You have the formula =A1+B1 in cell C1. You copy this formula from C1 to C2. What will be the formula in C2?
Think about how relative references change when you copy a formula down one row.
Relative references like A1 and B1 adjust when copied. Copying down one row changes them to A2 and B2. Absolute references with $ do not change.
Given the formula =A$1+$B2 in cell C2, what will the formula be if copied to cell D3?
Remember that the dollar sign fixes either the row or the column when copying formulas.
A$1 fixes the row 1 but allows the column to change from A to B. $B2 fixes the column B but allows the row to change from 2 to 3. So the formula becomes =B$1+$B3.
You want to create a formula that always looks up a value in column A, row 5, no matter where you copy the formula. Which formula correctly uses references to achieve this?
Think about how to keep both column and row fixed when copying formulas.
Using $A$5 fixes both the column A and row 5, so the lookup always refers to that exact cell regardless of where the formula is copied.
You have numbers in cells A1 to A5. You want to sum these numbers in cell B1 using the formula =SUM(A1:A5). You then copy this formula from B1 to B2. What will be the sum range in B2 if the formula uses relative references?
Copying a formula down one row shifts relative references down by one row.
The relative range A1:A5 shifts down one row when copied to B2, becoming A2:A6. Absolute references would not shift.
You have a table with prices in column B and quantities in column C (rows 2 to 6). In column D, you want to calculate total cost per row using the formula =B2*$C$7, where C7 contains a fixed tax rate. You copy this formula down from D2 to D6. What will be the formula in cell D5?
Consider how relative and absolute references behave when copying formulas down rows.
B2 is relative and changes to B5 when copied down to row 5. $C$7 is absolute and stays fixed on cell C7. So the formula in D5 is =B5*$C$7.