Question
Find the numbers in place A, B, and C.
![](data:image/png;base64,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)
- 4, 39, and 43
- 4, 3, and 40
- 39, 1, and 3
- 39, 43, and 4
Hint:
The addition is the basic operation of Mathematics.
The correct answer is: 4, 39, and 43
Step 1 of 1:
We have given two numbers to add.
![](data:image/png;base64,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)
So, A = 4, B = 39 and C = 43.
For adding two terms, both terms should belong to the same unit.
Related Questions to study
A new office and house were built in a town. 24 windows are needed for the office. 18 windows are needed for the house. How many windows are needed in all?
For the addition of two terms, both terms should belong to the same quantity.
A new office and house were built in a town. 24 windows are needed for the office. 18 windows are needed for the house. How many windows are needed in all?
For the addition of two terms, both terms should belong to the same quantity.
Joe has 25 apples. He buys 16 more apples. How many apples does Joe have now?
For Addition to two terms, they should belong to the same unit.
Joe has 25 apples. He buys 16 more apples. How many apples does Joe have now?
For Addition to two terms, they should belong to the same unit.
There are 38 blue fish in the pond. There are also 29 golden fish in the pond? How many fish are in the pond?
For Adding two terms, we have to check they belongs to same units or not.
There are 38 blue fish in the pond. There are also 29 golden fish in the pond? How many fish are in the pond?
For Adding two terms, we have to check they belongs to same units or not.
Jose has 17 more berries than Jill. Jill has 18 berries How many berries does Jose have?
Jose has 17 more berries than Jill. Jill has 18 berries How many berries does Jose have?
Martin collected 36 leaves on Thursday. On Friday, he collected 55 leaves. How many leaves did Martin collect in all?
Martin collected 36 leaves on Thursday. On Friday, he collected 55 leaves. How many leaves did Martin collect in all?
Find the sum of 18 and 52 using mental math.
Find the sum of 18 and 52 using mental math.
Find the missing number.
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)
Find the missing number.
![](data:image/png;base64,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)
Find the second addend of 59 to make a 10.
Find the second addend of 59 to make a 10.
One number makes both the equations true. Find the missing number.
14 + ⎕ = 26
⎕ + 26 = 38
One number makes both the equations true. Find the missing number.
14 + ⎕ = 26
⎕ + 26 = 38
Find the numbers in place of A, B and C.
![](data:image/png;base64,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)
Find the numbers in place of A, B and C.
![](data:image/png;base64,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)
Billy puts 32 skateboard wheels in a pile. He puts 28 more wheels in another pile. How many wheels does Billy have in all?
Billy puts 32 skateboard wheels in a pile. He puts 28 more wheels in another pile. How many wheels does Billy have in all?
Carmen planted 21 trees. Patrick plants 19 trees. How many trees did they plant in all?
Carmen planted 21 trees. Patrick plants 19 trees. How many trees did they plant in all?
Team A has 6 points more than Team B. Team B has 28 points. How many points does team A have?
Team A has 6 points more than Team B. Team B has 28 points. How many points does team A have?
Mika has 43 buttons. Sara has 29 buttons. How many buttons do they have in all?
Mika has 43 buttons. Sara has 29 buttons. How many buttons do they have in all?
Jamie has 24 cans to recycle. Lisa has 27 cans. How many cans do they have in all?
We can add two things only if they belongs to same unit.
Jamie has 24 cans to recycle. Lisa has 27 cans. How many cans do they have in all?
We can add two things only if they belongs to same unit.