Questions: What is the range of the function shown in the graph below?

What is the range of the function shown in the graph below?
Transcript text: What is the range of the function shown in the graph below?
failed

Solution

failed
failed

Solution Steps

Step 1: Identify the lowest and highest y-values

The graph extends infinitely downwards and upwards except at $y = -3$. Therefore the range is all real numbers except -3.

Step 2: Write the range in interval notation

The range can be expressed in interval notation as $(-\infty, -3) \cup (-3, \infty)$.

Final Answer

The range of the function is $\boxed{(-\infty, -3) \cup (-3, \infty)}$

Was this solution helpful?
failed
Unhelpful
failed
Helpful

Questions asked by other users

failedAnswered
Three samples of three different gases are listed in the table below. All the samples contain exactly 1 mole of gas and are at a temperature of 0.0°C. For each sample, decide whether the gas can be reasonably described as an ideal gas. If the gas isn't ideal, decide the most important reason why it isn't. sample pressure (atm) volume (L) ideal? If not ideal, the most important reason why not: --------------- A 1.9 15.0 yes There are attractions between the particles. The particles don't have zero volume. B 0.90 25.0 yes no There are attractions between the particles. The particles don't have zero volume.
failedAnswered
Question 7 A drum is 40 inches in diameter and 4 feet high. What is its volume? a. 2.91 ft^3 b. 3.491 ft^3 c. 34.91 ft^3 d. 418.88 ft^3
failedAnswered
Adding rational expressions with common denominators and Subtract. (-frac4 a+2 x6 a-frac9 a-8 x6 a)
failedAnswered
You determine there is a strong linear relationship between two variables using a test for linear regression. Can you immediately claim that one variable is causing the second variable to act in a certain way? No, you should examine the situation to identify lurking variables that may be influencing both variables. No, the correlation would need to be a perfect linear relationship to be sure. No, you must first decide if the relationship is positive or negative. Yes, a strong linear relationship implies causation between the two variables.
failedAnswered
Figure ABCD is a kite. Find the value of x.