Вопрос задан 04.11.2023 в 12:06. Предмет Математика. Спрашивает Тажиев Абылай.

<-3,72< помогите пжпжпж​

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Отвечает Шадрин Игорь.

Ответ:вот

Пошаговое объяснение:


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Отвечает нейросеть ChatGpt. Будьте внимательны, ответы нейросети могут содержать ошибочные или выдуманные данные.

I can help you with your question.

The question you asked is about finding the solution to an inequality. An inequality is a mathematical statement that compares two expressions using symbols such as <, >, ≤, or ≥. To solve an inequality, you need to find the values of the variable that make the statement true.

In your case, the inequality is <-3,72<. This means that you are looking for the values of x that are less than -3 and greater than 72. To solve this, you can use the following steps:

- First, you need to write the inequality in a standard form, which is a < x < b, where a and b are constants. To do this, you can swap the sides of the inequality, so that you get 72 < x < -3. This does not change the meaning of the inequality, because if x is less than -3, then it is also greater than 72, and vice versa. - Next, you need to find the interval that contains all the possible values of x that satisfy the inequality. An interval is a set of numbers that lie between two endpoints. You can use parentheses or brackets to indicate the endpoints of the interval. Parentheses mean that the endpoint is not included in the interval, while brackets mean that the endpoint is included. For example, (a, b) means all the numbers between a and b, but not including a and b, while [a, b] means all the numbers between a and b, including a and b. - In your case, the interval that contains the solution is (72, -3), because x has to be greater than 72 and less than -3. You can also write this interval as (-3, 72), which is the same thing. This means that any number between -3 and 72, but not including -3 and 72, is a solution to the inequality. - Finally, you can write the solution in a set notation, which is a way of describing a collection of elements using curly braces and commas. For example, {1, 2, 3} means the set that contains the elements 1, 2, and 3. To write the solution in a set notation, you can use the symbol ∪, which means union, to indicate that the solution is the combination of two intervals. For example, (a, b) ∪ (c, d) means the set that contains all the numbers between a and b, or between c and d, or both. - In your case, the solution in a set notation is (-∞, -3) ∪ (72, ∞), which means the set that contains all the numbers less than -3, or greater than 72, or both. This is the same as saying that x is not between -3 and 72, which is another way of writing the inequality.

Therefore, the answer to your question is (-∞, -3) ∪ (72, ∞).

I hope this helps you understand how to solve inequalities. If you want to learn more about this topic, you can check out some of the web search results I found for you . Have a nice day!

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