Multiples are a crucial concept in mathematics. They are numbers that can be divided by another number without leaving a remainder. In this article, we will focus on multiples of 8 up to 1000. We will explore the definition of multiples, how to find multiples of 8, and some examples of multiples of 8 up to 1000.
Table of Contents
- Introduction
- Definition of multiples
- How to find multiples of 8
- Examples of multiples of 8 up to 1000
- Importance of understanding multiples
- Conclusion
- FAQs
Introduction
In math, multiples refer to numbers that can be divided evenly by another number. For example, multiples of 8 are any numbers that can be divided by 8 without leaving a remainder. Understanding multiples is vital because it is a fundamental concept that applies to various areas of mathematics.
Definition of multiples
Multiples are numbers that can be divided by another number without leaving a remainder. They can be found by multiplying a whole number by another integer. For instance, the first few multiples of 8 are 8, 16, 24, 32, 40, and so on.
How to find multiples of 8
To find the multiples of 8, you need to multiply 8 by different whole numbers. Here’s an easy way to do it:
- Start with 8 and multiply it by 1, which gives the first multiple of 8 (8 x 1 = 8).
- Multiply 8 by 2, 3, 4, 5, and so on, until you reach a multiple that is greater than 1000.
Examples of multiples of 8 up to 1000
Here are some examples of multiples of 8 up to 1000:
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8 x 1 = 8
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8 x 2 = 16
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8 x 3 = 24
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8 x 4 = 32
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8 x 5 = 40
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8 x 6 = 48
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8 x 7 = 56
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8 x 8 = 64
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8 x 9 = 72
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8 x 10 = 80
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8 x 11 = 88
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8 x 12 = 96
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8 x 13 = 104
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8 x 14 = 112
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8 x 15 = 120
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8 x 16 = 128
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8 x 17 = 136
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8 x 18 = 144
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8 x 19 = 152
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8 x 20 = 160
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8 x 21 = 168
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8 x 22 = 176
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8 x 23 = 184
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8 x 24 = 192
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8 x 25 = 200
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8 x 26 = 208
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8 x 27 = 216
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8 x 28 = 224
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8 x 29 = 232
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8 x 30 = 240
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8 x 31 = 248
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8 x 32 = 256
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8 x 33 = 264
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8 x 34 = 272
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8 x 35 = 280
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8 x 36 = 288
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8 x 37 = 296
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8 x 38 = 304
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8 x 39 = 312
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8 x 40 = 320
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8 x 41 = 328
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8 x 42 = 336
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8 x 43 = 344
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8 x 44 = 352
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8 x 45 = 360
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8 x 46 = 368
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8 x 47 = 376
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8 x 48 = 384
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8 x 49 = 392
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8 x 50 = 400
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8 x 51 = 408
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8 x 52 = 416
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8 x 53 = 424
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8 x 54 = 432
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8 x 55 = 440
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8 x 56 = 448
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8 x 57 = 456
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8 x 58 = 464
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8 x 59 = 472
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8 x 60 = 480
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8 x 61 = 488
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8 x 62 = 496
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8 x 63 = 504
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8 x 64 = 512
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8 x 65 = 520
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8 x 66 = 528
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8 x 67 = 536
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8 x 68 = 544
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8 x 69 = 552
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8 x 70 = 560
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8 x 71 = 568
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8 x 72 = 576
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8 x 73 = 584
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8 x 74 = 592
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8 x 75 = 600
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8 x 76 = 608
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8 x 77 = 616
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8 x 78 = 624
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8 x 79 = 632
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8 x 80 = 640
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8 x 81 = 648
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8 x 82 = 656
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8 x 83 = 664
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8 x 84 = 672
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8 x 85 = 680
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8 x 86 = 688
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8 x 87 = 696
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8 x 88 = 704
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8 x 89 = 712
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8 x 90 = 720
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8 x 91 = 728
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8 x 92 = 736
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8 x 93 = 744
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8 x 94 = 752
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8 x 95 = 760
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8 x 96 = 768
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8 x 97 = 776
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8 x 98 = 784
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8 x 99 = 792
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8 x 100 = 800
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8 x 101 = 808
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8 x 102 = 816
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8 x 103 = 824
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8 x 104 = 832
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8 x 105 = 840
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8 x 106 = 848
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8 x 107 = 856
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8 x 108 = 864
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8 x 109 = 872
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8 x 110 = 880
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8 x 111 = 888
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8 x 112 = 896
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8 x 113 = 904
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8 x 114 = 912
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8 x 115 = 920
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8 x 116 = 928
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8 x 117 = 936
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8 x 118 = 944
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8 x 119 = 952
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8 x 120 = 960
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8 x 121 = 968
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8 x 122 = 976
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8 x 123 = 984
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8 x 124 = 992
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8 x 125 = 1000
Importance of understanding multiples
Multiples are essential in mathematics, and understanding them is fundamental in solving mathematical problems. They are used in various areas of mathematics, such as algebra, geometry, and statistics.
Conclusion
In conclusion, multiples are numbers that can be divided evenly by another number without leaving a remainder. Multiples of 8 are any numbers that can be divided by 8 without leaving a remainder. It is important to understand the concept of multiples because it is a fundamental concept that applies to various areas of mathematics.
FAQs
Q: What are multiples? A: Multiples are numbers that can be divided by another number without leaving a remainder.
Q: What are multiples of 8? A: Multiples of 8 are any numbers that can be divided by 8 without leaving a remainder.
Q: How do you find multiples of 8? A: To find multiples of 8, you can multiply 8 by different whole numbers until you reach a multiple that is greater than 1000.
Q: Why is it important to understand multiples? A: Understanding multiples is crucial in solving mathematical problems and is used in various areas of mathematics.
Q: What are some examples of multiples of 8 up to 1000? A: Examples include 8, 16, 24, 32, 40, 48, 56, 64, 72, 80, 88, 96, 104, 112, 120, 128, 136, 144, 152, 160, and so on, up to 1000.