It's a great tool to quickly check your work - but make sure you are solving the problems on your own first!įree online fraction calculator: The easiest way to simplify fractions! Simply enter the first fraction, select add, subtract, multiply, or divide, enter the second fraction and calculate! The program quickly calculates the results and displays the fraction - in reduced terms!įraction to decimal calculator: Want to know what the decimal equivalent of your fraction is? Simply type the numerator and denominator (top and bottom) of your fraction, click calculate and the decimal is shown. All you have to do is enter any three values, sides or angles, and the calculator solves the other three for you. Use this free calculator to check you work. Whether you are in geometry, algebra II, trigonometry, or beyond, you will face problems involving calculators often. Triangle calculator: Solving triangles is a common problem in mathematics. Click any of the links to load the pages. See the descriptions of GradeA's calculators below. The following example `3/4*7/5` : shows how to multiply two fractions.ĭividing by a fraction is the same as multiplying by the inverse of that fraction, using this rule it is possible to turn a fraction quotient into a fraction product and apply the rules for simplifying a product of fractions.Looking for free online math calculators? Grade A has several to choose from.Ĭlick the links below to open Grade A's free calculators: The product of two fractions is equal to the product of the numerators over the product of the denominators. We reduce the fractions to the same denominator, to get back to the case of subtracting fractions with the same denominator. Subtracting fractions with different denominators.The following example: `4/3-2/3` shows how to subtract two fractions that have the same numerator. Therefore, we have the formula:`a/k-b/k=(a-b)/k` The difference of two fractions with the same denominator has the same denominator, its numerator is equal to the difference of the numerators. Subtraction of fractions with the same denominator. ![]() ![]() We reduce the fractions to the same denominator, to get back to the case of adding fractions with the same denominator.
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