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Rounding Significant Figures Calculator

In rounding significant figures, when an integer contains more digits than are significant, the last significant digit has an overline to indicate that it is the last significant digit.

Actived: Tuesday Jul 7, 2020

URL: https://www.calculatorsoup.com/calculators/math/significant-figures-rounding.php

Sales Tax Calculator

Calculator Use. Calculate a simple single sales tax and a total based on the entered tax percentage. For State, Use and Local Taxes use State and Local Sales Tax Calculator. Net Price is the tag price or list price before any sales taxes are applied.. Total Price is the final amount paid including sales tax.. Sales Tax Calculations:

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Nominal Interest Rate Calculator

Nominal Rate per Period: r = 3.25% Effective Rate for 5 Periods: i t = 17.6193% Rate per Compounding Intereval: p = 0.27084%

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Present Value of Cash Flows Calculator

For example, i = 11% = 0.11 for period n = 5 and CF = 500. Therefore, PV 5 = CF 5 / (1 + i 5) 5 PV 5 = 500 / (1 + 0.11) 5 PV 5 = 500 / (1.11) 5 PV 5 = 500 / 1.685058 PV 5 = 296.73 . When cash flows are at the beginning of each period there is one less period required to bring the value backward to a present value.

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Exponents Calculator

Calculator Use. This is an online calculator for exponents. Calculate the power of large base integers and real numbers. You can also calculate numbers to the power of large exponents less than 1000, negative exponents, and real numbers or decimals for exponents.

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Time Card Calculator

Time Card Calculator & time sheet calculator. Payroll calculations. Enter time card daily times in and out to calculate total hours worked in a week along with regular hours, overtime hours, regular pay, overtime pay and gross pay. Similar to the 1728 time card.

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Future Value of Cash Flows Calculator

Calculate the future value of uneven, or even, cash flows. Finds the future value (FV) of cash flow series paid at the beginning or end periods. Similar to Excel combined functions FV(NPV()).

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Present Value Calculator

where n = mt and \(i = \frac{r}{m}\). t is the number of periods, m is the compounding intervals per period and r is rate per period t. (this is easily understood when applied with t in years, r the nominal rate per year and m the compounding intervals per year) When written in terms of i and n, i is the rate per compounding interval and n is the total compounding intervals although this can

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