Is my data kept private when I use these everyday tools?

Yes. Whether it's a word count or a time-between-dates check, nothing is sent to a server. The page does the counting locally — you can paste a draft, get 1,242 words and 6 min reading time, and close it without a trace.

Do I need internet after the first load?

Not really. Once cached, word-counter, hours, fuel-cost and the rest work offline. Handy if you're drafting on a train or counting hours on site without signal — load once, use anywhere.

How reliable are the results for work?

They follow documented rules — reading time at 200-250 wpm, hours as decimal, etc. — and are tested automatically. For casual use they're spot-on; for payroll with overtime rules or legal word-count filings, do a final check against your HR or editorial guide.

What's the fastest way to share a result?

'Share Link' does it. It encodes your inputs in the address bar, so the other person sees the exact same hours (e.g. 09:15 to 17:45 = 8h 30m) without you retyping.

Published: 2026-07-06Last updated: 2026-08-19By Davide Coronese

Expression Solver with Step-by-Step

Solve any math expression with fractions, powers, roots and brackets — exact simplified fractions, repeating decimals 0.(3), and full PEMDAS steps. Like risolviespressioni.it, with extras.

PEMDAS order✓ Verified source

1) Brackets () [] {} 2) Exponents ^ 3) × ÷ / : 4) + − | Fraction: a/b + c/d = (ad+bc)/bd simplified by GCD

Brackets override everything. Inside each bracket, exponents first, then ×÷ left-to-right, then +−. Fractions are combined on a common denominator (b·d) and divided by GCD. Repeating decimals use (non-repeating+period − non-repeating)/(9…0…). Example: 2.0(6) = (206−20)/90 = 186/90 = 31/15.

Guide to Using the Expression Calculator

Solve any math expression with fractions, powers, roots and brackets — exact simplified fractions, repeating decimals 0.(3), and full PEMDAS steps. Like risolviespressioni.it, with extras.

Examples

1/2 + 1/3 × 3/4 = 1/2 + 1/4 = 3/4 (fractions stay exact: common denominator 12).
(1/2 + 3/4) × 2^3 − sqrt(16) = 5/4 × 8 − 4 = 10 − 4 = 6 (brackets first, then power, then ×).
2/3 + 0.(6) = 2/3 + 2/3 = 4/3 = 1 1/3 ≈ 1.333… (repeating decimal becomes fraction).
12 $ 18 = 6 (GCD) and 12 & 18 = 36 (LCM) via $ and &.

⚠ Common mistakes

Writing 2+3/4+5 without brackets for 'all over' — write (2+3)/(4+5) otherwise only 3/4 is divided.
Mixing comma and dot: 4,0(6) and 4.0(6) both work, but 4,0,6 does not.
Forgetting GCD: 2/4 + 1/4 is 3/4, not 3/8 — results are auto-simplified.

Frequently Asked Questions (FAQ) (4)

How to write fractions?

As a/b, e.g. 2/3. For all over use (2+3)/(4+5). Negative fractions: (-2/3)^2.

How to write repeating decimals?

Put the repetend in parentheses after the decimal: 0.(3)=1/3, 2.0(6)=37/15, 0.16(6)=1/6.

How to write powers and roots?

Power with ^ or **: 2^3 or (1/2)^2. Root via sqrt(): sqrt(16)=4, or 8^(1/3)=2.

What do $ and & mean?

$ is GCD (MCD), & is LCM (mcm). Example: 12 $ 18 = 6, 12 & 18 = 36.