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Two professional surf boarders, Max and Tyler, went on a trip together in Miami, Florida. Entering the beach, they are told upon entering regarding the vast amount of sharks and their ruthlessness. Without fear, the two courageously ignore the native and walk into the waves. After a km, swimming on top of their boards, they stand up, preparing to ride the incoming wave. However as Max stood up a strong force hit the side of his board. Knocking him over into the water. As he swam towards Tyler, Tyler dove behind Max into the deep, dark blue water. Noticing the outline of a great white shark swim through the reefs sand. Ten feet long at least. In desperation, Max swam up reaching for his knife. Kept to cut the rope on his surfboard, never mind a shark. He screamed looking around for Tyler as he treaded in the water. However he couldn't find him, and swam a few meters to his surfboard. As he got on he, looked down and noticed two sharks trailing eastward. Thinking this could be Tyler, instinctively Max turned his board and moved in the same direction. However a local Navy veteran jetted towards him in a speedboat. Helping Max onto the boat, the vet looked down into the water from the edge. Unable to make out any person or shark. He raced the boat to shore.

Luckily that day the vet had advanced fishing technology on board, which noted there was a human heat signature at points (4,-9) on it's plane. Furthermore, it placed the sharks at points (-1,7) before they disappeared.

A few hours passed, and a scientist noted the waves would push anybody in a constant pattern. Also finding another human signature 2 hours before the incident at 10 on the x axis. But the y is unknown.

Find the equation of the line and y to help uncover this mystery, and help find Tyler.

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12 Argentinian miners have particularly eccentric personalities, which led them to their exotic employment path. The new tram system for use in the mines is incredibly efficient at descending vertically, but not perfectly. To find the equation of the line as to assure a safe travel downwards, they'll need to freshen up on their math. They plot the mines on a 2-D Cartesian Plane, with the shaft tram-track beginning at the origin (0, 0). After 10 minutes, the tram has reached the point (1.5, -15). Find the equation of the line.

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Geraldo is on a plane ready to depart to Reykjavik, Iceland someone please buy me a ticket there I wanna go thanks. He starts of from an elevation of 569 metres at the Toronto Pearson International Airport. Atfer 2 minutes of takeoff, they are already at 2650 metres in the air.
How high would he be after an hour of takeoff?

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Ali is trying to find her cell phone that her friend, Slog hid in the park (because people do that). Slog's hint to Ali is that the point she starts on (and is standing on right now) is (7,2). Slog also tells Ali that the phone is located at the spot that if Ali travels at the 🤬 of -1/2, she will arrive at her phone. Ali walks in a certain direction, believing that she is going the right way. As she walks, she passes the point (2, 5). Is Ali going in the right direction to find her phone?

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Everyday waldo is given some striped hats.
Assuming that he gets the same amount of hats per day,  if he had 106 hats on Monday and 114 hats on Friday how many hats does he get per day?

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James is a marathon runner. He is training for a marathon right now. Every day, James runs an set amount of blocks everyday. Each block is 3 km. For every kilometer he runs, he has to eat 200 more calories to compensate. He had started out training by running 2 1/3 blocks on the first day,3 1/3 block on the second day, 4 1/3 blocks on the third day.  following this trend, how many kilometers did James run after a month(31 days)

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Scott Moir and Tessa Virtue are training for their final Olympic Games in Figure Skating. To ensure their run is perfect, they hired coach Tonald Drump, a very mathematical oriented person. They divide the rink into a Cartesian plane. Scott wants to, for the final move, skate in a straight line from (7, 7) to another point with a sl0pe of 2.5, but he doesn't know the equation of the line. Tessa Virtue never learned how to solve this problem, and Tonald Drump is taking a nap. Can you help Scott out?

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Waffles is going down the stairs.

There are 16 steps in total, and it takes her 3 minutes to get to the bottom of the staircase.

She moves at a constant rate.

A few months later, her owner, Charles, wins the lottery and buys a mansion. Their new spiral staircase has a total of 666 steps.

If Waffles were to start at the top of the staircase, going at the same, constant, speed as before, how long (in minutes) would it take her to reach the bottom?

Note: The size of the steps don't change for some magical reason.

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Grandma Betty has a little obsession. Quite a big obsession actually. Grandma Betty enjoys buying heaps, and heaps of tealight candles. It also doesn't help that the dollar store is having a deal that once a day, you can buy 3 tealight candles for a very low price.
Grandma Betty already has 7 tealight candles at home before she starts buying candles. On the first day of the sale, Grandma Betty has 10 candles. On day two, she has 13 candles.

Following this trend, how many candles would she have purchased after one month (31 days)?

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Susan is going to jump off a cliff and land on a trampoline inside a hole. The cliff is 40m high. 1 second after susan jumps 5 meters have gone by, after 2 seconds she has gone 15m. After 4 seconds she has gone 35m. how long has she been falling after she passes the 115m mark?

As a bonus question, in 14 seconds how far would Susan fell.

*This is a very dangerous stunt, do not try this at home...

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Tiffany, a super fan, bought one Ariana Grande concert ticket for $54. Another super fan, Max, bought 4 concert tickets for $126. Both purchases include the concert ticket itself, and the entrance fee. The entrance fee is charged when each order is made, no matter how many tickets people purchase in one order, The entrance fee is always the same. And suppose each ticket is at the same constant rate no matter which section of seats people select. Tiffany and Max are super fans and they would like to pay the entrance fee in advance, even before they purchase any tickets. Unfortunately, seconds after the purchases were made, the website where they had both made their purchase had crashed. Now it's up to you to figure out how much money they paid alone for the entrance fee, without counting the price of the concert ticket itself. If Tiffany and Max were to graph this situation as a 🤬-intercept equation, what would the equation be?

Bonus Question: How much money would you pay if you bought 6 tickets?

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A ball is rolled at a constant rate towards a door. After 1 second, the ball is 5 meters away from the door. After 2 seconds, the ball is 2 meters away from the door. How far was the ball from the door at 0 seconds? If someone were to graph out this situation as a sl0pe-intercept equation, what would the equation be?

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Marco Polo is an amazing hockey player. Marco receives a monetary bonus if he scores 41 goals in the season. The season is 82 games long. After 41 games, Marco has scored 21 goals. Will Marco receive his bonus if he continued at this rate?

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David does not like swimming long distances. However, his friend, Gordon, offers to do one of his English assignments for each unknown number of laps he swims. If David swims 4 laps, Gordon completes 6 English assignments, and if David swims 8 laps, Gordon completes 12 assignments. Find the equation of the line of the relationship between laps swam and assignments completed.

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Jonathan always forgets his pencil to school, but luckily, his friend Jacob is always there to save the day. However, Jacob becomes increasingly fed up with Jonathan borrowing pencils and not returning them, so this time, Jacob decides to grant a pencil to Jonathan only under certain conditions; Jonathan must return it, and correctly solve a series of 3 challenges. Jacob places his pencil diagonally on a table, and says, "If this pencil were a line on a coordinate grid, it would pass through the points (2, 7) and (8, -4). Knowing that, determine the equation of the line that this pencil takes." Help Jonathan in his fight to get a pencil.

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Sam and Tommy are out side at recess one day, only to find that some little kids from the YMCA the previous day had taken the chalk and drawn a giant plus sign on blacktop, as well as a long blue diagonal line, the kids have also marked two points down; one as a starting point, the other as the 'X marks the spot', both of these are on the blue line. The coordinates are as follows: (3,-4), and (-2,7). What is the line that the 'explorers' on the Cartesian plane must follow? Remember, they can only follow that straight line, otherwise they will fall to their deaths of the skinny path.

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Alexander was playing his favorite game called Fortnite. Alexander is also playing with his friend named Thomas. Thomas told Alexander that he dropped on the line y = (2/3)x+4. They are playing on a 5 by 5 grid and thomas said that he dropped as soon as he entered E4, what were the coordinates where he dropped? (Letters on the x axis and numbers on the y axis) For reference: https://www.desmos.com/calculator/oxtl0rmhda

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Dolly Dolphin
Dolly the Dolphin is swimming in a square-shaped body of water that measures 1000 metres by 1000 metres. From the bird’s-eye viewpoint, it is easy to determine where Dolly the Dolphin is. The body of water can be separated into four smaller square sections, each section being 500 metres by 500 metres. The body of water is drawn into a Cartesian coordinate system. In a race, Dolly must swim in a straight line, and we take all coordinates and points from the bird’s-eye viewpoint. The starting location of the race is (-8, -9) and the finish point of the race is (7, 9). What is the equation of the straight line of the race from bird’s-eye viewpoint?

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Swahilib Shet is playing his favorite game, PUBG.  Tong decides to drop at point F,O. His team mate  Tongguang decides to drop at point C,M. He knows that to win the game with his partner, they need to be together. Swahilib wants to know the fastest way to get to his partner, if his partner doesn't move. What would the equation of the quickest path to his partner be? Be creative. (Bonus: calculate the distance between the points if each square is 1km^2).

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Glenn is playing his favorite game, Hearthstone. Glenn is very good at Hearthstone, and he wins every single one of his games he plays. Each he plays is very consistent; each game takes 20 minutes. Glenn starts playing at 9:00 AM, and continues to play until 12:00 AM without stopping. If we wanted to graph this relationship, what would the equation of the line be?

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Giorgio is participating in a math activity in his class. They go out into the field and they mark out a giant Cartesian Plane onto the grass. In order to complete the objective of the activity, Giorgio has to find out the equation of the line and follow it. He starts at (-3,4) and the first waypoint is (5,8). If Giorgio continues on this line, he will eventually reach the finish point. Find out the equation of the line to help Giorgio finish the activity!

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David does not like to practice. Luckily for his friends, he loves cookies. For every cookie that David is given, he is willing to practice 20 minutes. David is extremely consistent in his cookie to practice ratio. Draw a graph that details the relationship between cookies and time practicing. Use hours to measure time. Use the graph to find how many hours David will practice after being given 23 cookies.

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Taylor Charles Billing is going for a morning run. Taylor Charles Billing isn't very fast, so he runs at 15 meters per minute. After running for 2 hours, he is 1.8 km away from his starting point. He wants to head to his friend Oliver's house, which is another 1.2 km  away from where he is currently. If he started out at 7 a.m., what time will it be when he arrives at Oliver's house?

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Donald is building a brick wall. The completed wall will have 600 bricks. He started 3 hours ago with no bricks placed, and he will finish 5 hours from now. He lays bricks at a constant rate. How many bricks would he have placed after 6 hours?

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Jimmy the giant is missing his large, heavy glasses. However, the citizens decided to help him out by drawing an extremely large Cartesian Plane on the ground and standing in a line pointing to where his glasses are at. Jimmy knows that his best human friend is standing at the point (0, -6) and his other best friend is standing at the point (3.2, 0). Help Jimmy find his glasses by finding the equation of the human line.