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Chapter 1: Problem 90

In the following exercises, translate from algebra to English. $$17 < 35$$

Short Answer

Expert verified
Seventeen is less than thirty-five.

Step by step solution

01

Identify the Mathematical Symbols

First, identify the mathematical symbols given in the inequality. Here, it is the less than symbol '<' and the numbers 17 and 35.
02

Translate Each Part to Words

Translate each part of the inequality into words. The number 17 remains 'seventeen', the less than symbol '<' translates to 'is less than', and the number 35 remains 'thirty-five'.
03

Combine the Translations

Combine all the translated parts to form a complete sentence. So, '17 < 35' translates to 'seventeen is less than thirty-five'.

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Key Concepts

These are the key concepts you need to understand to accurately answer the question.

mathematical symbols
Mathematical symbols are crucial for understanding and writing mathematical expressions. These symbols represent specific operations or relationships between numbers. For example:

  • The '<' symbol means 'less than'.
  • The '>' symbol means 'greater than'.
  • Other common symbols include '+', '-', '=', '鈮�' (less than or equal to), and '鈮�' (greater than or equal to).

Recognizing these symbols helps in translating mathematical expressions into understandable language.
number comparison
Number comparison involves evaluating the relationship between two numbers. Key comparison operators are:

  • '<' (less than): The number on the left is smaller than the one on the right. For example, 17 < 35 means 17 is smaller than 35.
  • '>' (greater than): The number on the left is larger than the one on the right. For example, 35 > 17 means 35 is larger than 17.

These comparisons help determine order and hierarchy in numbers. Practicing these helps in better understanding and solving inequalities.
inequalities in algebra
Inequalities in algebra are statements about the relative size or order of two numbers or expressions. They use the symbols '<', '>', '鈮�', and '鈮�'. Here鈥檚 how you work with them:

When you see an inequality like '17 < 35', you can read it as 'seventeen is less than thirty-five'.

  • This is based on understanding and translating each component.
  • First, identify that '<' means 'less than'.

Combining these parts accurately forms the complete sentence. Understanding inequalities is essential for solving algebra problems where you're asked to find relationships between values or variables.

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