Example 1
- a = 3
- b = 4
49
What is (3 + 4)²? 49. 9 + 24 + 16.
Type a and b. The square of a sum of two terms is (a + b)², expanded as a² + 2ab + b². 3 and 4 give 49. 2 and 2 give 16. 1 and 0 give 1.
The calculator does not call power on the sum. It computes a*a + 2*a*b + b*b. 3 and 4 give 49, the same as 7².
Enter data and click Calculate.
The square of a sum of two terms is (a + b)². School expands that to a² + 2ab + b². With 3 and 4 you have 9 + 24 + 16 = 49. The calculator does not raise the sum in one call: it multiplies a*a + 2*a*b + b*b.
The fields are a and b. Order does not change the result: 4 and 3 also give 49, because 16 + 24 + 9 = 49. 2 and 2 give 16, because 4 + 8 + 4. That is (2 + 2)².
When b = 0, only a² remains. 1 and 0 give 1. When a = 0, only b² remains. A minus in a term passes: (−1) and 4 give 9, because (−1 + 4)² = 9.
Difference of squares is on the neighbouring page and computes (a − b)(a + b), not the square of a sum. A power with exponent 2 raises one number, not a sum of two fields.
The header units switch does not multiply anything. 3 and 4 stay 49 whatever the label says.
3 and 4 give 49. 2 and 2 give 16. 1 and 0 give 1. That is the whole card: two terms and an expanded square.
(a + b)² = a² + 2ab + b²
The square of a sum is a² + 2ab + b². 3 and 4 give 49. 2 and 2 give 16. 1 and 0 give 1.
49
What is (3 + 4)²? 49. 9 + 24 + 16.
16
What is (2 + 2)²? 16. 4 + 8 + 4.
1
What is (1 + 0)²? 1. Only a² remains.
49. 9 + 24 + 16. The calculator multiplies a*a + 2*a*b + b*b.
(a + b)² expanded as a² + 2ab + b². Two terms, one square.
16. That is (2 + 2)². 4 + 8 + 4.
1. When b = 0, a² remains.
No. 3 and 4 and 4 and 3 both give 49.
Yes. (−1) and 4 give 9, because (−1 + 4)² = 9.
Here (a + b)². There (a − b)(a + b). Another formula, the paired card.
Not on the sum. It adds three products.
On the power page. Here you always have two terms.
Yes. 3.5 and 3,5 are the same decimal.
The calculator computes the same formula as the definition below.
Page updated in 2026.