Children learn simple, structured ways to work with numbers. Each technique is explained in plain language, shown through an example, and then practised through age-appropriate activities until your child can do the working in their head.
A Vedic maths technique, step by step
Vedic Maths classes in Hyderabad: a 12-week program for children aged 7 to 13 that teaches mental calculation patterns with an emphasis on speed, flexibility and number confidence—complementing school mathematics rather than replacing it.
A short, plain-English explanation you can share with your child.
Vedic maths is a collection of calculation methods that work by spotting patterns in numbers. Instead of writing out every step of a long sum, a child learns to recognise the shape of the problem and use a shorter route to the answer.
The methods are not a different kind of maths. They give the same answers as the method taught in school — they simply reach those answers with fewer steps. That matters for children, because fewer steps means less to write, less to lose track of, and less chance of a careless slip.
Children usually find the techniques interesting because each one feels like a small discovery. Once a child sees that every number ending in 5 has a square ending in 25, or that subtracting from 1000 can be done digit by digit, numbers start to look like puzzles rather than chores.
Confidence follows practice. A child who has used a technique twenty times will reach for it without hesitation, and that ease is usually what parents notice first.
Simple explanationMost sums have more than one route to the answer. Vedic maths gives children the shorter route — a pattern they can spot and apply — so fewer steps are written down and more of the work happens in the head.
Easy exampleTo work out 47 + 38, a child can add 40 to get 87, then take away the extra 2 to reach 85. Same answer, fewer steps, and it can be done without a pen.
At Brolly JuniorsEach idea is introduced one at a time, demonstrated, and practised with guidance before a child tries it alone. Book a free trial to see how your child responds to the approach.
The honest answer: it does not do the learning for your child, but it gives them better tools and more reasons to keep practising.
Many children who dislike maths are not weak at it — they are unsure. Having a reliable method to fall back on removes a lot of that hesitation, and confident children attempt more questions.
Once a child knows two ways to solve 24 × 25, they stop treating maths as a single set of rules to be remembered and start treating it as something they can think their way through.
Vedic techniques are short enough to hold in the head. That makes mental calculation realistic for a child rather than something they are simply told to do.
Everyday arithmetic takes less time, which frees attention for the part of a question that actually needs thinking — understanding what is being asked.
Each technique has a fixed order of steps. Following that order carefully, again and again, is good training in attention to detail.
Because a second method is available, children can verify their own answers instead of waiting to be told whether they were right.
How much a child gains depends on how regularly they practise and where they are starting from. We do not promise a particular improvement in school marks or a fixed calculation speed — what we commit to is structured teaching and consistent practice.
Eight things children work on across the programme.
A method your child understands makes the subject feel approachable instead of intimidating.
Short techniques practised until the working can be completed without writing it down.
Children start to see how numbers relate — that 98 is just 2 away from 100, and why that helps.
Choosing the right technique for a given sum is itself a decision, and children learn to make it.
Following a fixed sequence of steps accurately builds sustained attention on a task.
Fewer written steps means fewer places for a careless error to creep in.
Timed challenges give children a friendly way to see their own progress week to week.
Understanding why a shortcut works is more valuable than memorising the shortcut itself.
Vedic maths is not one single trick. It is a set of strategies, each suited to a particular shape of problem. Six examples, shown the way they would be introduced in class.
3 × 4 = 12, then add 25
Multiply the first digit by the next number up, then write 25 after it. It works for 15, 25, 45, 75 — any number ending in 5.
47 + 40 = 87, then −2
Round the second number up to something friendly, add it, then take back the extra. Two easy steps replace one awkward one.
3, then 3+2=5, then 2
Split the digits apart and drop their sum in the middle. Children usually learn this one fastest, which makes it a good confidence-builder.
9−4, 9−7, 10−2
Take each digit from 9, and the last one from 10. No borrowing, no crossing out — which removes the step children most often get wrong.
98−3 = 95, then 2×3 = 06
Both numbers sit close to 100. Work with how far each one is from 100 instead of with the numbers themselves, and the sum becomes small.
8 × 50, then 4 × 100
Halve one number and double the other — the answer stays the same. Repeat until the sum is one a child can do instantly.
Understanding comes before speed. A child is asked to explain why a technique works before being asked to use it quickly — a shortcut that is only memorised tends to be forgotten; one that is understood gets reused.
Five questions using the techniques above. Sit with your child and see how they get on — there is no score to worry about.
35 × 35
Question 1 of 5 — Ends in 5 — try 3 × 4, then 25.
Each block introduces a family of patterns, proves why it works, then drills it until the child can do it out loud without paper.
The base-10 thinking every later shortcut depends on.
The famous shortcuts—taught with the reason, not just the rule.
Special-case patterns that make hard-looking questions quick.
Mixed practice under friendly time pressure, plus school-style questions.
Topics are introduced gradually and revisited, so earlier work keeps getting practised as new ideas are added.
Place value, number relationships and how numbers sit around friendly bases like 10, 100 and 1000 — the groundwork every later technique depends on.
Making tens and hundreds, adding in useful chunks, and adding a series of numbers without writing every intermediate total.
Subtracting from bases such as 100 and 1000, and handling borrowing without the confusion that usually comes with it.
Multiplying by 11, squaring numbers ending in 5, multiplying numbers close to a base, and doubling-and-halving to simplify a sum.
Dividing by simple factors, using halving and doubling, and checking a division by working backwards through multiplication.
Practice at holding two or three steps in the head and finishing the sum without paper — built up gradually, never rushed.
Spotting the repeating structures behind the techniques, which is what turns a memorised trick into real understanding.
Looking at a sum and deciding which approach fits it best, rather than applying the same method to everything.
Puzzles, word problems and challenges that ask children to apply what they have learned in a less predictable setting.
Four stages showing the shape of the journey. Your child’s actual starting point and pace are set after we see where they are — the twelve-week structure above is what the batches run to.
Before any shortcut makes sense, a child needs to be comfortable with what numbers are made of. This stage builds place value, number recognition and the idea that numbers can be broken apart and put back together.
The first real shortcuts arrive here. Children learn addition and subtraction methods built around friendly bases, plus early multiplication techniques such as multiplying by 11.
Techniques already learned move off the page and into the head. The focus shifts from getting the answer to getting it without writing the working down, with short timed practice to build fluency.
Larger numbers, multi-step problems, and situations where the child must choose the method rather than being told which one to use. Checking and verifying answers becomes part of the routine.
Suggested groupings, not fixed batches. Learning adapts to the child’s current level, so a younger child who is ready can start earlier and an older beginner still starts from the basics.
Number awareness & basics
The focus is getting comfortable with numbers rather than speed. Counting, place value, simple addition and subtraction, and number games that make patterns visible.
Mental maths & calculation practice
Children secure with basic operations begin the shortcut techniques properly — multiplication patterns, subtraction from bases, and steady practice at working mentally.
Advanced calculation & problem solving
Larger numbers, multi-step problems and strategy choice. Children decide which method suits a sum, apply it, and check the result using a second approach.
Not sure where your child fits? That is what the free trial is for — we look at what your child is already comfortable with and suggest a sensible starting point.
What each one actually means, in plain language.
Knowing how numbers relate to each other — that 97 is close to 100, and that this makes it easier to work with.
Doing the working in the head instead of on paper, because the steps are short enough to remember.
Carrying out addition, subtraction, multiplication and division reliably, using a method that suits the sum.
Staying with a task from the first step to the last without losing the thread halfway through.
Getting the right answer consistently, and noticing when something has gone wrong.
Reading a question, deciding what it is asking, and choosing an approach before starting to calculate.
Understanding why a method works, so it can be applied to a new sum rather than only a familiar one.
Being willing to attempt a question instead of waiting to be shown — usually the change parents notice first.
Six stages, in the same order every time. Children settle quickly when they know what is coming next.
A short warm-up that revisits what was covered last time.
The new idea is introduced, with the reasoning behind it explained.
A worked example on the board, taken slowly with questions invited.
Children work through sums together while support is close at hand.
A game, puzzle or challenge that uses the day’s technique in a different setting.
A quick recap of what was learned and what to practise before the next session.
Examples of the kinds of activity used to keep practice varied. Children who enjoy the practice do more of it, and doing more of it is what makes the techniques stick.
Missing-digit and pattern puzzles that ask children to think backwards from an answer to the working.
Short sets of sums against a gentle timer, so children can watch their own fluency build.
Paired and group games where the answer has to be worked out in the head, not written down.
Spotting the repeating structure behind a technique, which turns a trick into understanding.
Rapid-fire questions on already-familiar techniques, used as a warm-up rather than a test.
Word problems and real-life situations where the child has to work out which method applies.
Brolly Juniors is a children’s learning centre at Nizampet X Roads, Hyderabad. Vedic maths sits alongside our abacus, mental maths, chess, coding, robotics and AI programmes.
Everything is pitched at how children actually learn — short explanations, plenty of examples, and practice broken into pieces that hold attention.
Techniques are practised through games, puzzles and challenges rather than through worksheets alone.
Every method is explained in language a child can repeat back. If they cannot explain it, they have not learned it yet.
Topics build on each other in a deliberate order, and earlier work keeps being revisited as new material is added.
We tell you what your child is working on and what would help at home, in plain terms and without jargon.
The aim is a child willing to attempt a question. Speed comes later, and only from practice a child enjoys.
Children get guided support to understand each concept and practise it step by step. Explanations are given at the child’s pace, mistakes are corrected as they happen, and no child is expected to keep up with a fixed speed.
We share these directly rather than publishing them here, so what you get is current and specific to your child’s level.
Ask us
Changes through the year
Nothing before the trial
Let your child try the approach through simple, practical activities. The trial is a real session, not a sales meeting — your child works through an actual technique, and you see how they respond to it.
Metro Pillar No. A689, Dr Atmaram Estates, 3rd Floor, Nizampet X Roads, Nizampet, Hyderabad, Telangana, 500072
You should not have to guess what your child is doing in class. Here is what you can expect to understand at any point.
Which techniques have been introduced, and roughly where your child is in the sequence.
Whether the current focus is understanding a new method, building accuracy, or working mentally.
The specific step your child hesitates on — usually something small and easily fixed at home.
Simple, short things you can do between sessions that reinforce rather than repeat the class.
Want an update on how your child is getting on? Ask. We will tell you honestly, including the parts that still need work.
Six things that make a real difference between sessions, none of which require you to be good at maths yourself.
Five or ten minutes on most days beats an hour on Sunday. Short sessions stay enjoyable, and enjoyable practice is the kind that continues.
“How did you get that?” is the single most useful question. Explaining out loud shows whether the method is understood or only copied.
Card games, dice, shopping totals, cricket scores — anything where numbers come up naturally counts as practice.
Timing every attempt makes children anxious rather than fast. Accuracy first; speed follows on its own once a method is familiar.
Notice the attempt, the persistence and the checking — not just the correct answer. That is what keeps a child trying the next question.
A wrong answer is information about which step needs attention. Treating it that way keeps children willing to try in front of you.
Brolly Juniors runs its Vedic maths classes from a learning centre built around children rather than adult training. The room, the pace and the materials are all set up for young learners.
Parents across Hyderabad come to this for different reasons. Some want a child who freezes at mental sums to feel steadier. Some have a child who finds school maths easy and needs something more interesting to chew on. Both work here, because children start from where they actually are rather than from a fixed syllabus point.
If you want to see the approach before committing, the free trial is the simplest way. Your child tries a technique, you watch how they take to it, and we talk about a sensible starting point.
Metro Pillar No. A689, Dr Atmaram Estates, 3rd Floor, Nizampet X Roads, Nizampet, Hyderabad, Telangana, 500072
Beside Sri Bhramaramba Theatre, near JNTU Metro Station.
You are probably weighing two things: whether the centre is close enough to reach on a school night, and whether the teaching will suit your child. We are at Nizampet X Roads — and the second question is best answered by seeing a session rather than reading about one.
Vedic maths pairs naturally with several others. Abacus and mental maths reinforce the same number skills; chess and coding build the reasoning side.
Bead-based calculation that builds visualisation, memory and concentration — the closest companion to this programme.
🔢Number fluency and flexible strategies without the bead frame.
🧩Broader thinking practice — memory, logic, patterns and strategy in short bursts.
♟️Planning, patience and the tolerance to sit with a hard position.
💻Logical sequencing and step-by-step problem solving on a screen.
📚Academic support alongside the skill programmes.
Clear explanation
Guided activities
Visible outcomes
Short, direct answers to the questions parents ask most.
It gives children a second way to reach an answer, which builds number sense and confidence. Routine arithmetic takes less effort, leaving more attention for understanding what a question is asking.
Number operations, addition and subtraction techniques, multiplication and division methods, number patterns, mental calculation and problem-solving activities.
The programme runs ages 7 to 13. Children are ready once they recognise numbers and can handle simple addition — the starting level comes from what they can already do.
Yes. Most techniques reduce a calculation to two or three short steps, which is little enough for a child to hold in their head, and this is practised directly in class.
Tell us your child’s class and what they enjoy. We will suggest the closest program fit—no pressure and no upfront payment.