The Mathematical Equations section rewards two skills: translating a statement into an equation, and solving that equation quickly and correctly. Neither requires advanced maths.
The maths you actually need
The section stays within a defined range:
- Linear equations
- Systems of equations
- Quadratics
There is no calculus and no calculator. If you can solve for x cleanly and handle a two-variable system, you have the toolkit.
Translation is the real skill
Most errors happen before any calculation — in reading. Build the habit of converting each sentence into symbols as you read it:
- "twice as many" →
2x - "three more than" →
y + 3 - "the total is" →
=
Write the equation down before you solve. A translated equation is half the answer.
Speed habits that compound
- Estimate first. If the answer should be near 40, an option of 400 is out immediately.
- Substitute options when solving is slow. For single-choice questions, plugging in a candidate answer is often faster than isolating the variable.
- Keep your working legible. Most silly mistakes are copy errors, not maths errors.
The candidates who score highest here are not faster at arithmetic — they are faster at setting up the problem.
Practise translation under time pressure in the Core Module, then confirm your speed with a timed mock.
Built by someone who's already helping India's first dMAT cohort prepare
Structured modules and real explanations, built for the first-ever dMAT sitting.