I was never a great fan of maths at school. The lessons seemed oh so dreary and abstract. I never felt at any point I had interest or mastery of it. But one day as a willowy youth, I was sat in the viewing balcony of my local swimming baths, and had the rather reckless thought “I wonder what would happen if I jumped in to the 6ft end of the pool from here? Or into the 3ft end?”. For some reason, I started entertaining the idea as a real-world problem but I realised my maths skills were way too poor to work out the likelihood of success.

At this point most people would just kind of give in on the project but for some reason I was captivated by the idea of working it out. For one thing, there were the simple calculations of gravity, mass, speed, etc, but then there were some complexities such as how much would the water break my fall by buoyancy, or drag? Does my shape change the dynamic of the fall? Is doing a belly-flop or a dive-bomb better? And then there is the question of what would happen if I did touch down on the swimming pool floor: just how much kinetic energy would it take to fracture something? Or worse?

I am of course not recommending anybody takes an empirical approach to this problem and throws themselves into a swimming pool from a viewing balcony! God forbid, there are enough ‘tombstoning’ videos on social media where (mostly) kids jump off cliffs into the sea or deep water below with drastic consequences. In my case, wisdom triumphed over faith and I did not jump, partly based on my findings.

In case you are interested, I have included an infographic of this subject. Turns out, I may have been ok with risking it in the 6ft pool, but if I had jumped into the 3ft end, I would have likely broken an ankle or worse. That was enough of a warning. Thanks maths for helping me keep my feet on the ground.

I guess what I am saying is that my tombstoning thought experiment illustrates that maths skills can only become valuable to some people when they have a purpose in an applied context, and that is what Functional Skills in maths admirably achieves. If you are disillusioned by school calculus and quadratic equations, then there is another way. You can start to use practical maths as a tool to serve you. And better still, there is a qualification with equal accreditation to GCSE maths; functional skills level 2.

Why Functional Skills Maths Is Often the Right Choice for SEND Learners

For many SEND learners, success in mathematics is not about accessing more content; it’s about accessing the right content in the right way. Functional Skills Maths is designed specifically with this principle in mind. Rather than prioritising abstract algebra and symbolic manipulation, it focuses on applied numeracy, real-world reasoning, and confidence-building problem solving.

This matters because learners with additional needs often struggle not with thinking mathematically, but with translating symbolic or highly abstract representations. A Functional Skills pathway removes that unnecessary barrier and instead assesses what truly counts: whether a learner can use maths meaningfully in daily life, work, and decision-making.

The structure of the programme supports this accessibility. It is typically delivered over around 144 guided learning hours and is intentionally built on strong pedagogical foundations: concepts are secured before procedures, topics are revisited in a spiral structure, and exam skills are embedded gradually rather than taught as last-minute techniques. We scaffold out delivery from Level 1 > Level 2 to build confidence and give structured pre-requisite skills, because so many SEND learners have had this stage disrupted in their former schools.

Curriculum Overview (Functional Skills Maths Level 2)

The course is organised into four core domains assessed by awarding bodies:

• Number
• Measures, Shape & Space
• Handling Data
• Problem Solving and Reasoning (embedded throughout)

Year 1: Foundations, Confidence & Fluency

The first year prioritises mathematical security and everyday application. Learners develop number fluency, work with fractions/percentages, explore ratio and scale, practise unit conversions, and build geometric and data interpretation skills. Activities are contextual; budgeting tasks, map reading, recipe scaling; ensuring maths is experienced as something useful rather than abstract.

Year 2: Application, Depth & Exam Readiness

The second-year shifts toward independence and synoptic problem solving. Learners tackle multi-step problems, functional algebra, compound shapes, statistics, and real-life modelling tasks. Project-based units; such as planning trips or analysing data; deliberately integrate multiple skills to deepen understanding.

The programme ends with structured exam preparation, including interpreting command words, choosing methods, and practising realistic assessment tasks.

Why This Model Works for SEND Learners

Three design choices make Functional Skills particularly effective:

1. Reduced abstraction
Pure algebra and advanced theory are intentionally limited to what is functionally required, preventing cognitive overload.

2. Application-led stretching
Challenge comes from solving realistic problems rather than manipulating symbols.

3. Structured support
Repetition with variation, modelling, and contextual examples are built into delivery to reinforce understanding.

The real goal is mathematical independence; just like engaging with and jumping in to my real-world swimming pool problem. That’s when we start thinking mathematically.

Ultimately, Functional Skills Maths is not a “lesser” qualification; it is a differently focused one. Its purpose is to equip learners with the confidence and competence to handle numbers in real life: managing money, understanding data, interpreting information, and making informed decisions. For many SEND learners, that outcome is not just appropriate; it can be transformative.