Part A. Casey's square board is 196 square inches. You need to find the side length of the square. Think about inverse (or "opposite") operations. If the problem were flipped and you knew it had a side length of, say, 3 units, you would square the side length. 32 = 9. Well, what if you knew the area was 9 square units? How would you find the side length? Instead of squaring, you would need to find the square root. To solve Part A, take find the square root of 196 square inches. √196 = ? Check your answer by multiplying it by itself. If you get 196, you know you are correct.
Part B. What is the area of a game piece with a diameter of 1 inch? Since the game piece has a diameter, it's safe to assume that it's a circular piece. This means you need the formula for the area of a circle: π⋅r2, where r is the length of the radius. Since the diameter is twice the radius, the radius is 0.5 inches. Plug that into your equation and solve. π(0.5)2 square inches.
Part C. How many game pieces could Casey cut out of an 8 inch by 11 inch piece of card stock? Each game piece has a diameter of 1 inch. Assuming no waste of paper, Casey could fit eight game pieces across. She could theoretically fit 11 game pieces down. This would mean she has a array that is 8 wide and 11 long. She can fit 8⋅11 game pieces.