c) 1) \( 0 \times 1= \) 6) \( 1 \times 0= \) 2) \( |x|= \) 1) \( 1-1= \) 3.) \( 2 \times 2= \) f) \( 2 \times 3= \) 8.) \( 1-2= \) 5) \( 2 \times 0= \) q) \( 6-3= \) 10.) \( 5-6= \)

Did you know that multiplying by zero is a classic example of how numbers behave in mathematics? No matter what you multiply by zero, the answer is always zero! This fundamental property shows the special role that zero plays in the number system, acting like a powerful force that keeps everything else from changing when it steps in. In the real world, this concept comes in handy more often than you'd think. Imagine you're at a party and every potential pizza topping is sitting on the table, but you decide to order pizza without any toppings—what do you get? That's right, a cheese pizza (or a zero-topping pizza)! Multiplying by zero means you're left with nothing extra, emphasizing how important selection and choices can be in everyday situations!