(2*2=4 v 3 * 3 = 10) V (2* 2 = 5 ^ 3 * 3 = 9)

To evaluate the expression \((2*2=4 \lor 3*3=10) \lor (2*2=5 \land 3*3=9)\), we need to analyze each part of the expression.

1. Evaluate the left part: \(2*2=4\) is true, and \(3*3=10\) is false.

   • Therefore, \(2*2=4 \lor 3*3=10\) evaluates to true (since one part of the disjunction is true).

2. Evaluate the right part: \(2*2=5\) is false, and \(3*3=9\) is true.

   • Therefore, \(2*2=5 \land 3*3=9\) evaluates to false (since both conditions must be true for the conjunction to be true).

Now, we combine the results of both parts:

• Left part: true
• Right part: false

So, the entire expression \((2*2=4 \lor 3*3=10) \lor (2*2=5 \land 3*3=9)\) evaluates to true (since \(true \lor false\) is true).

Final result: true