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Simple math puzzle3/24/2023 ![]() The first line is 1=5 and that means 5 is equal to one. These types of puzzles will help kids to find patterns and increase their observation skills. When you look closely, you will understand that each of the circles adds to form a total of 20. Analyze the pattern and find the missing number: Similarly, this works for all the numbersħ. Which is that number?Īny number will give you the same result. If you add this number to the number itself and then multiply by it 4 and again divide the number by 8 and you will get the same number once more. Sometimes, the key to the answer is very simple. If it has covered half the pond in 28 days, it would grow twice that size the next day. As mentioned in the beginning, the plant doubles in size every day. The plant-covered half the pond in 28 days, how many days would it take to cover the full pond? It is growing in a circular pond with a circumference of 600 meters. Now, the plant will double its size every day. A wizard was on the way to his house and a few drops from his magic potion fell on to a plant. So, this means there are 10 cycles with one extra wheel each, which gives us the answer, 10 tricycles in total.ĥ. Now, it is said that there are 38 wheels in total, which means 38 – 28 = 10. We know that all of them have at least 2 wheels. It is said that there were 14 cycles in total. If there were a total of 38 wheels, how many tricycles were there in the park? After reaching the exhibition, Amit saw that there were 14 tricycles and bicycles in total. He rode his new bicycle gifted by his Mother for winning the Maths puzzle competition. Last weekend, Amit went to an exhibition near his house. If you multiply it by ten, the same tigers can catch sixty rabbits in 60 minutes. How did we arrive at this? It is said in the question that 6 tigers can catch six rabbits in 6 minutes. So, each tiger can catch ten rabbits, and in sixty minutes, 6 tigers can catch 60 rabbits.Īlternative method – Six Tigers. In 60 minutes, each tiger can catch 10 rabbits. You have to look close.ġ tiger can catch 1 rabbit in six minutes. With Mathematics, there’s always something under the carpet. But however, that is not the right answer. So how many tigers will be needed to catch 60 rabbits in sixty minutes? Six tigers can catch just six rabbits in six minutes. It is said that each sibling was born 2 years apart, and in total, there are seven children (Mathew and his 6 siblings). Izza, the youngest sibling, is 7 years old. Such puzzles will help to overcome stress. Quite often children get stressed while preparing for exams. This will be helpful to increase their attention and mathematical skills. This is another trick question that will get your children thinking. The youngest is Izza who is only 7 years old while Mathew is the oldest. Quite a tricky one isn’t it? It will be easier for the kids to crack this question if they have a calendar in hand. By the end of the current year, 2020, I will be 12 years old. The day before yesterday, I was 10 years old, today I am 11. ![]() So, This means that my eleventh birthday was on 31st December 2019. The answer is very simple yet needs a lot of attention.Īssume that I am making this statement on January 1st, 2020 and that my Birthday is on 31st December. This is a very interesting tricky Maths puzzle that is sure to get the kids thinking and exploring. I was 10 years old the day before yesterday. Math Puzzles with Answers to Boost Your Skills Without further ado, let’s look at some tricky Maths puzzles with answers for kids. Each child is different and each of them will have their own talent and interest. Try and make the classes engaging and interesting. Having said that, don’t try to enforce anything on your students or children. Parents can also try and inculcate a habit of doing math puzzles at home. Most of the students are afraid of Maths and as teachers, if you include tricky Maths puzzles, this will help in inculcating an interest in the subject. Mathematics puzzles are fun, interesting, and nerve-wracking at the same time.
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