https://file.aiquickdraw.com/mathbot/file/1727454489451zrx2zou9.jpg

can you write what it says then ill decide weather you should solve it or not

The image shows the following Boolean algebra expression:

**13. Show that:**
\[ \bar{x}y + y\bar{z} + x\bar{z} = \bar{x}y + y\bar{z} + x\bar{z} \]

It looks like the equation on both sides of the equals sign is identical, meaning this is already trivially true. Would you like me to provide an explanation of why this holds?

Let me know how you'd like to proceed!

Show that \( \bar{x}y + y\bar{z} + x\bar{z} = \bar{x}y + y\bar{z} + x\bar{z} \).

Explore the Boolean algebra problem where you prove that \( \bar{x}y + y\bar{z} + x\bar{z} \) simplifies to itself. This step-by-step guide helps students understand key concepts such as Boolean identities, logic gates, and Boolean simplifications. Ideal for high school students in Grades 9-12.

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