Fraction Calculator

Advanced Fraction Calculator (With Steps)

Description

The Advanced Fraction Calculator is an interactive math tool designed to add two algebraic fractions accurately while showing complete step-by-step solutions. It supports variables, expressions, and symbolic denominators, making it ideal for students, teachers, and exam preparation.

This calculator automatically:

• Detects whether denominators are the same or different

• Applies the correct fraction addition rule

• Displays each mathematical step clearly

• Presents the final answer in proper fraction format

No installation is required — simply enter your expressions and click SOLVE.

How to Use the Calculator

1. Enter the first fraction

   • Type the numerator in Numerator 1

   • Type the denominator in Denominator 1

2. Enter the second fraction

   • Type the numerator in Numerator 2

   • Type the denominator in Denominator 2

3. Click the “SOLVE” button

   • The calculator instantly shows:

     • Step 1: Written fractions

     • Step 2: Denominator comparison

     • Step 3: Cross multiplication (if needed)

     • Step 4: Final combined fraction

4. View the Final Answer

   • The simplified algebraic fraction appears at the bottom

   • A condition is shown to remind that denominators must not be zero

Features

✔ Supports algebraic expressions (x, y, a, b, etc.)
✔ Works with same or different denominators
✔ Displays step-by-step math explanations
✔ Clean, responsive design (mobile & desktop)
✔ No sign-up or download required
✔ Ideal for school, college, and competitive exams

⚠️ Important Notes

• Denominators must not be zero

• This calculator performs symbolic fraction addition

• Algebraic simplification is shown structurally (not numeric evaluation)

 Who Should Use This?

•  Students learning algebra

• Teachers explaining fraction operations

•  Exam preparation (SSC, HSSC, O-Levels, A-Levels)

•  Educational websites and online math tools

 Example

Input:    

                                       (3x+2y)/(4a-5) + (5-y)/(2b)

Output:                       

                                    (3x+2y) (2b) + (5−y) (4a−5)​ /  (4a−5) (2b)