"Addends" Example Sentences
1. The sum of two addends is always greater than either addend alone.
2. Sarah struggled to remember the values of the two addends.
3. Can you help me find the missing addend in this equation?
4. The addends in this problem are both negative.
5. Addition is the process of combining two or more addends.
6. Many students struggle with adding two-digit addends.
7. The smallest addend in this problem is five.
8. The value of one addend is equal to the difference of the sum and the other addend.
9. The teacher asked the students to add three addends together.
10. Addends can be rearranged to make the equation easier to solve.
11. If one of the addends is zero, the sum is the value of the other addend.
12. The two addends in this problem have the same value.
13. The student had trouble recognizing that the smaller addend was subtracted from the larger one.
14. The student forgot to carry over when adding two-digit addends.
15. The teacher wrote the addends on the board for the students to add.
16. The sum of the addends is displayed on the calculator screen.
17. The student had trouble counting the addends correctly.
18. Addition problems often involve two addends, but can have more.
19. The value of an addend can be negative or positive.
20. The student was able to add the addends quickly in her head.
21. The sum of a set of addends is always greater than any individual addend.
22. The student forgot to include one of the addends in the equation.
23. The teacher used manipulatives to help the student understand adding addends.
24. The student had to regroup when adding two-digit addends.
25. The missing addend was found by subtracting the sum from the known addend.
26. The student remembered the order in which the addends were written was important.
27. The sum of the addends was much larger than the student had anticipated.
28. The teacher taught the student to double-check their work when adding addends.
29. The student was able to add the two addends together without any help.
30. The class was given a timed quiz on adding multiple addends.
Common Phases
1. The sum of the two
addends is equal to the total.
2. The
addends must be added together to find the sum.
3. Without knowing both
addends, it is impossible to calculate the sum.
4. Substituting different
addends will result in different sums.
5. The
addends can be rearranged in any order without affecting the sum.
6. Using larger
addends will result in a higher sum.
7. You can double one addend and divide the other in half to maintain the same total.
8. If you have one addend and the total, you can solve for the missing addend by subtraction.
9. Knowing the sum and one addend, you can solve for the missing addend by subtraction.
10. The difference between the sum and one addend is the other addend.