Fill in the blank to make the equation true.
A |
+ |
B |
= |
C |
+ |
A |
= |
C |
|
B |
+ |
= |
C |
|
B |
+ |
A |
= |
If we have
\blue{A} blue dot
\blue{A} blue dots and
\green{B} green dot
\green{B} green dots,
then we have a total of C dots.
If we swap the order of the dots, the number of dots doesn't change.
So, \green{B} + \blue{A} = C.
Fill in the blank to make the equation true.
C |
- |
B |
= |
A |
- |
A |
= |
B |
|
C |
- |
= |
B |
|
C |
- |
A |
= |
If we have \blue{C} blue dots and remove
\red{B} of them, then we have
A dot
A dots left.
If we have \blue{C} blue dots and remove
\red{A} of them, then we have
B dot
B dots left.
So, \blue{C} - \red{A} = B.