Best Strategies to Solve Math Word Problems l Introduction To Math
TLDRThis educational video script focuses on solving word problems by employing a two-pronged strategy. The first step is to determine if the answer should be larger or smaller than the given parts, guiding the choice between addition/multiplication or subtraction/division. The second step involves identifying key signal words that suggest specific operations: 'all together', 'combined' for addition; 'decrease', 'how many left' for subtraction; 'per', 'each', 'times' for multiplication; and 'half', 'third', 'percent' for division. By understanding these strategies and recognizing these signal words, viewers can effectively tackle and solve word problems, enhancing their practical math skills.
Takeaways
- ๐งฎ **Word Problems Strategy**: Use a two-pronged strategy to determine the correct operation for solving word problems.
- ๐ **Initial Comparison**: First, assess if the answer is implied to be larger or smaller than the initial parts given to guide your operation choice.
- โโ **Operation Indication**: If the answer is larger, consider addition or multiplication; if smaller, think subtraction or division.
- ๐ **Signal Words**: Look for specific signal words that often indicate certain mathematical operations.
- ๐ **Example Scenario**: In the pizza example, 'took' and 'how many are left' suggest using subtraction to find the remaining slices.
- ๐ **Multiplication Clue**: Words like 'for each' and 'how many total' in the notebook example indicate multiplication as the correct operation.
- ๐ข **Addition Signals**: Words such as 'all together', 'combined', 'sum', and 'total' are associated with addition.
- ๐ **Subtraction Signals**: 'Decrease', 'difference', 'how many left', and 'remain' are clues for subtraction.
- ๐ข **Multiplication Signals**: 'Per', 'each', 'times', and 'twice' are multiplication indicators.
- โ๏ธ **Division Signals**: 'Half', 'third', 'quarter', 'each out of', and 'percent' suggest division.
- ๐ก **Real-life Application**: Understanding these strategies and signal words is crucial for solving word problems and applying math in real-life situations.
Q & A
What is the primary focus of the video script?
-The primary focus is on teaching how to choose the right mathematical operation to solve word problems.
What are the two main strategies mentioned for solving word problems?
-The two main strategies are: determining if the answer is larger or smaller than the initial parts given, and looking for signal words that indicate certain operations.
What should you do if a word problem implies the answer is larger than the initial parts given?
-If the answer is larger, you will likely need to add or multiply.
What should you do if a word problem implies the answer is smaller than the initial parts given?
-If the answer is smaller, you probably need to subtract or divide.
What signal words indicate subtraction in word problems?
-Signal words for subtraction include: decrease, difference, how many left, remain, take away, and how many more.
What signal words indicate multiplication in word problems?
-Signal words for multiplication include: per, each, times, twice, triple, and total.
What are some signal words for addition in word problems?
-Signal words for addition include: altogether, combined, increase, sum, total, and how many more.
What signal words should you look for to identify division in word problems?
-Signal words for division include: half, third, quarter, how many each, out of, percent, and quotient.
How can you determine the correct operation in a word problem involving Professor Salmon ordering notebooks?
-You can determine the correct operation by identifying the signal words 'for each' and 'how many total,' which imply multiplication. Thus, you multiply the number of students by the number of notebooks needed per student.
Why is understanding signal words important for solving word problems?
-Understanding signal words is important because they guide you in choosing the correct mathematical operation, making it easier to solve word problems accurately.
Outlines
๐ Understanding Word Problems in Math
This paragraph introduces the concept of word problems in mathematics, emphasizing that they require the use of clues within the problem's text to determine the appropriate operation for solving. It outlines a two-pronged strategy: first, to determine if the answer should be larger or smaller than the initial parts, and second, to look for specific signal words that suggest certain operations. The paragraph uses examples to illustrate how to apply these strategies, such as subtracting slices of pizza taken by Susie from the total to find the remaining slices, and multiplying the number of students by the number of notebooks needed per student to find the total number of notebooks required for Professor Salmon.
Mindmap
Keywords
๐กWord Problems
๐กOperations
๐กClues
๐กSignal Words
๐กAddition
๐กSubtraction
๐กMultiplication
๐กDivision
๐กStrategies
๐กReal-life Situations
๐กSuccess
Highlights
Introduction to solving word problems using a two-pronged strategy.
Strategy one: Determine if the answer is larger or smaller than the initial parts given.
Strategy two: Look for signal words that suggest specific operations.
Example problem: Susie took two slices from a pizza with 10 slices.
Clue words 'took' and 'how many are left' indicate subtraction.
Subtracting Susie's slices from the total results in 8 slices left.
Another example: Professor Salmon needs notebooks for her 24 students.
Clue words 'for each' and 'how many total' suggest multiplication.
Multiplying 24 students by 2 notebooks equals 48 notebooks needed.
Signal words for addition include 'all together', 'combined', 'increase', 'sum', 'total', and 'how many more'.
Signal words for subtraction are 'decrease', 'difference', 'how many left', 'remain', 'take away', and 'how many more'.
Multiplication signal words: 'per', 'each', 'times', 'twice', 'triple', 'etcetera', and 'total'.
Division signal words: 'half', 'third', 'quarter', 'how many each', 'out of', 'percent', and 'quotient'.
Importance of choosing the right operation in solving word problems.
Understanding signal words and strategies aids in solving real-life math problems.
Conclusion: Knowing these strategies is key to successfully solving any word problem.
Transcripts
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