Problem 43
Question
Find each sum or product. $$ 97+13+3+37 $$
Step-by-Step Solution
Verified Answer
150
1Step 1: Add 97 and 13
First, add the numbers 97 and 13 together. Hence, 97 + 13 equals 110.
2Step 2: Add 110 and 3
Next, take the result from Step 1, which is 110, and add 3 to it. So, 110 + 3 equals 113.
3Step 3: Add 113 and 37
Finally, take the result from Step 2, which is 113, and add 37 to it. Therefore, 113 + 37 equals 150.
Key Concepts
AdditionStep-by-step solutionWhole numbers
Addition
Addition is one of the basic arithmetic operations where two or more numbers, known as addends, are added together to form a sum.
To add successfully, line up numbers by their place values (units, tens, hundreds, etc.).
The process is straightforward:
To add successfully, line up numbers by their place values (units, tens, hundreds, etc.).
The process is straightforward:
- Start from the rightmost digit (units place) and move towards the left.
- Carry over if the sum exceeds 9.
Step-by-step solution
Breaking down a problem into smaller steps can make it easier to understand and solve.
For our exercise, we used a step-by-step approach:
For our exercise, we used a step-by-step approach:
- Step 1: Add the first two numbers, 97 and 13. This gives us 110.
- Step 2: Next, add 3 to the result of Step 1, resulting in 113.
- Step 3: Finally, add 37 to the new sum, resulting in 150.
Whole numbers
Whole numbers are numbers without fractions or decimals. They include all positive integers and zero (0, 1, 2, 3,...).
Whole numbers are essential in arithmetic operations like addition because they are simple and straightforward to work with.
In our exercise, we added whole numbers: 97, 13, 3, and 37.
These numbers are easy to manage, and their sums are also whole numbers.
Remember, whole numbers are always non-negative and can be visualized on a number line.
Whole numbers are essential in arithmetic operations like addition because they are simple and straightforward to work with.
In our exercise, we added whole numbers: 97, 13, 3, and 37.
These numbers are easy to manage, and their sums are also whole numbers.
Remember, whole numbers are always non-negative and can be visualized on a number line.
Other exercises in this chapter
Problem 42
Identify each group of terms as like or unlike. \(t, s\)
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Find each quotient. \(\frac{38}{-19}\)
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Find each sum. $$ [(-9)+(-3)]+12 $$
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List all numbers from each set that are the following. (a) natural numbers (b) whole numbers (c) integers (d) rational numbers (e) irrational numbers (f) real n
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