Problem 24
Question
Multiply by \(1,2,3,\) and so on, to find ten multiples of each number. $$ 13 $$
Step-by-Step Solution
Verified Answer
The ten multiples of 13 are: 13, 26, 39, 52, 65, 78, 91, 104, 117, and 130.
1Step 1: Calculate 13 multiplied by 1
To find the first multiple of 13, multiply 13 by 1.\(13 \times 1 = 13\)
2Step 2: Calculate 13 multiplied by 2
To find the second multiple of 13, multiply 13 by 2.\(13 \times 2 = 26\)
3Step 3: Calculate 13 multiplied by 3
To find the third multiple of 13, multiply 13 by 3.\(13 \times 3 = 39\)
4Step 4: Calculate 13 multiplied by 4
To find the fourth multiple of 13, multiply 13 by 4.\(13 \times 4 = 52\)
5Step 5: Calculate 13 multiplied by 5
To find the fifth multiple of 13, multiply 13 by 5.\(13 \times 5 = 65\)
6Step 6: Calculate 13 multiplied by 6
To find the sixth multiple of 13, multiply 13 by 6.\(13 \times 6 = 78\)
7Step 7: Calculate 13 multiplied by 7
To find the seventh multiple of 13, multiply 13 by 7.\(13 \times 7 = 91\)
8Step 8: Calculate 13 multiplied by 8
To find the eighth multiple of 13, multiply 13 by 8.\(13 \times 8 = 104\)
9Step 9: Calculate 13 multiplied by 9
To find the ninth multiple of 13, multiply 13 by 9.\(13 \times 9 = 117\)
10Step 10: Calculate 13 multiplied by 10
To find the tenth multiple of 13, multiply 13 by 10.\(13 \times 10 = 130\)
Key Concepts
multiplicationbasic arithmeticnumber sequences
multiplication
Multiplication is one of the four basic arithmetic operations. It involves adding a number to itself a certain number of times. For example, when you multiply 13 by 2, it means adding 13 twice: \(13 + 13 = 26\). This is written as \(13 \times 2 = 26\). The result of the multiplication is known as the product. Using multiplication tables can help you remember these products more quickly and make it easier to solve math problems without having to always add repeatedly.
basic arithmetic
Basic arithmetic is the foundation of all mathematics. It includes addition, subtraction, multiplication, and division. These operations are crucial for everyday calculations and more advanced math problems. Understanding basic arithmetic allows us to solve complex equations, work with fractions, and even understand higher-level concepts like algebra and calculus.
Let's break these operations down:
Let's break these operations down:
- Addition involves combining numbers to get a total sum.
- Subtraction is taking away one number from another.
- Multiplication is repeated addition.
- Division is splitting a number into equal parts.
number sequences
A number sequence is a list of numbers arranged in a specific order. For example, the multiples of 13 form a number sequence: 13, 26, 39, 52, 65, 78, 91, 104, 117, and 130. Each of these numbers is a product of 13 and a whole number from 1 to 10. Recognizing patterns in sequences helps us predict future numbers and understand mathematical relationships better.
Working with sequences:
Working with sequences:
- Identify the rule that governs the pattern (e.g., multiplying by 13).
- Use this rule to find the next numbers in the sequence.
Other exercises in this chapter
Problem 23
For Exercises \(17-24\), test each number for divisibility by \(2,3,4,5,6,8,9,\) and 10 . $$ 9360 $$
View solution Problem 23
Divide and simplify. \(28 \div \frac{4}{5}\)
View solution Problem 24
Simplify. $$ \frac{15}{25} $$
View solution Problem 24
Multiply. $$ 4 \times \frac{1}{5} $$
View solution