1. The people of Whoville were shopping like crazy to get their lists completed! one customer bought a wreath for $12 and seven
ornaments. The customer spent a total of $54. How much did each ornament cost? 2. If the average size of a heart is 12cm and the Grinch's heart is two sizes too small, How many centimeters is the Grinch's heart?
3. The Grinch goes up the mountain in the Dump-It-To-Grump-It which is a total of 15 miles from Whoville. The last bump of the Dump is 5 miles away. How many total miles were the previous bumps up the mountain?
4. The Grinch X-Rays his heart and it is down a size and a half. If his heart measured 20cm, to begin with, what is the current measure?
5. How old was the Grinch when his classmates picked on him? He is 150 now and if I reduce his current age by three times his age as a kid, it would be 126.
6. The Grinch asked for a three-quarter-inch wrench. How is this written as a percent?
7. The Grinch has termites in his smile. If the Grinch has a total of 55 teeth and the termites have infested 20% of his teeth, how many teeth are infested with termites?
8. The Grinch made a belt buckle that is rectangular shaped. The buckle has a length of 7 inches and a width of 3 inches. What is the total area of the belt buckle?
9. When the Grinch arrives at his first house, he takes all the decorations. By mistake, he has left 8 ornaments on the floor. If this is 2% of the total number of ornaments, how many ornaments were there to start with?
10. The Grinch twists one light bulb which connects to all the lights and they all turn back on. If this one light represents one percent of the total lights on the strand, how many total lights were on the strand?
11. There are a lot of Whos sitting at the long table having the Christmas feast. If the Grinch and his dog represent 5% of the total number of Whos sitting at the table, how many total Whos (including the Grinch and his dog) are enjoying the Christmas Feast?
The distance between two points is calculated through the equation, d = √(x₂ - x₁)² + (y₂ - y₁)² Substituting the known values from the given above, d = √(4 - -4)² + (4 - -4)² d = 8√2 = 11.31 The distance between the points is approximately equal to 11.31. The value that Jason presented is not the real distance because it does not account for the other set of coordinates.
