UPSKILL MATH PLUS
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Theory
Number | Name | Description |
---|---|---|
1. | Introduction to fractions | Learn what is a fraction and how they can be used in real life. |
2. | Fraction and its types | Learn what is a fraction and how they can be classified. |
3. | Mixed fraction | Introduction to mixed fractions is provided along with examples. |
4. | Like fractions | A like fraction is defined and how to compare like fractions are explaiend. |
5. | Unlike fractions | What is a unlike fraction and how to compare unlike fractions are explained clearly. |
6. | Ordering and comparison of Unlike fractions | What is a unlike fraction and how to compare unlike fractions are explained clearly. |
7. | Fundamental operations in fractions: Addition | Learn the theory on fundamental operations in fractions with addition operation. |
8. | Fundamental operations with fractions:subtraction | Learn the theory on fundamental operations in fractions with subtraction operation. |
Textbook Questions
Number | Name | Type | Difficulty | Marks | Description |
---|---|---|---|---|---|
1. | Fill in the blanks | Other | easy | 3 m. | Answer the following using properties of mixed fractions. |
2. | True or false | Other | easy | 3 m. | Use a proper and improper fraction to determine whether the given statements are true or false. |
3. | Multiple choice question I | Other | hard | 1 m. | Appling the concept of equivalent fraction |
4. | Multiple choice question II | Other | easy | 1 m. | Solve the differnce between the proper fraction |
5. | Two marks example problem I | Other | medium | 5 m. | To practice the problem using unlike fraction |
6. | Two marks example problem II | Other | medium | 2 m. | To practice the problem using the Addition of a fraction of two numbers. |
7. | Two marks example problem III | Other | easy | 4 m. | Practice how to find the addition of the given fraction. |
8. | Two marks example problem IV | Other | medium | 4 m. | Find the difference between fractions using the cross-multiplication method. |
9. | Two marks example problem V | Other | medium | 4 m. | Convert the mixed fraction to improper fraction and improper fraction to mixed fraction. |
10. | Two marks exercise problem I | Other | medium | 4 m. | Practice how to solve the questions given using the addition of fractions. |
11. | Two marks exercise problem II | Other | medium | 4 m. | Practice to find the addition and subtraction of the fraction. |
12. | Two marks exersice problem III | Other | medium | 4 m. | Practice to solve the question given using subtraction of the fraction. |
13. | Two marks exersice problem IV | Other | easy | 4 m. | Practice to converting mixed fractions into improper fractions. |
14. | Two marks exersice problem V | Other | easy | 4 m. | Practice convert mixed fractions into improper fractions. |
15. | Three marks example problem I | Other | easy | 6 m. | To practice finding the equivalent fraction. |
16. | Three marks example problem II | Other | easy | 3 m. | Write the given fraction in ascending order using an equivalent fraction. |
17. | Three marks example problem III | Other | medium | 6 m. | Practice the sum of mixed fractions. |
18. | Three marks exercise problem I | Other | hard | 6 m. | Practice the sum of mixed fractions. |
19. | Three marks exersice problem II | Other | hard | 6 m. | Practice word problems using the addition and subtraction of the given fraction. |
20. | Three marks exersice problem III | Other | hard | 3 m. | To complete the Leibnitz triangle by using subtraction of a fraction. |
21. | Four marks example problem I | Other | medium | 8 m. | Practice solving the mixed fraction by subtracting the fraction quantity of the leftover milk. |
22. | Four marks exercise Problem I | Other | hard | 8 m. | To find the cost of the cloth using the addition of mixed fractions. |
23. | Four marks exersice problem II | Other | hard | 4 m. | Practice adding the difference of the given fraction. |
24. | Four marks exersice problem III | Other | hard | 4 m. | Find the unknown value using subtraction of the fraction. |
25. | Four marks exersice problem IV | Other | hard | 4 m. | Practice solving the problems using properties of fractions. |
26. | Four marks exersice problem V | Other | hard | 4 m. | Practice adding the difference of the given fraction. |
Practice Questions
Number | Name | Type | Difficulty | Marks | Description |
---|---|---|---|---|---|
1. | Find fractions of the given images | Other | easy | 2 m. | Practice to find the fraction of fruits in the box. |
2. | Choose the correct answer | Other | easy | 2 m. | Practice to choose the correct answer related to the fractions. |
3. | Fraction of the chapters studied | Other | medium | 4 m. | Practice to find fraction of the chapters studied of a person. |
4. | Fractions in the gifts on birthday | Other | medium | 2 m. | Practice to find fractions of received gifts on birthday. |
5. | Distance and fractions | Other | medium | 3 m. | Practice to find the fraction of given distance covered. |
6. | Fraction in the birthday party | Other | medium | 3 m. | Read the questions carefully and answer the corresponding questions with approperite answers. |
7. | Time and fractions | Other | hard | 3 m. | Read the questions carefully and answer the corresponding questions with approperite answers. |
8. | Solve the questions based on the information provided | Other | hard | 4 m. | Convert the fractions into mixed fractions, find the fractions asked based on the information provided before and answer each question properly. |
9. | Subtraction-like fractions | Other | easy | 2 m. | Practise how to solve the subtraction of two fractions having the same denominator. |
10. | Subtraction-Unlike fraction | Other | easy | 2 m. | Practise how to solve the questions given using addition of fractions. |
11. | Find out how many litres of drinks a person has | Other | easy | 2 m. | Practice to findout how many litres of drink a person has, if the litres are given in mixed fraction. |
12. | Addition-Improper fraction-I | Other | easy | 3 m. | Practice to add the two mixed fractions with same denominators. |
13. | Answer the given questions | Other | medium | 2 m. | Practise how to find the result by subtracting the fractions. |
14. | Find the fraction of work done by a person | Other | medium | 2 m. | Practice to find the fraction of work done by a person. |
15. | Cross-multiplication in subtraction | Other | medium | 3 m. | Practise how to solve the questions given using addition of fractions. |
16. | Convert the mixed fractions into improper fraction | Other | medium | 4 m. | Practice to convert the mixed fractions into improper fraction. |
17. | Determine the fraction of the food the person had eaten | Other | medium | 4 m. | Practice to determine the fraction of the food the person had eaten if the mixed fractions are given with different denominators. |
18. | Solve the questions | Other | medium | 4 m. | Practise how to solve the questions given using addition of fractions. |
19. | Estimate the current weight of the fish | Other | medium | 2 m. | Estimate the current weight of the fish by applying the arithmetic operation of fraction. |
20. | Determine the lenght of the two wire | Other | hard | 4 m. | Practice to find the length of the two-wire if the metres are given in mixed fraction. |
21. | Complete the table | Other | hard | 5 m. | Practise how to solve the questions given using addition of fractions. |
22. | Determine the distance travelled by a person | Other | hard | 3 m. | Practise to determine the distance travelled by a person if the distances are given in mixed fractions. |
23. | Add the difference of given fractions | Other | hard | 3 m. | Practice to add the difference of given fractions. |
24. | Post letters and fractions | Other | medium | 3 m. | Read the questions carefully and answer the corresponding questions with approperite answers. |
25. | Pizza with fractions | Other | hard | 3 m. | Read the questions and enter the value of fractions accordingly in the boxes and blanks provided. |
26. | Addition-Improper fraction-II | Other | easy | 3 m. | Practice to add the two mixed fractions with different denominators. |
27. | Total work done by a person | Other | easy | 2 m. | Practice to find th fraction of work done by a person. |
28. | Subtraction-Improper fraction-II | Other | medium | 4 m. | Subtract the two mixed fractions with different denominators. |
29. | Cross-multiplication in addition | Other | medium | 3 m. | Practise how to solve the questions given using addition of fractions. |
30. | Solve the quiz | Other | hard | 4 m. | Practice to solve the puzzle by convert the given fractions into mixed fractions. |
31. | Find the fraction of the item | Other | medium | 3 m. | Find the result by subtracting two fractions. |
Questions for Teacher Use
Number | Name | Type | Difficulty | Marks | Description |
---|---|---|---|---|---|
1. | Addition of unlike fractions | Other | easy | 1 m. | Practice how to find the addition of the given fraction. |
2. | Convert mixed fraction into an improper fraction | Other | medium | 1 m. | Convert the mixed fraction to improper fraction and improper fraction to mixed fraction. |
3. | Improper fraction to mixed fraction | Other | easy | 1 m. | Practice to converting mixed fractions into improper fractions. |
Periodic assessments
Number | Name | Recomended time: | Difficulty | Marks | Description |
---|---|---|---|---|---|
1. | Homework I | 00:20:00 | medium | 19 m. | |
2. | Homework II | 00:20:00 | medium | 21 m. | |
3. | Homework III | 00:20:00 | medium | 15 m. | |
4. | Homework IV | 00:25:00 | medium | 19 m. | |
5. | Homework V | 00:12:00 | medium | 14 m. | |
6. | Homework VI | 00:20:00 | medium | 12 m. | |
7. | Homework VII | 00:20:00 | medium | 14 m. | |
8. | Revision test I | 00:20:00 | hard | 14 m. | |
9. | Revision test II | 00:20:00 | hard | 16 m. | |
10. | Revision test III | 00:20:00 | hard | 9 m. | |
11. | Revision test IV | 00:20:00 | hard | 13 m. | |
12. | Revision test V | 00:20:00 | hard | 14 m. | |
13. | Revision test VI | 00:20:00 | hard | 12 m. | |
14. | Revision test VII | 00:20:00 | hard | 10 m. | |
15. | Periodic Assessment | 00:10:00 | medium | 6 m. | PA3 |