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Fractions Calculator

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• To enter a fraction, type a / in between the numerator and denominator. For example: 1/3
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Fraction Calculator

Below are multiple fraction calculators capable of addition, subtraction, multiplication, division, simplification, and conversion between fractions and decimals. Fields above the solid black line represent the numerator, while fields below represent the denominator.

Mixed Numbers Calculator

Simplify fractions calculator, decimal to fraction calculator, fraction to decimal calculator, big number fraction calculator.

Use this calculator if the numerators or denominators are very big integers.

Unlike adding and subtracting integers such as 2 and 8, fractions require a common denominator to undergo these operations. One method for finding a common denominator involves multiplying the numerators and denominators of all of the fractions involved by the product of the denominators of each fraction. Multiplying all of the denominators ensures that the new denominator is certain to be a multiple of each individual denominator. The numerators also need to be multiplied by the appropriate factors to preserve the value of the fraction as a whole. This is arguably the simplest way to ensure that the fractions have a common denominator. However, in most cases, the solutions to these equations will not appear in simplified form (the provided calculator computes the simplification automatically). Below is an example using this method.

This process can be used for any number of fractions. Just multiply the numerators and denominators of each fraction in the problem by the product of the denominators of all the other fractions (not including its own respective denominator) in the problem.

An alternative method for finding a common denominator is to determine the least common multiple (LCM) for the denominators, then add or subtract the numerators as one would an integer. Using the least common multiple can be more efficient and is more likely to result in a fraction in simplified form. In the example above, the denominators were 4, 6, and 2. The least common multiple is the first shared multiple of these three numbers.

The first multiple they all share is 12, so this is the least common multiple. To complete an addition (or subtraction) problem, multiply the numerators and denominators of each fraction in the problem by whatever value will make the denominators 12, then add the numerators.

Subtraction:

Fraction subtraction is essentially the same as fraction addition. A common denominator is required for the operation to occur. Refer to the addition section as well as the equations below for clarification.

Multiplication:

Multiplying fractions is fairly straightforward. Unlike adding and subtracting, it is not necessary to compute a common denominator in order to multiply fractions. Simply, the numerators and denominators of each fraction are multiplied, and the result forms a new numerator and denominator. If possible, the solution should be simplified. Refer to the equations below for clarification.

Simplification:

Converting between fractions and decimals:, common engineering fraction to decimal conversions.

In engineering, fractions are widely used to describe the size of components such as pipes and bolts. The most common fractional and decimal equivalents are listed below.

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Fraction Calculator

Check out this free online fraction calculator. It can solve mathematical problems such as addition, subtraction, multiplication, and division of fractions.

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Table of Contents

Rules for using the fraction calculator, a practical example, 1. fractions with a common denominator, 2. fractions with different denominators, 3. adding two mixed fractions, subtracting fractions, multiplying fractions, dividing fractions, fraction of a fraction, proper fractions, improper fractions, mixed fractions, like fractions, unlike fractions, equivalent fractions, complex fractions, unit fractions.

A fraction calculator is a free online tool that shows how to do mathematical operations on fractions. The Fraction Calculator speeds up the calculation process by highlighting the steps you need to take when performing arithmetic operations. This article will cover how to use this particular fraction calculator correctly, as well as the fundamentals of fractions, including their type, addition, subtraction, multiplication, and division, as well as rules and examples.

A fraction reveals how many parts of a whole are available to you. You can recognize a fraction by a slash drawn between two numbers. The number on the left or in the upper part is called the "numerator." The number on the right or in the lower part is called the "denominator." For instance, \$\frac{2}{4}\$ is a fraction with two as the numerator and four as the denominator.

There are different types of fractions: proper fractions, improper fractions, mixed fractions, unit fractions, and complex fractions. Some fractions in relation to each other can be equivalent fractions, like fractions, and unlike fractions.

Input the fractions into the boxes that have been made available to you (formatted like \$\frac{4}{9}\$, \$\frac{25}{6}\$, or \$\frac{8}{3}\$).

There are various options of operators that you can select from. These operators include addition, subtraction, multiplication, or division. You can also use an "of" operator when multiplying fractions. Choose the operator needed to solve the math problem.

After you have entered the fractions and selected the appropriate operator, the final thing to do is click on the "calculate" button to reveal the answer.

Problems this fraction calculator solves

This fraction solver saves you the time you would have spent manually performing the mathematical operation. The fraction calculator helps add, subtract, multiply, divide, and find a fraction of another fraction.

Below is a practical illustration of how the fraction calculator operates. For instance, you want to perform an addition operation with the following fractions: \$\frac{2}{6}\$ and \$\frac{1}{4}\$.

Let's begin with the fraction on the left side of the addition operator: \$\frac{2}{6}\$ (where 2 is the numerator and 6 is the denominator). Input 2 (numerator) in the numerator box provided and 6 (denominator) in the denominator box.

The fraction calculator provides two boxes on the operator selector's right side. The fraction on the right side of the addition operator is \$\frac{1}{4}\$ (where 1 is the numerator and 4 is the denominator). Input 1 (numerator) in the numerator box and 4 (denominator) in the denominator box.

After successfully entering the fractions and selecting the appropriate mathematical operator (in this case, addition), the fraction calculator will perform the calculation and display the output in the answer box.

You can also perform other math operations on this fraction calculator. All you have to do is select the operator that suits your intended procedure.

One interesting thing about this math fraction calculator is that it gives you a detailed explanation of how you can perform the operation without using the fraction calculator.

Performing mathematical operations on fractions without the use of a fraction calculator

Adding fractions.

Adding fractions that have the same denominator is relatively stress-free and straightforward. You have to sum up the numerators and retain the same denominator.

For example,

$$\frac{5}{9} + \frac{2}{9} = \frac{(5+2)}{9} = \frac{7}{9}$$

Unlike adding fractions with the same denominator, adding fractions with different denominators is more complicated. When adding fractions with different denominators, the first thing to do is to find a common denominator for both fractions.

You can achieve this by finding the lowest common multiple (LCM) of the two denominators. You can also multiply the denominators and break down the fraction later.

After you have gotten a common denominator for the fractions, you can then add the numerators.

$$\frac{4}{5} + \frac{3}{7} = \frac{(4×7)}{(5×7)} + \frac{(3×5)}{(7×5)} = \frac{28}{35} + \frac{15}{35} = \frac{(28+15)}{35} = \frac{43}{35} = 1{\frac{8}{35}}$$

One way to add two mixed fractions is to convert them into improper fractions and add them in the usual way. Another way is to add the whole numbers and the fractions separately and write the answer as the sum of the two.

The steps to take when subtracting fractions are similar to the actions you take when adding fractions. When the fractions are of the same denominator, you can proceed to subtract the numerators and retain the same denominator.

$$\frac{4}{5} – \frac{1}{5} = \frac{(4-1)}{5} = \frac{3}{5}$$

When solving problems that involve subtracting fractions with different denominators, repeat the same steps stated in the previous section. But this time, you will subtract the numerators instead of adding them. For example,

$$\frac{2}{5} – \frac{3}{10} = \frac{4}{10} – \frac{3}{10} = \frac{1}{10}$$

Multiplying fractions is straightforward. All that is required is to multiply both numerators together and multiply both denominators together. In some scenarios, you may have to simplify your result.

$$\frac{2}{3} × \frac{5}{6} = \frac{(2 × 5)}{(3 × 6)} = \frac{10}{18}$$

You can further simplify the example above into \$\frac{5}{9}\$ by dividing the numerator and the denominator by their Greatest Common Factor (GCF), which in this case is 2.

When faced with the problem of multiplying mixed fractions, always remember to convert the mixed fractions to improper fractions. Then you can multiply both numerators together and multiply both denominators together in the same way as mentioned above.

When diving fractions, you have to invert the fraction on the right side of the operator by swapping the numerator with the denominator. Doing this will cause the division operator to change to a multiplication operator. You can now proceed to multiply both numerators together and multiply both denominators together.

$$\frac{\frac{1}{2}}{\frac{4}{5}} = \frac{1}{2} × \frac{5}{4} = \frac{(1 × 5)}{(2 × 4)} = \frac{5}{8}$$

The process of finding the fraction of a fraction is the same as that of multiplying fractions.

$$\frac{2}{5}\ of\ \frac{4}{5} = \frac {(2 × 4)}{(5 × 5)} = \frac{8}{25}$$

Fractions Types

A fraction where the numerator is smaller than the denominator is a proper fraction. For example:

$$\frac{2}{3}, \frac{10}{20}, \frac{13}{57}$$

An improper fraction is a fraction where the numerator is greater than the denominator. For example:

$$\frac{5}{2}, \frac{21}{10}, \frac{48}{12}$$

A mixed fraction is basically an improper fraction. It is a combination of a natural number and a fraction. For example:

$$2\frac{1}{2}, 3\frac{5}{14}, 17\frac{2}{7}$$

The fractions that have the same denominator are like fractions. For example:

$$\frac{1}{8}, \frac{2}{8}, \frac{5}{8}$$

Fractions that have different denominators are unlike fractions. For example:

$$\frac{1}{2}, \frac{3}{7}, \frac{7}{11}$$

If we can simplify fractions to make them equal, they are called equivalent fractions. For example:

$$\frac{1}{3}, \frac{2}{6}, \frac{4}{12}$$

You can simplify all these fractions to \$\frac{1}{3}\$.

A complex fraction has a fraction in its numerator, denominator, or both. For example:

$$\frac{\frac{x+1}{x}}{\frac{x-2}{4}}$$

A fraction with 1 as its numerator and a whole number for the denominator is a unit fraction. For example:

$$\frac{1}{3}, \frac{1}{8}, \frac{1}{24}$$

Calculate fractions with Fraction Calculator

The fraction calculator allows you to carry out mathematical operations such as addition, subtraction, multiplication, and division on two regular fractions chosen and input by you. Simply enter the numerators and denominators of the fractions, select the desired operation, and the result will appear instantly in the appropriate place.

Our fraction calculator is a tool that will help you perform operations on fractions accurately and efficiently, regardless of your level of mathematical proficiency. Whether you are a pupil, teacher, student, or just someone who wants to perform operations on fractions or learn more about them, our website has a lot to offer you.

Instructions on How to Use the Fraction Calculator

The Fraction Calculator is your faithful companion in solving complex mathematical problems. With it, you'll learn how to perform operations on regular fractions in a simple and accessible manner. We want to guide you through the steps of using this tool, which will help you delve into the fascinating world of fractions.

Step 1: Input the Data

First, you need to enter the data into the form. You can do this in several steps:

• First Fraction : If your fraction consists of a whole number, input it as the first step. Then provide the numerator and the denominator of the first fraction. Make sure the denominator isn't zero and cannot be a negative number.
• Operation : Choose the operation you want to perform (addition, subtraction, multiplication, or division).
• Second Fraction : Enter the second fraction, if necessary, following the same principles as for the first one.

Step 2: Calculating the Result

After inputting the data, you don't have to do anything else. Your result will automatically appear on the screen. This value will be the answer to your mathematical question.

Step 3: Analyze the Solution

Below the result, you'll find the Solution with Steps section. This is where you'll find a detailed step-by-step description of how the calculations were conducted. This section is especially useful to understand how we arrived at the result and what mathematical operations were applied. It's a great way to refine your mathematical skills.

• Try to be accurate when inputting data. Errors in numbers or operations can affect the result.
• If you're unsure about which operation to choose, try to think through the mathematical problem and select the appropriate operation.
• If you need assistance, make use of the step-by-step solution to better understand the calculation process.

This fraction calculator is here to assist you in learning mathematics. Understanding regular fractions is the key to success in this field. Solve problems, practice, and mathematics will become your ally!

Why the Fraction Calculator?

Regular fractions are one of the most important and commonly used forms of number representation. Fractions allow us to express parts of wholes, ratios, proportions, scales, and many other mathematical and physical concepts. Fractions are indispensable in science, engineering, art, music, cooking, and many other fields of life.

However, fractions aren't always easy to calculate and compare. They often require simplification, finding a common denominator, determining the greatest common divisor, or the least common multiple. That's why a tool that automates these processes and gives us fast and accurate results can be helpful.

Such a tool is the fraction calculator . The fraction calculator is a web application that facilitates basic and advanced operations on regular fractions. The fraction calculator can add, subtract, multiply, and divide fractions.

The fraction calculator is useful for students who want to check their homework or improve their mathematical skills, as well as for teachers who want to prepare engaging and diverse exercises for their students. The fraction calculator is also helpful for adults who need to calculate fractions in everyday situations, such as splitting a bill at a restaurant, measuring ingredients for a recipe, or budget planning.

Therefore, the fraction calculator is not just a simple and convenient tool, but also a source of knowledge and inspiration. Thanks to it, we can better understand and appreciate the role of fractions in our world.

• Adding fractions
• Subtracting fractions
• Multiplying fractions
• Dividing fractions
• Mixed fraction calculator
• Simplify fractions
• Fraction to percent
• Percent to fraction
• Fraction to decimal
• Decimal to fraction
• Fraction rules

Fraction Calculator

The #1 online fraction calculator. Easily add, subtract, multiply, divide and simplify fractions. Because math with fractions can be difficult, we developed the fraction calculator. Fill in your two fractions below (the numerator above the line and the denominator below the line) and submit if you want to add, subtract, multiply or divide. The fraction calculator shows you step-by-step how to add, subtract, multiply or divide your fractions and automatically reduces the result to the lowest terms. With the help of this calculator you can solve all your fraction problems.

Online fraction calculator (with step by step explanation)

Work and steps of the calculation

The fraction calculator has not yet performed a calculation. Enter two fractions above (the numerators above the lines and the denominators below the lines) and choose your action (adding, subtracting, multiplying or dividing). Depending on whether you want to add, subtract, divide, or multiply fractions, you need to follow different rules and steps. The fraction calculator not only gives you the result, but also shows you the rules and steps that apply to your calculation. In addition, the result is automatically simplified (reduced) using the greatest common factor. If the result is an fraction in which the numerator is greater than or equal to the denominator (improper fraction), the fraction calculator will convert it to a mixed fraction. All steps of the calculation, including simplifying and converting to a mixed number (if necessary), are shown here.

Examples, rules and steps for each type of calculation can be found here:

What is a fraction?

A fraction is the result of a division of two whole numbers or in other words a mathematical representation of a number that expresses a part of a whole. It consists of two numbers separated by a horizontal or diagonal line (fraction bar), with one number above the line and one below. The number above the fraction bar is called the numerator, and the number below the fraction bar is called the denominator.

The numerator represents the number of equal parts or portions you have, and the denominator represents the total number of equal parts into which the whole is divided. Fractions are used to describe quantities that are not whole numbers and can represent values that are smaller or larger than one. The denominator can not be zero. If the numerator is smaller than the denominator, the fraction is located between 0 and 1.

Reduce fractions

Each fraction can be reduced to it’s simplest form, in which the numerator and denominator are as small as possible. Try this reduce fraction calculator to simplify your fraction and find the Greatest Common Factor (GCF).

Reduce fractions calculator

Try our long division calculator

A long division is a method for dividing multidigit numbers by hand. It breaks down the division of two numbers into a series of easier steps. From the makers of the fraction calculator:

Long division calculator

Fraction Calculator

Instructions: Use this fraction calculator to compute any fraction operation or calculation you provide, showing all the steps. Pleas type in the fraction calculation you want to carry out in the form box below.

More about this fraction calculator

This calculator will allow you adding fractions , multiplying fractions , dividing fractions , etc., and any valid fraction operation, showing all the steps. You need to provide a valid expression involving fractions. It could be something simple as '1/2 + 1/3', or something more complex like '(1/3+1/4)(1/5+1/6)'.

Once you provide a valid expression involving fraction, all you need to do is to click on the "Calculate" button, and you will be provided with all the steps of the calculations.

Fractions algebra involves fraction conversion such as the use of common denominator, and the use of basic arithmetic rules. All in all, the process of the calculation can be laborious, although it can be done systematically, without much of a problem.

How do I calculate fractions

To calculate fractions you will use a very simple and straightforward methodology, which will depend on the operation (addition, subtraction, multiplication or division) you want to conduct. Each operation will have its own logic.

In simple terms, additions and subtractions require finding a common denominator , whereas multiplication and division operate directly numerators and denominators. More details about that in the paragraphs below.

How to add fractions?

Adding fractions is one of the most crucial and basic skills you will use when calculating fraction operations. Usually, you need to start with finding a common denominator, but often times you will use the following formula for fraction addition:

What are the steps for adding fractions?

• Step 1: Identify the numerator and denominator for the first and second fraction
• Step 2: Assume that a and b are the numerator and denominator of the first fraction, and c and d are the numerator and denominator of the second fraction
• Step 3: Use the addition formula: The resulting fraction has ad + cb as the numerator, and bd as the denominator

Subtracting fractions is just derived by the sum of fractions: To subtract two fractions, you just multiply the second one by -1, and the add it to the first .

How to multiply fractions?

The second corner stone to conduct general fraction calculations is multiplying fractions. In this case, there is no need to find a common denominator, you will just multiply the numerators and denominators together:

What are the steps for multiplying fractions?

Similar to what happened with addition and subtraction, dividing fractions is just derived from the multiplication of fractions: To divide two fractions, you just multiply first one by the inverse fraction of the second one (the inverse fraction is obtained by swapping the numerator by the denominator in the fraction).

Decimal to fractions

You can convert any decimal to fraction using a simple trick. Some decimals will be easier to convert, specifically those that have a finite number of decimals. Periodic decimals can also be converted. These are the steps to follow:

• Step 1: Identify the type of number you are working with, and identify if it has decimals digits or not. If D it has decimals, assess how many decimals it has
• Step 2: If D does not have decimals, the conversion to fraction is direct, as we know \(D = \frac{D}{1}\)
• Step 3: If D has a finite number of decimal digits, say it has k decimals. In case you multiply D by \(10^k\) to eliminate the decimals, and then you find that \(D = \frac{D \times 10^k}{10^k}\), and then you reduce the fraction as needed.
• Step 4: If D has an infinite number of decimal, so it is periodic, you do the following trick: Multiply the number by a power of 10 that when doing 10D - D eliminates the periodicity, and then you get that 9D is a finite decimal, which you deal with using Step 3.

For example, you could ask what is 1.214285714 as a fraction, and we notice that D = 1.214285714 has 9 decimal digits. So we observe that

For a period number, say you have D = 2.349999999.... The periodic part starts that the third decimal digit position, so we multiply D by 100. We get that 100D = 234.999999....

Now, we subtract D from 100D we get \(100D - D = 234.999999.... - 2.349999 = 232.65\), which implies that \(99D = 2.3265\), which can be processed as follows:

Relationship Between Percentages and Fractions

As you probably suspect, percentages and fractions are tightly related. For example, a percentage of 80% is simple 0.80, which is a decimal, and using the steps above you can directly convert it into fraction.

Then, since decimals and fractions are so intimately related, a percentage calculator and a fraction calculator are also tightly related.

Why would care about computing fractions?

Fractions are one of the corner stones of algebra and of any general algebraic expression to calculate . Fractions are simple operands, but which can be compounded into more complicated terms using operations like sum, multiplication, etc., and then using functions we can construct even more advanced expressions.

The center of all algebraic calculator starts with the power of basic numbers of fractions.

Example: Calculating the sum of fractions

Calculate the following: \(\frac{1}{3} + \frac{5}{4} - \frac{5}{6}\)

We need to calculate and simplify the following expression: \(\displaystyle \frac{1}{3}+\frac{5}{4}-\frac{5}{6}\).

The following calculation is obtained:

which concludes the calculation.

Example: Another fraction calculation

Calculate \( \left(\frac{2}{3} \times \frac{6}{5} \right)+ \frac{2}{5} \).

We need to calculate and simplify the following expression: \(\displaystyle \left(\frac{2}{3}\cdot\frac{6}{5}\right)+\frac{2}{5}\).

Other useful fraction calculators

Fraction calculations are crucial in Algebra. Other useful operations include simplifying a fraction by reducing to its lowest terms. Also, you can convert fraction to percentage or fraction to decimal , as those have an intimate connection.

Also, you may be interested in a mixed fraction calculator , depending on your learning setting. In more elementary settings, mixed numbers are treated as important entities, whereas in more advanced settings, mixed numbers are just presented in their fraction notation..

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This calculator supports the following operations: addition, subtraction, multiplication, division, simplification, and comparison of two fractions or mixed numbers. It also converts mixed numbers to fractions or decimals and vice versa.

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These Calculators Make Quick Work of Standard Math, Accounting Problems, and Complex Equations

Posted: July 28, 2023 | Last updated: July 28, 2023

Whether you’re a college student enrolled in a calculus course or a professional accountant with your own firm, having a dedicated calculator is essential to your success. These purpose-built devices allow you to perform a wide range of calculations quickly—powerful models can even tackle complicated calculus equations and graph visual representations of functions.

When it comes to simple math, you can always use your smartphone , but for lots of quick work, there’s something more user-friendly about the physical buttons and single-function design of a calculator that still makes it a useful item to keep in your desk or your laptop bag .

The Best Calculators

• Best Overall: Texas Instruments TI-84 Plus CE Graphing Calculator
• Best for Students: Sharp EL-W516TBSL 16-Digit Advanced Scientific Calculator
• Best Budget Option: Canon LS-82Z Handheld Calculator
• Best Scientific Calculator: Casio fx-115ESPLUS2 2nd Edition Advanced Scientific Calculator
• Most User-Friendly Calculator: Casio fx-9750GII Graphing Calculator

What to Consider

Capabilities.

From graphing to scientific to four-function, different types of calculators have vastly different capabilities. Be sure to choose one that will serve your particular needs. Additionally, if you plan to use it for college entrance exams, make sure the model you are going to purchase is approved for use during testing.

Generally speaking, elementary and middle school students are best served by scientific calculators; high school students probably need graphing calculators; and professionals who work with numbers should look for accounting calculators.

Battery Life and Power Source

Speaking of college entrance exams, nothing could be worse than your calculator running out of power before you finish your test. Calculators are battery-powered, solar-powered, or a hybrid of both—and a few higher-end models are rechargeable. We recommend battery-powered calculators for most people, though simple four-function options can last for a while on the solar panel alone.

How We Selected

We read through a wide breadth of professional reviews to find consensus on the best calculators in a number of different categories. We also kept different coursework requirements, professional duties, and price points in mind, ensuring that our selections are useful to a wide range of people. We also made sure that the models we chose were well-regarded by customers, and considered the models we have and use around the office. No matter your calculation needs, you should be able to find one that’s right for you.

1) TI-84 Plus CE Graphing Calculator

While the Texas Instrument TI-84 Plus is also available in a black-and-white version for slightly less money, we think the sharp backlit screen of its color edition is worth the expense—especially for college students and math professionals.

It’s a great choice for high school students, too. It comes loaded with MathPrint, which converts the equations to the same format you see in textbooks, and it’s approved for use during PSAT, SAT, and ACT college entrance exams, as well as AP exams that allow graphing calculators. It has a bunch of applications to expand the calculator’s functionality, as well as lots of images you can use for graphing.

Plus, it has a rechargeable battery that powers up with a USB cable. The TI-84 Plus is more expensive than most of the other models on this list, but it’s one of the best calculators money can buy.

2) LS-82Z Handheld Calculator

For those whose calculating needs are minimal and for whom spending a lot on a calculator doesn’t add up (pun intended), the Canon LS-82Z four-function calculator is a great option.

Frequently priced under $10, it can handle square root functions and product dimensions, and also features a floating decimal point system. It’s dual-powered by battery and solar, so you won’t spend a lot of additional cash replacing batteries.

It doesn’t have the computing power of other models on the list, but the Canon LS-82Z is a dependable basic calculator.

3) EL-W516TBSL 16-Digit Advanced Scientific Calculator

Students who need a scientific calculator should look no further than this Sharp 16-digit scientific calculator. Its most noticeable feature is a large, four-line screen that shows entered equations in condensed textbook form.

Powered by both solar and a battery, it offers seven different calculation modes—normal, stat, drill, complex, matrix, list, and equation. It’s capable of performing more than 600 functions and even algebra.

It comes in a nice glossy black hard case—but even better, it’s usually priced under $25, meaning it will meet most students’ budgets as well.

4) fx-115ESPLUS2 2nd Edition Advanced Scientific Calculator

If you’re on a budget and looking for a scientific calculator to tackle algebra, calculus, physics, or statistics problems, this Casio model is a great fit. The large four-line, 14-character display presents your formulas and results exactly as they would appear in a textbook, and a protective case keeps the unit from getting damaged in storage or during transport.

At just 6.1 ounces, it’s nice and lightweight, and the white color is an attractive aesthetic alternative to standard black calculators. For less than $20, it’s a great value, as well.

5) FX-9750II Graphing Calculator

One of our favorite graphing calculators, the Casio FX-9750II offers a lot of machine for the money. It can handle the needs of most students all the way through college, and has an interface that most should find very user-friendly.

Meanwhile, its backlit, high-res LCD display is easy to read, and this calculator can go for 230 hours on four AAA batteries. It lacks some of the fancy features of higher-priced models, but will handle most students’ needs. Plus, it’s approved for use with most exams, including PSAT, SAT, ACT, and AP tests.

6) HP 12C Financial Calculator

With more than 120 different built-in functions, such as amortization, cash flow, and loan payments, this HP financial calculator will make quick work of your accounting—whether it’s personal or business-related. It’s also capable of data entry and calculations using the RPN system.

The HP 12c is compact and portable, yet its buttons are placed strategically to allow for ease of use, while its large 10-digit LCD display is easy on your eyes. Plus, it’s one of only two calculators allowed by the Chartered Financial Analyst Institute for its exam.

7) CA-53W-1CR Calculator Watch

We had to include the classic Casio watch—it saved us in a pinch before smartphones and still looks just as stylish today. The simple functionality can help you split a bar tab or figure out gratuity for dinner, and it has a built-in timer and calendar (and clock, of course).

The resin armband and plastic case are highly durable and the watch is water resistant up to 100 meters. Obviously this watch won’t speed up your taxes or help you ace an SAT, but some nostalgic charm is always welcomed—especially when functional.

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Math.AI-Scanner Calculator App 4+

Maths answer homework scanner, generate ai llc, designed for iphone.

• Offers In-App Purchases

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Description.

Empower yourself with Math.AI, the ultimate tool for tackling math problems effortlessly. Simply utilize your device's camera to capture a math query or import an image, and watch as the correct solution appears on your screen instantly. Need a deeper understanding of the problem-solving process? Math.AI offers comprehensive step-by-step guidance. Let Math.AI be your math savior, enabling you to excel in tests, complete assignments faster, and boost your grades effortlessly. Whether you struggle with math or require occasional assistance, Math.AI is tailored to meet your needs. Whether it's handwritten or printed, Math.AI recognizes all types of math problems. Effortlessly capture problems by snapping a photo or selecting from your gallery. Unravel the mysteries of math with Math.AI's step-by-step solutions. Enhance your learning by grasping the logic and principles behind each problem. From basic arithmetic to complex calculus, Math.AI equips you to solve problems across a diverse range of topics. Math may seem daunting, but with Math.AI, it's a breeze. SUBSCRIPTION AND TERMS: 1. Subscription Period: - Monthly: 1 month, $9.99 - Annual :12 months, $59.99 2. Subscription Content: - Payment will be charged to your Apple ID account at the end of the free trial period. - Subscription automatically renews unless it is canceled at least 24 hours before the end of the current period. - Your account will be charged for renewal within 24 hours prior to the end of the current period. - You can manage and cancel your subscriptions by going to your account settings on the App Store after purchase. 3. Terms of Use : https://mathai.generateaiapp.com/terms-of-use 4. Privacy Policy : https://mathai.generateaiapp.com/privacypolicy 5. Contact: [email protected]

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The developer, GENERATE AI LLC , indicated that the app’s privacy practices may include handling of data as described below. For more information, see the developer’s privacy policy .

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• Math AI PRO 499,00 kr
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