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When I encounter a tricky maths question, I will read it carefully and write down the things that I already know from the question. I would break out the equations and cross check my answer. When I am really unsure about the maths question I will guess and check. When I come to a final answer I will work out the question in reverse operation. I try to make the question smaller, so it is easier to do. I will use the strategies that I already know, such as algebra, addition, subtraction, multiplication, mathematical statements and so on...... I will use different strategies to ensure and be certain that I am correct.

When I come to a final answer It helps me reach my goal.

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Have you ever tried solving a maths question with your biggest effort. Nothing happens, but have you tried these strategies? When I face a challenge, I would always try to reach out for help or maybe illustrate it on a piece of paper. Also one of my best advice is maybe try not to go over 1 minute per question, drop it and skip to the next problem, so when the session concludes, you will always have some time to comeback on the remaining questions. Also don't forget to double check your answers... So! Listen to my advice and pick the right path. NOTHING IS IMPOSSIBLE!

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when I face a tricky math problem I make sure I know what the question is saying. then I can use the key words I find to solve the equation using a variety of strategies. then, to justify my thinking I can double check what I believe is correct.

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When I face a tricky mathematics problem, I try to first clear everything out of mind which is not necessary so then it doesn't interfere with my brain when I am solving it. I also remove the unecessary stuff that is not needed that might have a chance of confusing the brain After that I use the necessary equation to the question but if that does not work I use different strategies related to it to find it out. Then after I figure out the answer I also use different strategies to ensure my answer is correct and I also double check it at the end to make sure that it is correct. Different strategies are drawing a diagram to understand the context too. Another one for example is that if it is a four step problem which you might not do is that you can change it into a two step problem. I also never give up since the e moment you give up it just doesn't feel good

Aiden Ajay

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When I face difficulty I like to break the problem into parts and re-read. Then I search for the numbers and write them down. I also like to use trial and error. I eliminate the the not needed info and then add the numbers.

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To solve challenging maths problems, I like to look away and take a deep breath so I don't get too overwhelmed. I then re-read the question, breaking it into phrases and parts as I go. I try to understand what the question is telling and asking me. I then try to solve the problem, step-by-step. After that, I cross-check, make sure my answer is correct. If it isn't I try to fix it.

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When facing difficult maths I find it easier to make a quick visual in my mind which helps me break the problem down, over time I learned how to make quick visuals in less than a couple of seconds and now it's a natural thing for me, I don't even realise when I do it. I also like to do trial and error it helps me connect my maths. These strategies help me reach my full potential, I also try other ways to reach the answer, and I love to try ,if one strategy doesn't work then I'll keep trying no matter what. My personal favourite mathematician is Ada Lovelace.

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When I am facing a hard maths problem I look at multiple strategies if that doesn't work I read the question over 3 times. My favourite strategy for addition and subtraction is the algorithm because it's quick and efficient and for multiplication I also use algorithms but mainly I use split the number up. Then if the answer doesn't look right I will try and predict on the answer based on the question

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When solving difficult math problems I read the problem carefully read the text so that I can get a full understanding of what I have to do to solve the problem. I could also underline or highlight the mains part of the text to help me as well. When doing the working out, I could use a large variety strategies and try different things, the see how it works out. By trying a different thing everytime, I can get a step closer constantly because I'll know what's already incorrect to the question.

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When I face an awkward situation in maths, I read the question carefully and more than once to have a strong understanding of that question. I also break down the question into key parts for instinct, if I have $20 and my brother had $238 more than me how much does he have, I would underline $20, how much does he have and $238. I am flexible in tough situations and do trial and error. I check my work to see if I have got it correct and you can do that by doing algorithm. And I want to get a stronger understanding of the question. Teamwork is also great because you have more minds.

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When coming to a halt because of a tricky Maths challenge there are multiple ways I think of that can help me. I can break apart the question into multiple areas then solve them one by one and then put them together, it’s kinda like how you Pattison a problem but here you portion the question and add them together at the end, what I also do is doing an estimate checking the answer and start going off that to try find out the solution. I also look at what strategies I can use for the problem and try out multiple and go with the answer I see the most and then cross check my work if the answer doesn't work you can use process of elimination with the strategies answers and by doing that you’ll be able to find the answer and understand the problem.

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When I encounter a challenging and complex maths problem, I examine the question carefully and decide what type of question it is whether it is measurement or ratio or any others. I reflect on the question of what it wants me to do and I break the question into pieces and bits and go step by step since accuracy is important. Then I use strategic thinking and reflect what am I going to do. Once I signal my brain that I have chosen a certain way of solving the problem, the work begins. I use some of my past knowledge from tutoring and try to use the most efficient strategy and quickest. I start by going through the question again and then solving it. Once I have solved it, I double check my answer. to make sure everything is going into the correct path.

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when i encounter i difficulty math problem i rule out the answers that don't work and I read the question more to understand it more

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When I face a tricky maths problem, I make sure I understand the question and then figure out the best strategies to use in this problem. After I find an answer, I look over my strategy or use a different one to double check it. Sometimes I do take a break and then go back to it and try again.

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I always overcome challenges when I first read in my mind, then I read aloud and then if it doesn't work by then I try to understand the question in my way or a different way that I feel comfortable with. I also try to break up some parts of the word problems and only read that again and again. If all of that doesn't work then I just read the important words and cut out the irrelevant ones

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When I face tricky maths problems I like to first read it carefully to see if I missed something and write down any key points. I can try different strategies to see if it is better for me. I would break it up into smaller parts so I can understand it better. I will use different strategies to check my answer just in case its wrong. I will always say to myself that I can't do it just yet, but I will be able to do it because it is about learning new things, I don't get mad that I can't do it and just quit. If I really need help I would ask a friend or teacher for help so they can explain it to me so I can understand it. If I get something wrong I will learn how to do it right no matter how long it takes.

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When I am stuck or just want to check my answers I usually double check or use an easier problem. This enables me to reach my full potential in mathematics. I will check It a few times if needed. If I use slave a simpler problem it helps me get a clearer idea of what the problem actually asks me.

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I like to use trial and error sometimes but normally I use the process of elimination if it is multiple choice and double and triple checking if word problems and to make sure my thinking is correct.

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When I face a difficult math question, I read it carefully to determine all the main parts of the equation and what it's asking me. For example, I will find words like total and all together which means that you have to use addition. Take away, subtraction and so on. Once I completed my question I will usually cross check the answer to make sure I get it right, and if I didn't I will figure out where I went wrong and how to improve.

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When I encounter difficult maths problems I try to take out the bits of the problem that is not important then use the numbers and the important words and ignore the other words in the question.

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When I look at a tricky maths problem, I always break it into smaller parts and consider my strategies to solve the first little bit. For example, if the question was 1+2+3+4+5+6+7+8+9+10+11=?, I would do 1+2 before I solve the rest. When I overcome trickier maths problems, I use the strategy of guess check refine or I start to eliminate the options. Once I have the answer, I double check and go over it, being careful to actually understand the problem and the situation. I always like to think of it as a puzzle or a story in Writing that the main character has to overcome. The resolution can be anything but in the end, the main character is always happy. The same way, there are many maths strategies but in the end the answer is still the same.

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When I observe the problem. I think of the integers, decimals, fractions that might be useful in the way. I think 'What is important in this context?' 'What is the concept I am looking for?' When I solve problems I usually try to find the concept or clues that may hint in success. I'd like to expand my learning for example like learning formulas and ways to make life easier. Like the Pythagorean theorem and the circumference. In a nutshell I would like to know more complex Mathematical formulas and theorems to understand a variety of problems from easy to tough ruthless and hard, I would like to be more efficient and strategical rather then tactical as strategy looks at the full picture whilst tactics don't think of the entire frame.

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When I come across a tough maths question I like to draw it out so I can see what exactly is going on in the problem a bit more clearly. When I draw a diagram or an image I find it easier to move along from there. If there isn't that much to draw, then I like to write down key points and phrases in the question that are vital to help me solve the problem. I also like to skim through the answers to see if there are any that I can definitely rule out or if there are any that seem about right, and I work from there. I also like to write down equations that I can pull out from the question, and I connect equations that might go hand in hand. This helps me solve tricky maths problems.

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when I am finding a problem difficult I believe in the power of YET.saying to myself that with hard work and a good mindset I can do it.After I have a good mindset I reread over the question and think about the key parts and what it is asking me to do and summarise the question .

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When I face tricky math problems I always break the question down. If it is a multi step problem then I will do 1 step at a time. I also use 'Guess, Check and Refine. It helps me a lot when I am facing a difficult math problems.

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when I face complex mathematics problems, I try to simplify it into my own words, understand the question, think about what the question is asking me to do, understand the words, by doing this, I can kind of picture it in my mind, and figure out the answer with efficiency

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When I'm facing difficult mathematics questions, I try to break it down. I work on tiny bits and do it all together. Additionally, I keep self-esteem and persistence to work things out.

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When I encounter difficult maths problems, I normally work backwards on word problems and on multiplication above 12, I break down the problem into parts and work it out from there

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When facing difficult mathematics questions, I read carefully to ensure a clear understanding of the problem. When facing questions that have no way of directly solving it, I use trial and error. Some other ways I use to solve harder word problems include the process of elimination, setting up algebraic equations, and double checking to prove that my answer is correct and makes sense.

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When I face tricky maths problems, I break them into smaller parts. Like when solving word problems about fractions, I first draw pictures to visualize the situation, then solve each step one at a time. It helps me stay calm and focused.