# Average Percentage Calculator

(Frist Percentage Value)

(Second Percentage Value)

## How to use this Average Percentage Calculator 🤔

- Enter ✎ value for Frist Percentage Value (X).
- Enter ✎ value for Second Percentage Value (Y).
- As soon as you enter the required input value(s), the Average Percentage is calculated immediately, and displaed in the output section (present under input section).

## Calculating Average Percentage

The average percentage is a straightforward calculation used to find the mean of two percentage values. This method is particularly useful in various fields, such as finance, statistics, and education, where determining the central tendency of percentage figures is necessary.

The formula to calculate the average percentage is expressed as:

\( \text{Average Percentage} = \dfrac{X + Y}{2} \)

where:

**X**represents the first percentage value.**Y**represents the second percentage value.

By summing the two percentage values and then dividing by 2, you obtain the average percentage.

## Examples

The following examples illustrate how to calculate the average percentage using two given percentage values.

### 1. A student achieved scores of 80% in Mathematics and 90% in Science. What is the average percentage score across these two subjects?

#### Answer

Given:

**X**= 80% (Mathematics score)**Y**= 90% (Science score)

The formula to calculate the average percentage is:

\( \text{Average Percentage} = \dfrac{X + Y}{2} \)

Substituting the given values:

\( \text{Average Percentage} = \dfrac{80 + 90}{2} \)

Calculating the result:

\( \text{Average Percentage} = \dfrac{170}{2} = 85\% \)

Therefore, the average percentage score is 85%.

### 2. A company reported a 60% increase in profits during the first quarter and a 70% increase in the second quarter. What is the average percentage increase in profits across these two quarters?

#### Answer

Given:

**X**= 60% (First quarter profit increase)**Y**= 70% (Second quarter profit increase)

The formula to calculate the average percentage is:

\( \text{Average Percentage} = \dfrac{X + Y}{2} \)

Substituting the given values:

\( \text{Average Percentage} = \dfrac{60 + 70}{2} \)

Calculating the result:

\( \text{Average Percentage} = \dfrac{130}{2} = 65\% \)

Therefore, the average percentage increase in profits is 65%.

### 3. An investor received a 5% return on investment in one year and a 15% return in the following year. What is the average percentage return over these two years?

#### Answer

Given:

**X**= 5% (First year return)**Y**= 15% (Second year return)

The formula to calculate the average percentage is:

\( \text{Average Percentage} = \dfrac{X + Y}{2} \)

Substituting the given values:

\( \text{Average Percentage} = \dfrac{5 + 15}{2} \)

Calculating the result:

\( \text{Average Percentage} = \dfrac{20}{2} = 10\% \)

Therefore, the average percentage return is 10%.

### 4. A department store offers a 25% discount on one day and a 35% discount on the next day. What is the average discount percentage across these two days?

#### Answer

Given:

**X**= 25% (First day discount)**Y**= 35% (Second day discount)

The formula to calculate the average percentage is:

\( \text{Average Percentage} = \dfrac{X + Y}{2} \)

Substituting the given values:

\( \text{Average Percentage} = \dfrac{25 + 35}{2} \)

Calculating the result:

\( \text{Average Percentage} = \dfrac{60}{2} = 30\% \)

Therefore, the average discount percentage is 30%.

## Formula

To calculate the average percentage, you can use the following formula.

where

## Calculation

Once you enter the input values in the calculator, the output parameters are calculated.