1. Arrange students into groups. Each group needs at least ONE person who has a mobile device.
2. If their phone camera doesn't automatically detect and decode QR codes, ask students to
4. Cut them out and place them around your class / school.
1. Give each group a clipboard and a piece of paper so they can write down the decoded questions and their answers to them.
2. Explain to the students that the codes are hidden around the school. Each team will get ONE point for each question they correctly decode and copy down onto their sheet, and a further TWO points if they can then provide the correct answer and write this down underneath the question.
3. Away they go! The winner is the first team to return with the most correct answers in the time available. This could be within a lesson, or during a lunchbreak, or even over several days!
4. A detailed case study in how to set up a successful QR Scavenger Hunt using this tool can be found here.
Question | Answer |
1. What is any relationship between two variables; independent and dependent called? | relation | 2. Another word for the input or x. | independent variable | 3. Another word for the output or y. | dependent variable | 4. What is a special type of relation such that for every value of the independent variable there is one and only one value of the dependent variable that corresponds? | function | 5. If f(x) = 3x - 4 find the following values. f(7), f(-3) | 17,-13 | 6. John works at an appliance store. He gets paid $7.25 an hour and works 8 hours a day. In addition, he earns a 3% commission on all items he sells. Let x represent the total dollar value of the appliances John sells, and let the function m represent his daily earnings as a function of x. What is a function that describes how much John earns in a day? | a | 7. Write the equation of the power function that passes through (1, 4) and (16,32). | b | 8. What is the proper definition of pi that I told you? | The transcendental number that describes the ratio between the circumference and diameter of a circle. It is approximately 3.1415926 | 9. −5(1 − 5x) + 5(−8x − 2) = −4x − 8x | {−5} | 10. −(1 + 7x) − 6(−7 − x) = 36 | {5} | 11. 5n + 34 = −2(1 − 7n) | {4} | 12. 6 = 1 − 2n + 5 | {0} | 13. Find the angle measure to the nearest degree. tan A = 2.0503 | 64° | 14. Find the angle measure to the nearest degree. sin C = 0.2756 | c | 15. Solve the system of equations. −2x − 9y = −25 and −4x − 9y = −23 | (-1, 3) | 16. The difference of two numbers is 3. Their sum is 13. Find the numbers. | 5 and 8 | 17. The school that Stefan goes to is selling tickets to a choral performance. On the first day of ticket sales the school sold 3 senior citizen tickets and 1 child ticket for a total of $38. The school took in $52 on the second day by selling 3 senior citizen tickets and 2 child tickets. Find the price of a senior citizen ticket and the price of a child ticket. | senior citizen ticket: $8, child ticket: $14 | 18. 4k + 7(−4 − 2k) = −2(k − 2) | -4 | 19. −7(x + 3) = −2(x + 3) − 5x | no solution | 20. −9 + 4r = 4r − 3 − 6 | { All real numbers. } | 21. sinx = one third. Find cosx. | )0.943 | 22. cos 61° | 0.4848 | 23. sin 48° | 0.7431 | 24. sin 38° | 0.6157 | 25. cos 51° | 0.6293 | 26. Evaluate. x(z + 3) + 1 + 3 − y; use x = 6, y = −5, and z = 2 | 39 | 27. Evaluate.(−11 − 6 − −5 + 1 + 3 × 2) ÷ −5 | 1 | 28. 10p + 9 − 11 − p = −2(2p + 4) − 3(2p − 2) | 0 | 29. −10n + 3(8 + 8n) = −6(n − 4) | 0 | 30. 12(2k + 11) = 12(2k + 12) | no solution | 31. −11 + 10( p + 10) = 4 − 5(2p + 11) | -7 | 32. Evaluate. ln 94 | 4.543 | 33. Solve. log (4k − 5) = log (2k − 1) | {2} | 34. Solve. log x + log 8 = 2 | 12.5 | 35. The pH reading of a glass of water is giiven. Find the hydrogen ion concentration of the liquid. | 10^-6.5 | 36. Find the radian measure of the angle with the given degree measure.45 degrees | pi/4 | 37. Find two positive angles and two negative angles that re coterminal with the given angle. -50 degrees. | k |
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