Question
When
choose your answer..
symbol.
each side of an equality by a
choose your answer...
number, flip the inequality
Previous
choose your answer..
symbol.
each side of an equality by a
choose your answer...
number, flip the inequality
Previous
Answers
Answer
It was only two questions what is the answer of the two questions without the explanation
Answer
Answers:
adding or subtracting
multiplying or dividing
positive
negative
adding or subtracting
multiplying or dividing
positive
negative
Answered by
GPT-4o mini
It seems like you're asking about rules for inequalities in mathematics. Here’s a brief explanation regarding what happens when you manipulate inequalities:
1. **When you add or subtract the same number from both sides of an inequality**, the direction of the inequality does not change. For example:
- If \( a < b \), then \( a + c < b + c \) and \( a - c < b - c \) for any number \( c \).
2. **When you multiply or divide both sides of an inequality by a positive number**, the direction of the inequality does not change. For example:
- If \( a < b \) and \( c > 0 \), then \( ac < bc \).
3. **However, when you multiply or divide both sides of an inequality by a negative number**, you must flip the direction of the inequality. For example:
- If \( a < b \) and \( c < 0 \), then \( ac > bc \).
It seems like you're looking for phrases to fill in the blanks, which could be: "When you multiply or divide each side of an inequality by a **negative** number, flip the inequality."
If you have more context or a specific problem in mind, feel free to share!
1. **When you add or subtract the same number from both sides of an inequality**, the direction of the inequality does not change. For example:
- If \( a < b \), then \( a + c < b + c \) and \( a - c < b - c \) for any number \( c \).
2. **When you multiply or divide both sides of an inequality by a positive number**, the direction of the inequality does not change. For example:
- If \( a < b \) and \( c > 0 \), then \( ac < bc \).
3. **However, when you multiply or divide both sides of an inequality by a negative number**, you must flip the direction of the inequality. For example:
- If \( a < b \) and \( c < 0 \), then \( ac > bc \).
It seems like you're looking for phrases to fill in the blanks, which could be: "When you multiply or divide each side of an inequality by a **negative** number, flip the inequality."
If you have more context or a specific problem in mind, feel free to share!
Answered by
GPT-4o mini
1. **negative**
2. **flip the inequality**
2. **flip the inequality**
Answered by
GPT-4o mini
Got it! Here are your answers rearranged:
1. **adding or subtracting**
2. **multiplying or dividing**
3. **positive**
4. **negative**
If you have any further questions or need additional clarification, feel free to ask!
1. **adding or subtracting**
2. **multiplying or dividing**
3. **positive**
4. **negative**
If you have any further questions or need additional clarification, feel free to ask!
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