Sometimes in statistic, data is grouped by every N rows, for example if data is grouped by week, then data is grouped every 7 rows (or columns in some cases). In our daily life, we may meet many cases like this. It is necessary for us to have the knowledge of sum data by every N rows in excel. Actually, excel built-in functions **SUM** and **OFFSET** can help us resolve this issue properly.

This article will show you ‘**sum every N rows**’ based on **SUM** and **OFFSET** functions. We will introduce the two functions with simple examples, descriptions, screenshots and explanations, and we will let you know the formula works process with these functions. Actually, the key point in sum every n rows is the usage of **OFFSET** function, so in this article, we focus on introduce **OFFSET** function syntax, arguments and how it works with **SUM** function, we also provide simple example to illustrate the function. After reading the following article, I’m sure you can have a simple understanding of **OFFSET** function, besides, you can learn well on sum data every N rows. You can work well with these functions in your daily work in the future.

**EXAMPLE:**

There are three groups of fruit combination, we want to sum total amount for each group. We can see that each group has 5 kinds of fruits, so in fact, start from C2 (apple amount in group1), we need to sum data every 5 rows. So, here’s our question, how can we sum data every 5 rows? And how to apply the same formula in cell F2/F3/F4 to sum total amount correctly (enter a formula in F2, then we can copy the formula to F3 and F4 to sum data directly).

**FORMULA: SUM & OFFSET FUNCTIONS**

**Step 1:** In cell F2, enter the formula **=SUM(OFFSET($C$2,(ROW()-2)*5,0,5,1))**.

**Step 2:** Click **Enter** to get return value. Verify that 770 is calculated correctly. 100+150+200+120+200=770, the formula works properly.

**Step 3:** Copy the formula to F3 and F4. Directly drag down the fill handle to fill F3 and F4.

Check the return value. All values are calculated correctly. This formula is applied properly for F3 and F4, that means the formula works well on ‘sum every 5 rows’.

**HOW THIS FORMULA WORKS:**

This formula contains two excel functions **SUM** and **OFFSET**. **SUM** function is commonly used in daily work, but **OFFSET** function is not as widely used as **SUM** function, so we will explain the formula started from this function.

Simply, we can think that **OFFSET **function can create **a dynamic range** based on the given starting point, number of rows under the starting point, and other reference.

**Syntax: =OFFSET (reference, rows, cols, [height], [width])**

We can see that it has five arguments, the last two arguments are optional. We will explain these five arguments with simply description.

**Reference: starting point, it can be a cell or a range;**

**Rows: N rows under the starting row;**

**Cols: N columns offset to the right of the starting point;**

**Height: height in rows of the returned range;**

**Width: width in columns of the returned range.**

For example, see the table below.

In any cell, enter the formula **=OFFSET(A2,1,0)**. In this formula, the starting point is A2, 1 (rows) means only one row below A2, so we come to A3; 0 (cols) means 0 column offsets to A2; above all, we get A3 value ‘20’ finally by applying the formula.

We can also get an array by using **OFFSET** function.

Still in this instance, in D2 enter the formula **=OFFSET(A2,1,1,5,1)**.

Press ‘**Ctrl+Shift+Enter**’, verify that formula is enclosed in brackets {}.

In formula bar, press **F9**, you can get an array** {10;4;5;3;2}** as the returned result. Compare with table, we can know the array reflects the range B3:B7.

For formula **=OFFSET(A2,1,1,5,1)**, refer to former instance, we can know that we come to B3 if only applying =OFFSET(A2,1,1). The formula returns a range with 5 rows and 1 column by the last two optional arguments (5,1).

Now, refer to above example and explanation, I think you are simply known the OFFSET function now. So, we will start to explain the whole formula in our instance from inside to outside.

See above screenshot, in cell F2 we enter the formula **=SUM(OFFSET($C$2,(ROW()-2)*5,0,5,1))**. In this formula, for **OFFSET **part:

**Reference:** the starting point. Obviously, we want to sum data from range C2:C6 into F2, so we enter $C$2 here. As we also want to apply the formula in F3/F4, so we lock this cell (add $) to keep it also as the start point for the formula in F3 and F4.

**Rows:** In this case, it is a formula **(ROW()-2)*5**.

First, ROW() returns current cell row number. So, for F2 the row number is 2, we get 2 by function ROW(); when applying the formula to F3, we will get 3, and for F4, we will get 4.

For cell F2, the sum range is C2:C6, the starting point C2 is included in this range, so for Rows argument, we want to enter 0; the formula (ROW()-2)*5 equals to (ROW(F2)-2)*5=0, just satisfy our demands.

For cell F3, the sum range is C7:C11, 5 rows below the starting point C2, so we want to enter 5 for Rows argument; the formula (ROW()-2)*5 equals to (ROW(F3)-2)*5=5.

For cell F4, the sum range is C12:C16, 10 rows below the starting point C2, so we want to enter 10 for Rows argument; the formula (ROW()-2)*5 equals to (ROW(F4)-2)*5=10. Now, we can say that (ROW()-2)*5 can provide correct number of rows below the starting point.

**Cols:** As no column offsets to the starting point, so enter 0 here.

**Height:** As the returned result is C2:C6, 5 rows 1 column, so we enter 5 here.

**Width:** Similar to Height argument, we enter 1.

Now let’s see how this formula works step by step:

**Step 1:** Enter the formula into F2.

**Step 2:** **ROW()-2** returns 0 in formula bar.

**Step 3:** 0*5=5, so the formula converts to **=SUM(OFFSET($C$2,{0},0,5,1))**.

**Step 4:** In **SUM(OFFSET($C$2,{0},0,5,1))**, **OFFSET($C$2,{0},0,5,1)** returns an array **{100;150;200;120;200}**.

**Step 5:** **SUM **function can sum data in the array.

**For SUM function, the syntax is:**

**=SUM(number1,[number2],…)**

So we get 770 finally.

**RESULT:**

Let’s check formula work process for F3.

**Step 1:** Enter the same formula into **F3**. This time **ROW()** returns 1.

**Step 2:** Formula updates to **=SUM(OFFSET($C$2,{5},0,5,1))**.

**Step 3:** **OFFSET($C$2,{5},0,5,1)** returns array **{130;170;210;150;100}.**

**Step 4:** The final result is 130+170+210+150+100=760.

You can get the same process for F4.

**NOTE:**

For **OFFSET** function, the key point is to determine the starting point. If it is fixed, we need to add **$** before row and column to lock it.

## Sum Data Every N Rows Using VBA Code

Let’s see the second method, we’ll leverage the flexibility of VBA code to automate the process of summing data every N rows.”

Open the Visual Basic for Applications (VBA) editor by pressing ‘**Alt + F11**‘

Click ‘**Insert**‘ in the menu and choose ‘**Module**‘ to create a new module.

Paste the provided VBA code into the module.

```
Function SumEveryNRows(rng As Range, N As Integer) As Variant
Dim numRows As Long
Dim i As Long
Dim resultArr() As Double
numRows = rng.Rows.Count
ReDim resultArr(1 To Application.WorksheetFunction.RoundUp(numRows / N, 0))
For i = 1 To numRows Step N
resultArr(i / N + 0.5) = Application.WorksheetFunction.Sum(rng.Cells(i, 1).Resize(N, 1))
Next i
SumEveryNRows = Application.WorksheetFunction.Transpose(resultArr)
End Function
```

Close the VBA editor to return to Excel.

Now, you can use the SumEveryNRows function directly in a cell. For example, if you want to sum every 5 rows in column A starting from cell A2, you can enter the following formula in a cell:

`=SumEveryNRows(A2:A16, 5)`

This formula will dynamically calculate the sum based on the specified parameters. Adjust the range and N value as needed for your specific dataset.

## Video: Sum Data Every N Rows

This Excel video tutorial, where we’ll uncover two efficient methods for summing data every N rows. Our first approach employs a dynamic formula, combining the SUM and OFFSET functions for precision. Meanwhile, the second method harnesses the power of VBA code.

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- Excel SUM function

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