Fraction Calculator With Whole Numbers And Mixed

Fraction Operations:

\[ \text{Result} = \left(c_1 \pm \frac{m_1 n_1}{o_1}\right) \text{ op } \left(c_2 \pm \frac{m_2 n_2}{o_2}\right) \]

First Whole Number (c):

First Mixed Whole (m):

First Numerator (n):

First Denominator (o):

Operation:

Second Whole Number (c):

Second Mixed Whole (m):

Second Numerator (n):

Second Denominator (o):

Calculation Result:

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1. What is this Calculator?

This calculator performs operations (addition, subtraction, multiplication, division) on whole numbers, mixed fractions, and proper/improper fractions. It can handle complex fractional calculations and provides results in mixed number format.

2. How Does it Work?

The calculator converts all inputs to decimal format, performs the selected operation, then converts the result back to mixed number format:

\[ \text{Result} = \left(c_1 \pm \frac{m_1 n_1}{o_1}\right) \text{ op } \left(c_2 \pm \frac{m_2 n_2}{o_2}\right) \]

Where:

\( c \) — Whole number component
\( m \) — Mixed whole number component
\( n \) — Numerator of fractional part
\( o \) — Denominator of fractional part
op — Selected operation (+, -, ×, ÷)

3. Understanding the Inputs

Whole Number (c): The integer part before any fraction (0 if none)
Mixed Whole (m): The whole number part of a mixed fraction (0 if none)
Numerator (n): The top number of the fraction (0 if no fraction)
Denominator (o): The bottom number of the fraction (1 if no fraction)

4. Using the Calculator

Steps:
1. Enter whole number components (if any)
2. Enter mixed number components (if any)
3. Enter numerator and denominator for fractional parts
4. Select operation
5. Click Calculate to see the result

5. Frequently Asked Questions (FAQ)

Q1: How do I enter a simple fraction?
A: Set c=0, m=0, then enter n and o for your fraction.

Q2: How do I enter a mixed number?
A: Set c=0, then enter m (whole part) and n/o (fractional part).

Q3: How do I enter a whole number with a fraction?
A: Enter the whole number in c, then the fractional part in n/o (set m=0).

Q4: What if I get an "Undefined" result?
A: This occurs when dividing by zero. Check your denominator values.

Q5: How precise are the fraction conversions?
A: Results are accurate to within 0.0001% of the decimal value.