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Write an inequality equivalent to the given inequality

The image shows the expression "x ≥ 4" (interpreting the symbol as a "greater than or equal to"). To write an equivalent inequality to this, we can manipulate it while keeping the relationship unchanged.

One equivalent inequality would be:
\[
x - 4 \geq 0
\]

Another possible form could be:
\[
x \geq 4 + 0
\]

Would you like further clarification on how inequalities work or how they are manipulated?

Here are five related questions to explore:

1. What is the difference between "greater than" and "greater than or equal to"?
2. How would the inequality change if it were \(x \leq 4\) instead?
3. Can you represent this inequality on a number line?
4. What happens to the inequality when both sides are multiplied by a negative number?
5. How do we solve compound inequalities?

**Tip:** Always be cautious when multiplying or dividing inequalities by negative numbers, as it reverses the inequality symbol!

Write an inequality equivalent to the given inequality: x ≥ 4

Explore how to write equivalent inequalities for the expression x ≥ 4. Learn about key algebraic concepts such as inequalities and transposition. Suitable for students in Grades 6-8.

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