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“MATHS” This word scares the students most of the time when they go through the math word problem. It is a common problem faced worldwide by the students which slowly kills off their interest. Therefore, we should implement their studies with effective strategies which will make it easier for them to solve math word problems efficiently.
There are lots of strategies through which math problems can be solved.
Let's explore 10 such strategies to ace the problems.
Rephrasing the math word problem in simple steps is the first step to make it easy to understand and solve. The student should try to simplify the language of the sum and rewrite it for better conceptualization and focus.
Example:
Original problem: “if a gardener has 15 apples and gives away 8, how many he is left with?”
Paraphrased: Gardener had some apples. He gave some away. Now, how many apples does he have?’
Students often get confused when they find a lot of information in the sums. They should try to identify the important information and number operations and highlight them for easy understanding.
Example:
“A classroom has 28 students. If 5 more students joined the class, how many students are there in total?”
Key information -
Transitioning from word problems to mathematical language is not an easy task. But once the kid learns the terms correlated to mathematical word problems and mathematical language, it's easy for them to solve the sums.
Common Translations:
Complex maths word problems often confuse students. So, to make it easier to solve we should teach them to break down the problem into smaller steps for easy solutions. Step by step break out helps to easily understand the sum and solve them simultaneously.
Example:
Problem: “John has twice as many apples as Sarah. If Sarah has 5 apples, how many apples do they have together?”
Steps to Break Down the Problem:
Find out how many apples John has: Since John has twice as many apples as Sarah, and Sarah has 5, John has 5 × 2 = 10
Calculate the total number of apples: Add Sarah’s apples to John’s to find the total 5 + 10 = 15
By splitting the problem into two parts, students can solve it without getting confused by all the details at once.
Drawing diagrams and visual representations are helpful for students. This helps them to understand the word problems easily by drawing the images related to bars for comparison and shapes for geometry.
Example:
Problem: “A garden is 4 times as long as it is wide. If the width is 4 metres, how long is the garden?”
Visual Representations: Draw a rectangle and label the width as 4 meters. Then, sketch the length to represent it as three times the width visually, helping students see that the length is 4x4 = 12
Estimation holds an important role in solving math problems. When the students can estimate the figure, then the chances of making mistakes is reduced. It helps them double check their answers.
Example: “if a pencil box costs Rs 300/- and you buy 4 pencil boxes, approximately how much will you spend?”
Estimation strategy:
Multiply the number of pencil box to the cost price, so Rs 300/- x 4 = 1200/-. Hence the estimated total cost is about Rs 1200/-
As the students move towards higher grades, they come across word problems with unknown variables. At this stage it is crucial to introduce them to the concept of logical reasoning. This strategy involves using the information in the problem to deduce the value of unknown variables logically. One of such strategies is to solve backward starting from the result and thinking about the steps leading to the outcome.
In order to solve the word problems efficiently without any difficulty, the students should pract6ice the similar structure sums to understand the pattern and apply the same strategy to new situations.
Example:
Suppose students have solved a problem about dividing a set of items among a group of people. In this case they can apply the similar strategy that they applied previously.
Checking answers after solving the sum is an essential part to ensure that there is no error. After solving the entire sum, the student should replace the answer in the right place and verify it. It should be practiced regularly by them.
Example:
Problem: “If you divide 24 apples among 4 children, how many apples does each child get?”
After solving, students should check that they understood the problem (dividing apples equally).
Their answer (6 apples per child) fits logically with the number of apples and children.
Their estimation aligns with the actual calculation.
Substituting back 4×6=24 confirms the answer is correct.
Teaching students to apply logical reasoning, leverage solved problems as templates, and check their answers in context equips them with a robust toolkit for tackling math word problems efficiently and effectively.
One of the most effective ways for students to improve their skills is by reflecting on their errors, especially with math word problems. Using word problem worksheets is one of the most effective strategies for solving word problems, and practicing word problems as it fosters a more thoughtful and reflective approach to problem-solving
Mastering math word problems is a journey of small steps. Encourage your students to practice regularly, stay curious, and learn from their mistakes. These strategies for solving math word problems are stepping stones to turning challenges into achievements. Keep it simple, and watch your students grow their confidence and skills, one problem at a time.
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