Math / Geometry

QuestionDetermine the domain of the following graph:

Studdy Solution

STEP 1

1. The graph is a continuous curve between the open circles.
2. The open circles indicate that the endpoints are not included in the domain.

STEP 2

1. Identify the x-coordinates of the endpoints.
2. Determine the interval for the domain.
3. Express the domain in interval notation.

STEP 3

Identify the x-coordinates of the endpoints from the graph description:
- The curve starts with an open circle at approximately $x = -9$ . - The curve ends with an open circle at approximately $x = 10$ .

STEP 4

Determine the interval for the domain based on the x-coordinates of the endpoints:
- Since the endpoints are open circles, they are not included in the domain.

STEP 5

Express the domain in interval notation:
- The domain is the open interval from $-9$ to $10$ .
$\text{Domain: } (-9, 10)$
The domain of the graph is:
$\boxed{(-9, 10)}$

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QuestionDetermine the domain of the following graph:

Studdy Solution

STEP 1

1. The graph is a continuous curve between the open circles.
2. The open circles indicate that the endpoints are not included in the domain.

STEP 2

1. Identify the x-coordinates of the endpoints.
2. Determine the interval for the domain.
3. Express the domain in interval notation.

STEP 3

Identify the x-coordinates of the endpoints from the graph description:
- The curve starts with an open circle at approximately $x = -9$ . - The curve ends with an open circle at approximately $x = 10$ .

STEP 4

Determine the interval for the domain based on the x-coordinates of the endpoints:
- Since the endpoints are open circles, they are not included in the domain.

STEP 5

Express the domain in interval notation:
- The domain is the open interval from $-9$ to $10$ .
$\text{Domain: } (-9, 10)$
The domain of the graph is:
$\boxed{(-9, 10)}$

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QuestionDetermine the domain of the following graph:

Studdy Solution

STEP 1

1. The graph is a continuous curve between the open circles.2. The open circles indicate that the endpoints are not included in the domain.

STEP 2

1. Identify the x-coordinates of the endpoints.2. Determine the interval for the domain.3. Express the domain in interval notation.

STEP 3

Identify the x-coordinates of the endpoints from the graph description:- The curve starts with an open circle at approximately x=−9 x = -9 x=−9. - The curve ends with an open circle at approximately x=10 x = 10 x=10.

STEP 4

Determine the interval for the domain based on the x-coordinates of the endpoints:- Since the endpoints are open circles, they are not included in the domain.

STEP 5

Express the domain in interval notation:- The domain is the open interval from −9 -9 −9 to 10 10 10.Domain: (−9,10) \text{Domain: } (-9, 10) Domain: (−9,10) The domain of the graph is:(−9,10) \boxed{(-9, 10)} (−9,10)​

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Studdy solves anything!

Start learning now

Download Studdy AI Tutor now. Learn with ease and get all help you need to be successful at school.

1. The graph is a continuous curve between the open circles.
2. The open circles indicate that the endpoints are not included in the domain.

1. Identify the x-coordinates of the endpoints.
2. Determine the interval for the domain.
3. Express the domain in interval notation.

Identify the x-coordinates of the endpoints from the graph description:
- The curve starts with an open circle at approximately $x = -9$ . - The curve ends with an open circle at approximately $x = 10$ .

Determine the interval for the domain based on the x-coordinates of the endpoints:
- Since the endpoints are open circles, they are not included in the domain.

Express the domain in interval notation:
- The domain is the open interval from $-9$ to $10$ .
$\text{Domain: } (-9, 10)$
The domain of the graph is:
$\boxed{(-9, 10)}$