There is no way that a primary school pupil could be expected to solve a simultaneous equation, it's a nonsense. Teachers, maybe, it's GCSE maths, but they would have to be au fait with the techniques and may not have used it for many years. Designing a spreadsheet to crack it by iteration is easier and what I'd do. I do this sort of thing for work, say when homing in on a formulation for a food product. We need so many calories, so much fat, meat content better than X, off you go.
A few years ago I introduced my pals' then 10 year old daughter to the notion of density, mass and volume, by means of calculating how many tons of gravel would be required to resurface their drive to a depth of 1cm. Gravel is 2.5 tonnes a cubic m, off you go. We had a great time, drew a scale model, established that volume was independent of shape, so a driveway at 1cm could contain the same amount of gravel as was on a lorry to a depth of X, established that we needed about 1.2 cube, 3 tonnes, her comment was "this is just like a maths lesson but worse!" On the basis that density-mass-volume and "what volume of gravel is required to surface a driveway to 1cm deep?" is fairly taxing to a bright 10yo, you can imagine what they would make of a simultaneous equation.
The driveway answer BTW is 3 tonnes, but buy 5 because the delivery is the expensive bit and you can always lose a bit of excess in thicker layers at the edges that you later use to repair potholes. However such an exercise is a pipe dream until such time as the potholes become deep enough that the car's undercarriage scrapes on the ground when passing through them. The driveway is still a mudbath, said child is now studying A levels and is more interested in languages than maths.