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Percentage Growth Calculator

Percentage Growth Formula:

\[ \text{Growth %} = \frac{\text{New} - \text{Old}}{\text{Old}} \times 100 \]

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1. What is the Percentage Growth Calculator?

The Percentage Growth Calculator measures the relative change between an old value and a new value, expressed as a percentage. It helps quantify growth, increase, or decrease in various contexts such as business, finance, and statistics.

2. How Does the Calculator Work?

The calculator uses the percentage growth formula:

\[ \text{Growth %} = \frac{\text{New} - \text{Old}}{\text{Old}} \times 100 \]

Where:

Explanation: The formula calculates the relative change by comparing the difference between new and old values to the original value, then converts it to a percentage.

3. Importance of Growth Percentage Calculation

Details: Percentage growth calculation is essential for analyzing performance trends, measuring progress, making business decisions, and comparing changes across different scales and time periods.

4. Using the Calculator

Tips: Enter the old value and new value in the same units. Both values must be positive numbers, with the old value greater than zero to avoid division by zero errors.

5. Frequently Asked Questions (FAQ)

Q1: What does a negative growth percentage mean?
A: A negative growth percentage indicates a decrease or decline from the old value to the new value.

Q2: Can I use this calculator for financial calculations?
A: Yes, this calculator is commonly used for calculating revenue growth, profit margins, investment returns, and other financial metrics.

Q3: What's the difference between percentage growth and percentage point?
A: Percentage growth measures relative change, while percentage points measure absolute difference between two percentages.

Q4: How do I interpret a 100% growth?
A: A 100% growth means the new value is exactly double the old value (100% increase).

Q5: Can this formula handle zero or negative values?
A: The old value cannot be zero (division by zero). Negative values are allowed but may produce unusual results depending on the context.

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