Sure, let's break it down step by step.

Given the statement: $(x \div 8 - 2) + 3 \frac{y}{12} \mod 2$

And the values: $x = 53$ and $y = 90$

1. Calculate $x \div 8$:
$$
53 \div 8 = 6.625
$$

2. Subtract 2 from the result:
$$
6.625 - 2 = 4.625
$$

3. Add 3 to the result:
$$
4.625 + 3 = 7.625
$$

4. Calculate $\frac{y}{12}$:
$$
90 \div 12 = 7.5
$$

5. Find the result of $\frac{y}{12} \mod 2$:
$$
7.5 \mod 2 = 1.5
$$

6. Compare the two results:
$$
7.625 1.5
$$

Since $7.625$ is indeed greater than $1.5$, the statement is:

**True**

Question

Sure, let's break it down step by step.

Given the statement: $(x \div 8 - 2) + 3 > \frac{y}{12} \mod 2$

And the values: $x = 53$ and $y = 90$

1. Calculate $x \div 8$:
   $$
   53 \div 8 = 6.625
   $$

2. Subtract 2 from the result:
   $$
   6.625 - 2 = 4.625
   $$

3. Add 3 to the result:
   $$
   4.625 + 3 = 7.625
   $$

4. Calculate $\frac{y}{12}$:
   $$
   90 \div 12 = 7.5
   $$

5. Find the result of $\frac{y}{12} \mod 2$:
   $$
   7.5 \mod 2 = 1.5
   $$

6. Compare the two results:
   $$
   7.625 > 1.5
   $$

Since $7.625$ is indeed greater than $1.5$, the statement is:

**True**

Knowee AI · Accepted Answer