Write interval notation for the given set or graph. { x | − 4 ≤ x < 5 }

Question

Want to see more full solutions like this?

Answer 1

Textbook Question

Chapter K, Problem 1DE

Write interval notation for the given set or graph.

{ x | − 4 ≤ x < 5 }

Expert Solution & Answer

To determine

To calculate: The interval notation for the provided set {x|−4≤x<5}.

Answer to Problem 1DE

Solution:

The interval notation of the provided set {x|−4≤x<5} is [−4,5).

Explanation of Solution

Given Information:

The provided set is {x|−4≤x<5}.

Formula used:

To write the inequality in the interval notation following steps are followed:

Step 1. Open interval is represented by left or right parentheses “(” or “)”. Left parentheses represent the value to the right of it and the point excluded. Right parentheses represent the value to the left of it and the point excluded.

Step 2. Close interval is represented by the brackets, either left “[” or right “]” brackets. Left bracket represents the value to the right of it and the point included. Right brackets represent the value to the left of it and the point included.

Step 3. If in the interval notation, ∞ or −∞ is included then instead of using brackets, parentheses are uses.

Calculation:

Consider the provided set:

{x|−4≤x<5}

Using the rule of interval notation, the above set in interval notation is:

{x|−4≤x<5}=[−4,5)

Therefore, the set in interval notation is [−4,5).

Want to see more full solutions like this?

Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Students have asked these similar questions

7. The demand for a product, in dollars, is p = D(x) = 1000 -0.5 -0.0002x² 1 Find the consumer surplus when the sales level is 200. [Hints: Let pm be the market price when xm units of product are sold. Then the consumer surplus can be calculated by foam (D(x) — pm) dx]

2. Claim events on a portfolio of insurance policies follow a Poisson process with parameter A. Individual claim amounts follow a distribution X with density: f(x)=0.0122re001, g>0. The insurance company calculates premiums using a premium loading of 45%. (a) Derive the moment generating function Mx(t).

4. Find the general solution and the definite solution for the following differential equations: (a) +10y=15, y(0) = 0; (b) 2 + 4y = 6, y(0) =

Answer 2

Textbook Question

Chapter K, Problem 1DE

Write interval notation for the given set or graph.

{ x | − 4 ≤ x < 5 }

Expert Solution & Answer

To determine

To calculate: The interval notation for the provided set {x|−4≤x<5}.

Answer to Problem 1DE

Solution:

The interval notation of the provided set {x|−4≤x<5} is [−4,5).

Explanation of Solution

Given Information:

The provided set is {x|−4≤x<5}.

Formula used:

To write the inequality in the interval notation following steps are followed:

Step 1. Open interval is represented by left or right parentheses “(” or “)”. Left parentheses represent the value to the right of it and the point excluded. Right parentheses represent the value to the left of it and the point excluded.

Step 2. Close interval is represented by the brackets, either left “[” or right “]” brackets. Left bracket represents the value to the right of it and the point included. Right brackets represent the value to the left of it and the point included.

Step 3. If in the interval notation, ∞ or −∞ is included then instead of using brackets, parentheses are uses.

Calculation:

Consider the provided set:

{x|−4≤x<5}

Using the rule of interval notation, the above set in interval notation is:

{x|−4≤x<5}=[−4,5)

Therefore, the set in interval notation is [−4,5).

Want to see more full solutions like this?

Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 3

Textbook Question

Chapter K, Problem 1DE

Write interval notation for the given set or graph.

{ x | − 4 ≤ x < 5 }

Expert Solution & Answer

To determine

To calculate: The interval notation for the provided set {x|−4≤x<5}.

Answer to Problem 1DE

Solution:

The interval notation of the provided set {x|−4≤x<5} is [−4,5).

Explanation of Solution

Given Information:

The provided set is {x|−4≤x<5}.

Formula used:

To write the inequality in the interval notation following steps are followed:

Step 1. Open interval is represented by left or right parentheses “(” or “)”. Left parentheses represent the value to the right of it and the point excluded. Right parentheses represent the value to the left of it and the point excluded.

Step 2. Close interval is represented by the brackets, either left “[” or right “]” brackets. Left bracket represents the value to the right of it and the point included. Right brackets represent the value to the left of it and the point included.

Step 3. If in the interval notation, ∞ or −∞ is included then instead of using brackets, parentheses are uses.

Calculation:

Consider the provided set:

{x|−4≤x<5}

Using the rule of interval notation, the above set in interval notation is:

{x|−4≤x<5}=[−4,5)

Therefore, the set in interval notation is [−4,5).

Want to see more full solutions like this?

Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 4

Textbook Question

Chapter K, Problem 1DE

Write interval notation for the given set or graph.

{ x | − 4 ≤ x < 5 }

Expert Solution & Answer

To determine

To calculate: The interval notation for the provided set {x|−4≤x<5}.

Answer to Problem 1DE

Solution:

The interval notation of the provided set {x|−4≤x<5} is [−4,5).

Explanation of Solution

Given Information:

The provided set is {x|−4≤x<5}.

Formula used:

To write the inequality in the interval notation following steps are followed:

Step 1. Open interval is represented by left or right parentheses “(” or “)”. Left parentheses represent the value to the right of it and the point excluded. Right parentheses represent the value to the left of it and the point excluded.

Step 2. Close interval is represented by the brackets, either left “[” or right “]” brackets. Left bracket represents the value to the right of it and the point included. Right brackets represent the value to the left of it and the point included.

Step 3. If in the interval notation, ∞ or −∞ is included then instead of using brackets, parentheses are uses.

Calculation:

Consider the provided set:

{x|−4≤x<5}

Using the rule of interval notation, the above set in interval notation is:

{x|−4≤x<5}=[−4,5)

Therefore, the set in interval notation is [−4,5).

Want to see more full solutions like this?

Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 5

Textbook Question

Answer 6

Textbook Question

Answer 7

Expert Solution & Answer

To determine

To calculate: The interval notation for the provided set {x|−4≤x<5}.

Answer to Problem 1DE

Solution:

The interval notation of the provided set {x|−4≤x<5} is [−4,5).

Explanation of Solution

Given Information:

The provided set is {x|−4≤x<5}.

Formula used:

To write the inequality in the interval notation following steps are followed:

Step 1. Open interval is represented by left or right parentheses “(” or “)”. Left parentheses represent the value to the right of it and the point excluded. Right parentheses represent the value to the left of it and the point excluded.

Step 2. Close interval is represented by the brackets, either left “[” or right “]” brackets. Left bracket represents the value to the right of it and the point included. Right brackets represent the value to the left of it and the point included.

Step 3. If in the interval notation, ∞ or −∞ is included then instead of using brackets, parentheses are uses.

Calculation:

Consider the provided set:

{x|−4≤x<5}

Using the rule of interval notation, the above set in interval notation is:

{x|−4≤x<5}=[−4,5)

Therefore, the set in interval notation is [−4,5).

Answer 8

Expert Solution & Answer

To determine

To calculate: The interval notation for the provided set {x|−4≤x<5}.

Answer to Problem 1DE

Solution:

The interval notation of the provided set {x|−4≤x<5} is [−4,5).

Explanation of Solution

Given Information:

The provided set is {x|−4≤x<5}.

Formula used:

To write the inequality in the interval notation following steps are followed:

Step 1. Open interval is represented by left or right parentheses “(” or “)”. Left parentheses represent the value to the right of it and the point excluded. Right parentheses represent the value to the left of it and the point excluded.

Step 2. Close interval is represented by the brackets, either left “[” or right “]” brackets. Left bracket represents the value to the right of it and the point included. Right brackets represent the value to the left of it and the point included.

Step 3. If in the interval notation, ∞ or −∞ is included then instead of using brackets, parentheses are uses.

Calculation:

Consider the provided set:

{x|−4≤x<5}

Using the rule of interval notation, the above set in interval notation is:

{x|−4≤x<5}=[−4,5)

Therefore, the set in interval notation is [−4,5).

Answer 9

Expert Solution & Answer

Answer 10

Expert Solution & Answer

Answer 11

To determine

To calculate: The interval notation for the provided set {x|−4≤x<5}.

Answer 12

Answer to Problem 1DE

Solution:

The interval notation of the provided set {x|−4≤x<5} is [−4,5).

Answer 13

Explanation of Solution

Given Information:

The provided set is {x|−4≤x<5}.

Formula used:

To write the inequality in the interval notation following steps are followed:

Step 1. Open interval is represented by left or right parentheses “(” or “)”. Left parentheses represent the value to the right of it and the point excluded. Right parentheses represent the value to the left of it and the point excluded.

Step 2. Close interval is represented by the brackets, either left “[” or right “]” brackets. Left bracket represents the value to the right of it and the point included. Right brackets represent the value to the left of it and the point included.

Step 3. If in the interval notation, ∞ or −∞ is included then instead of using brackets, parentheses are uses.

Calculation:

Consider the provided set:

{x|−4≤x<5}

Using the rule of interval notation, the above set in interval notation is:

{x|−4≤x<5}=[−4,5)