UPSKILL MATH PLUS
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Textbook Questions
| Number | Name | Type | Difficulty | Marks | Description |
|---|---|---|---|---|---|
| 1. | Example problems I | Other | easy | 2 m. | Calculate the square number of the given numbers without actual multiplication. |
| 2. | Example problems II | Other | easy | 2 m. | Calculate the square number of the given numbers without actual multiplication. |
| 3. | Example problems III | Other | hard | 1 m. | Find the Pythagorean triplets one of whose number is given. |
| 4. | Example problems IV | Other | hard | 1 m. | Find the Pythagorean triplets one of whose number is given. |
| 5. | Exercise problems I | Other | easy | 2 m. | Find the unit digit of the squares of the given numbers. |
| 6. | Exercise problems II | Other | easy | 2 m. | Find the unit digit of the squares of the given numbers. |
| 7. | Exercise problems III | Other | easy | 2 m. | Find the unit digit of the squares of the given numbers. |
| 8. | Exercise problems IV | Other | easy | 2 m. | Find the unit digit of the squares of the given numbers. |
| 9. | Exercise problems V | Other | easy | 2 m. | Find the unit digit of the squares of the given numbers. |
| 10. | Exercise problems VI | Other | easy | 0 m. | Give the correct reason the given number is not a perfect square. |
| 11. | Exercise problems VII | Other | easy | 0 m. | Give the correct reason the given number is not a perfect square. |
| 12. | Exercise problems VIII | Other | easy | 0 m. | Give the correct reason the given number is not a perfect square. |
| 13. | Exercise problems IX | Other | easy | 0 m. | Give the correct reason the given number is not a perfect square. |
| 14. | Exercise problems X | Other | easy | 2 m. | Find the squares of the number is odd number or not. |
| 15. | Exercise problems XI | Other | easy | 2 m. | Find the squares of the number is odd number or not. |
| 16. | Exercise problems XII | Other | easy | 2 m. | Find the missing terms using the given pattern. |
| 17. | Exercise problems XIII | Other | easy | 4 m. | Find the unkown term using the given pattern. |
| 18. | Exercise problems XIV | Other | medium | 4 m. | Find sum of the value of the given without adding find the sum. |
| 19. | Exercise problems XV | Other | medium | 2 m. | Find sum of the value of the given without adding find the sum. |
| 20. | Exercise problems XVI | Other | medium | 2 m. | Find the odd numbers of the given sum. |
| 21. | Exercise problems XVII | Other | medium | 4 m. | To find the numbers between the perfect square numbers. |
| 22. | Exercise problems XVIII | Other | medium | 2 m. | To find the numbers between the perfect square numbers. |
| 23. | Exercise problems XIX | Other | easy | 1 m. | Calculate the square number of the given numbers without actual multiplication. |
| 24. | Exercise problems XX | Other | easy | 1 m. | Calculate the square number of the given numbers without actual multiplication. |
| 25. | Exercise problems XXI | Other | easy | 4 m. | Calculate the square number of the given numbers without actual multiplication. |
| 26. | Exercise problems XXII | Other | easy | 2 m. | Calculate the square number of the given numbers without actual multiplication. |
| 27. | Exercise problems XXIII | Other | hard | 3 m. | Find the Pythagorean triplets one of whose number is given. |
| 28. | Exercise problems XXIV | Other | hard | 3 m. | Find the Pythagorean triplets one of whose number is given. |
| 29. | Exercise problems XXV | Other | hard | 3 m. | Find the Pythagorean triplets one of whose number is given. |
| 30. | Exercise problems XXVI | Other | hard | 3 m. | Find the Pythagorean triplets one of whose number is given. |
| 31. | Exemplar Example Problems I | Other | easy | 1 m. | To choose which of the squares of the number is odd. |
| 32. | Exemplar Example Problems II | Other | easy | 1 m. | To choose which of the following will have 1 at its units place. |
| 33. | Exemplar Exercise Problems III | Other | medium | 1 m. | To find the numbers between the perfect square numbers. |
| 34. | Exemplar Exercise Problems VI | Other | easy | 1 m. | Choose the given number is not a perfect square. |
| 35. | Exemplar Example Problems V | Other | easy | 2 m. | To choose which of a perfect square can never end the one digit. |
| 36. | Exemplar Example Problems VI | Other | easy | 2 m. | Find the square of given decimal numbers using the steps given in theory. |
| 37. | Exemplar Example Problems VII | Other | easy | 1 m. | Find the unit place of the square value. |
| 38. | Exemplar Example Problems VIII | Other | easy | 2 m. | To determine the given statement is true or false. |
| 39. | Exemplar Example Problems IX | Other | medium | 1 m. | To determine the given statement is true or false using sum of consecutive odd integers. |
| 40. | Exemplar Example Problems X | Other | easy | 2 m. | Use the square of the number. |
| 41. | Exemplar Example Problems XI | Other | hard | 3 m. | Find the Pythagorean triplets one of whose number is given. |
| 42. | Exemplar Example Problems XII | Other | hard | 1 m. | Find the Pythagorean triplets one of whose number is given. |
| 43. | Exemplar Example Problems XIII | Other | hard | 3 m. | Find the smallest number which divides the given number to get a perfect square. |
| 44. | Exemplar Exercise Problems I | Other | hard | 2 m. | Choose the correct answer using a square of the numbers. |
| 45. | Exemplar Exercise problems II | Other | easy | 2 m. | Choose the correct answer using the unit digit of the squares of the given numbers. |
| 46. | Exemplar Exercise problems III | Other | medium | 2 m. | Choose the correct answer using the numbers between the perfect square numbers. |
| 47. | Exemplar Exercise problems VI | Other | medium | 2 m. | Choose the correct answer using Pythagorien triplet. |
| 48. | Exemplar Exercise problems V | Other | medium | 2 m. | Choose the correct answer using the sum of n odd natural numbers. |
| 49. | Exemplar Exercise problems VI | Other | medium | 2 m. | Choose the correct answer using following pattern. |
| 50. | Exemplar Exercise problems VII | Other | medium | 2 m. | Choose the correct answer using ending digit of the perfect square. |
| 51. | Exemplar Exercise problems VIII | Other | medium | 2 m. | Find the answer using the concept of ending digit of the square number. |
| 52. | Exemplar Exercise problems IX | Other | medium | 2 m. | Find the answer using the concept of decimal of the square number. |
| 53. | Exemplar Exercise problems X | Other | medium | 2 m. | Find the answer using the concept of decimal of the square number and the sum of the odd natural number. |
| 54. | Exemplar Exercise problems XI | Other | medium | 3 m. | Find the answer using the square concept. |
| 55. | Exemplar Exercise problems XII | Other | medium | 1 m. | Find the least number multiplied by the perfect square. |
| 56. | Exemplar Exercise problems XIII | Other | medium | 2 m. | To determine the given statement is true or false using the square of the given number. |
| 57. | Exemplar Exercise problems XIV | Other | medium | 2 m. | To determine the given statement is true or false using the square of the given number. |
| 58. | Exemplar Exercise problems XV | Other | medium | 2 m. | To determine the given statement is true or false using the square of the decimal number. |
| 59. | Exemplar Exercise problems XVI | Other | hard | 2 m. | To determine the given statement is true or false using the number of natural number between the square of the numbers. |
| 60. | Exemplar Exercise problems XVII | Other | hard | 2 m. | To determine the given statement is true or false using the number of natural number between the square of the numbers. |
| 61. | Exemplar Exercise problems XVIII | Other | hard | 2 m. | To determine the given statement is true or false using the pythagorean triplet and end digit of the square number. |
| 62. | Exemplar Exercise problems XIX | Other | medium | 14 m. | To find the value using perfect square and sum of odd integers. |
| 63. | Exemplar Exercise problems XX | Other | medium | 0 m. | Show that the given number is perfect square or not. |
| 64. | Exemplar Exercise problems XXI | Other | easy | 1 m. | To find the given number is perfect square or not using prime factorisation method. |
| 65. | Exemplar Exercise problems XXII | Other | easy | 1 m. | To find the given number is perfect square or not using prime factorisation method. |
| 66. | Exemplar Exercise problems XXIII | Other | easy | 2 m. | To find the given number is perfect square or not using prime factorisation method. |
| 67. | Exemplar Exercise problems XXIV | Other | easy | 2 m. | To find the square of the given number using distribution law. |
| 68. | Exemplar Exercise problems XXV | Other | easy | 4 m. | To find whether the sides form a triangle or not, use a Pythagorean triplet. |
| 69. | Exemplar Exercise problems XXVI | Other | easy | 1 m. | Find the least number multiplied by the perfect square. |
| 70. | Exemplar Exercise problems XXVII | Other | easy | 6 m. | Find the pythagorean triplet. |
| 71. | Exemplar Exercise problems XXVIII | Other | hard | 4 m. | Find the area of the square field using square of the given number. |
| 72. | Exemplar Exercise problems XXIX | Other | hard | 2 m. | To find the length of the carpet. |
| 73. | Exemplar Exercise problems XXX | Other | hard | 1 m. | To find the length of the carpet. |
| 74. | Exemplar Exercise problems XXXI | Other | medium | 1 m. | To find the smallest square number divisible by the given number. |
| 75. | Exemplar Exercise problems XXXII | Other | hard | 5 m. | To find the strange pair of the numbers. |
| 76. | Exemplar Exercise problems XXXIII | Other | medium | 2 m. | To find the greatest three digits perfecr square number |
| 77. | Exemplar Exercise problems XXXIV | Other | medium | 3 m. | To find the least four digit perfect square number. |
| 78. | Exemplar Exercise problems XXXV | Other | hard | 3 m. | To find the least square number which is exactly divisible by the given numbers. |
Periodic assessments
| Number | Name | Recomended time: | Difficulty | Marks | Description |
|---|---|---|---|---|---|
| 1. | Homework I | 00:20:00 | easy | 8 m. | |
| 2. | Homework II | 00:20:00 | medium | 6 m. | |
| 3. | Homework III | 00:20:00 | medium | 10 m. | |
| 4. | Homework IV | 00:20:00 | medium | 19 m. | |
| 5. | Homework V | 00:20:00 | medium | 7 m. | |
| 6. | Homework VI | 00:20:00 | hard | 8 m. | |
| 7. | Homework VII | 00:20:00 | medium | 6 m. | |
| 8. | Homework VIII | 00:20:00 | medium | 9 m. | |
| 9. | Homework IX | 00:20:00 | hard | 7 m. | |
| 10. | Homework X | 00:20:00 | hard | 9 m. | |
| 11. | Homework XI | 00:20:00 | hard | 6 m. | |
| 12. | Homework XII | 00:20:00 | hard | 11 m. | |
| 13. | Homework XIII | 00:20:00 | hard | 12 m. | |
| 14. | Homework XIV | 00:20:00 | hard | 11 m. | |
| 15. | Homework XV | 00:20:00 | hard | 5 m. | |
| 16. | Homework XVI | 00:20:00 | hard | 7 m. | |
| 17. | Homework XVII | 00:20:00 | hard | 12 m. | |
| 18. | Homework XVIII | 00:20:00 | easy | 7 m. | |
| 19. | Revision test I | 00:20:00 | easy | 4 m. | |
| 20. | Revision test II | 00:20:00 | easy | 4 m. | |
| 21. | Revision test III | 00:20:00 | easy | 9 m. | |
| 22. | Revision test IV | 00:20:00 | medium | 6 m. | |
| 23. | Revision test V | 00:20:00 | medium | 8 m. |
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