Sobre o CalcMyCompound
Nossa Missão
Criamos o CalcMyCompound porque acreditamos que todos merecem acesso gratuito a ferramentas financeiras claras e precisas.
Entender juros compostos é um dos conceitos financeiros mais importantes.
O Que Torna Esta Calculadora Diferente
Cada cálculo acontece instantaneamente no seu navegador.
Projetamos a ferramenta para ser rápida, responsiva e precisa.
Quem Somos
CalcMyCompound é um projeto independente criado por desenvolvedores e entusiastas de finanças.
Precisão e Limitações
Esta ferramenta fornece estimativas para fins educacionais. Não considera impostos, inflação ou taxas.
About Kymata Labs
CalcMyCompound is built and maintained by Kymata Labs LLC, an independent digital product studio focused on building free, accurate, and accessible tools for everyday financial decisions. Kymata Labs was founded on a simple belief: that the kind of financial modeling once reserved for Wall Street spreadsheets should be available to anyone with a smartphone. We build tools that don't require account creation, don't track you, and don't upsell you — just clear, fast answers to real financial questions.
We chose to support 20 languages because wealth-building advice should not be locked behind a language barrier. Whether you are in Jakarta, São Paulo, or Stockholm, the mathematics of compound interest works the same way. Our localization team ensures that examples, currency formatting, and explanations feel native — not machine-translated.
How the Calculator Works
The CalcMyCompound engine uses the standard compound interest formula A = P(1 + r/n)^(nt) combined with a future value of annuity calculation for periodic contributions: FV = PMT × [((1 + r/n)^(nt) - 1) / (r/n)]. All arithmetic is performed in IEEE 754 double-precision floating point — the same standard used by financial institutions — and rounded to the nearest cent for display. Calculations run entirely in your browser; no data is ever sent to a server. The engine handles four compounding frequencies (daily, monthly, quarterly, annual) and time horizons from 1 to 50 years.