this description is the one that states or implies the interval [-3, 3].

State the domain of the following function in the graph below. (K:1)

View Explanation

Log in for full answers

Similar Questions

Part 1Find the domain of the function f(x)equals=StartFraction x squared minus 4 Over x squared minus 9 EndFractionx2−4x2−9. Part 1The domain is [input]enter your response here .(Type your answer in interval notation.)

Find the Domain Find the domain of the function. g(x)=x+3x2−81\displaystyle g\left(x\right)=\frac{x+3}{x^2-81} The domain is (−∞,(-\infty,[Fill in the blank] )∪()\cup([Fill in the blank] ,[Fill in the blank] )∪()\cup([Fill in the blank] ,∞),\infty)

Find the domain of the function. Write your answer in interval notation. Use inf for .

What is the domain of the following function? \[f(x) = \sqrt {\frac {19 x}{x^{2} - 36}}\]

What is the domain for the function;

In a consumer society, many adults channel creativity into buying things

Economic stress and unpredictable times have resulted in a booming industry for self-help products

People born without creativity never can develop it

More Practical Tools for Students Powered by AI Study Helper

Homework AI Solver

Stylized AI Paper Writer

Plagiarism Checker Assistant

Citation AI Academic Writing Tool

In-Class Translation Assistant

AI Note Generator

AI Quiz Answers

Past Exam Questions from University Test Bank

Smart Practice Assistant

Adaptive Practice

Making Your Study Simpler

State the domain of the following function in the graph below. (K:1)

View Explanation

Log in for full answers

Similar Questions

Part 1Find the domain of the function ​f(x)equals=StartFraction x squared minus 4 Over x squared minus 9 EndFractionx2−4x2−9. Part 1The domain is [input]enter your response here .​(Type your answer in interval​ notation.)

Find the Domain Find the domain of the function. g(x)=x+3x2−81\displaystyle g\left(x\right)=\frac{x+3}{x^2-81} The domain is (−∞,(-\infty,[Fill in the blank] )∪()\cup([Fill in the blank] ,[Fill in the blank] )∪()\cup([Fill in the blank] ,∞),\infty)

Find the domain of the function. Write your answer in interval notation. Use inf for .

What is the domain of the following function? \[f(x) = \sqrt {\frac {19 x}{x^{2} - 36}}\]

What is the domain for the function;

In a consumer society, many adults channel creativity into buying things

Economic stress and unpredictable times have resulted in a booming industry for self-help products

People born without creativity never can develop it

More Practical Tools for Students Powered by AI Study Helper

Making Your Study Simpler

Part 1Find the domain of the function f(x)equals=StartFraction x squared minus 4 Over x squared minus 9 EndFractionx2−4x2−9. Part 1The domain is [input]enter your response here .(Type your answer in interval notation.)