Which of the following is a multiple of 68?
136
204
340
408
Multiples of 68 are numbers that can be expressed as 68 times an integer. These numbers are also known as even numbers. Starting from 68, they follow a consistent pattern, increasing by 68 each time (e.g., 68, 136, 204, 272, 340, etc.). Multiples of 68 play a fundamental role in arithmetic and number theory, helping to understand even and odd numbers and serving as building blocks for more complex mathematical concepts. Recognizing and working with multiples of 68 is essential for performing various arithmetic operations efficiently.
Multiples of 68 are numbers that can be expressed as 68×n, where n is an integer. These numbers are always even and include values like 68, 136, 204, 272, and so on.
Prime Factorization of 68 : 2x2x17
First 50 Multiples of 68 are 68, 136, 204, 272, 340, 408, 476, 544, 612, 680, 748, 816, 884, 952, 1020, 1088, 1156, 1224, 1292, 1360, 1428, 1496, 1564, 1632, 1700, 1768, 1836, 1904, 1972, 2040, 2108, 2176, 2244, 2312, 2380, 2448, 2516, 2584, 2652, 2720, 2788, 2856, 2924, 2992, 3060, 3128, 3196, 3264, 3332.
Number | Reason | Remainder |
---|---|---|
68 | 68 x 1 = 68, exactly divisible | 0 |
136 | 68 x 2 = 136, exactly divisible | 0 |
204 | 68 x 3 = 204, exactly divisible | 0 |
272 | 68 x 4 = 272, exactly divisible | 0 |
126 | 68 x 1 + 58 = 126, not exactly divisible | 58 |
Number | Reason | Remainder |
---|---|---|
68 | 68 x 1 = 68, exactly divisible | 0 |
136 | 68 x 2 = 136, exactly divisible | 0 |
204 | 68 x 3 = 204, exactly divisible | 0 |
272 | 68 x 4 = 272, exactly divisible | 0 |
340 | 68 x 5 = 340, exactly divisible | 0 |
408 | 68 x 6 = 408, exactly divisible | 0 |
476 | 68 x 7 = 476, exactly divisible | 0 |
544 | 68 x 8 = 544, exactly divisible | 0 |
612 | 68 x 9 = 612, exactly divisible | 0 |
680 | 68 x 10 = 680, exactly divisible | 0 |
748 | 68 x 11 = 748, exactly divisible | 0 |
816 | 68 x 12 = 816, exactly divisible | 0 |
884 | 68 x 13 = 884, exactly divisible | 0 |
952 | 68 x 14 = 952, exactly divisible | 0 |
1020 | 68 x 15 = 1020, exactly divisible | 0 |
1088 | 68 x 16 = 1088, exactly divisible | 0 |
1156 | 68 x 17 = 1156, exactly divisible | 0 |
1224 | 68 x 18 = 1224, exactly divisible | 0 |
1292 | 68 x 19 = 1292, exactly divisible | 0 |
1360 | 68 x 20 = 1360, exactly divisible | 0 |
1428 | 68 x 21 = 1428, exactly divisible | 0 |
1496 | 68 x 22 = 1496, exactly divisible | 0 |
1564 | 68 x 23 = 1564, exactly divisible | 0 |
1632 | 68 x 24 = 1632, exactly divisible | 0 |
1700 | 68 x 25 = 1700, exactly divisible | 0 |
1768 | 68 x 26 = 1768, exactly divisible | 0 |
1836 | 68 x 27 = 1836, exactly divisible | 0 |
1904 | 68 x 28 = 1904, exactly divisible | 0 |
1972 | 68 x 29 = 1972, exactly divisible | 0 |
2040 | 68 x 30 = 2040, exactly divisible | 0 |
2108 | 68 x 31 = 2108, exactly divisible | 0 |
2176 | 68 x 32 = 2176, exactly divisible | 0 |
2244 | 68 x 33 = 2244, exactly divisible | 0 |
2312 | 68 x 34 = 2312, exactly divisible | 0 |
2380 | 68 x 35 = 2380, exactly divisible | 0 |
2448 | 68 x 36 = 2448, exactly divisible | 0 |
2516 | 68 x 37 = 2516, exactly divisible | 0 |
2584 | 68 x 38 = 2584, exactly divisible | 0 |
2652 | 68 x 39 = 2652, exactly divisible | 0 |
2720 | 68 x 40 = 2720, exactly divisible | 0 |
2788 | 68 x 41 = 2788, exactly divisible | 0 |
2856 | 68 x 42 = 2856, exactly divisible | 0 |
2924 | 68 x 43 = 2924, exactly divisible | 0 |
2992 | 68 x 44 = 2992, exactly divisible | 0 |
3060 | 68 x 45 = 3060, exactly divisible | 0 |
3128 | 68 x 46 = 3128, exactly divisible | 0 |
3196 | 68 x 47 = 3196, exactly divisible | 0 |
3264 | 68 x 48 = 3264, exactly divisible | 0 |
3332 | 68 x 49 = 3332, exactly divisible | 0 |
3400 | 68 x 50 = 3400, exactly divisible | 0 |
3468 | 68 x 51 = 3468, exactly divisible | 0 |
3536 | 68 x 52 = 3536, exactly divisible | 0 |
3604 | 68 x 53 = 3604, exactly divisible | 0 |
3672 | 68 x 54 = 3672, exactly divisible | 0 |
3740 | 68 x 55 = 3740, exactly divisible | 0 |
3808 | 68 x 56 = 3808, exactly divisible | 0 |
3876 | 68 x 57 = 3876, exactly divisible | 0 |
3944 | 68 x 58 = 3944, exactly divisible | 0 |
4012 | 68 x 59 = 4012, exactly divisible | 0 |
4080 | 68 x 60 = 4080, exactly divisible | 0 |
4148 | 68 x 61 = 4148, exactly divisible | 0 |
4216 | 68 x 62 = 4216, exactly divisible | 0 |
4284 | 68 x 63 = 4284, exactly divisible | 0 |
4352 | 68 x 64 = 4352, exactly divisible | 0 |
4420 | 68 x 65 = 4420, exactly divisible | 0 |
4488 | 68 x 66 = 4488, exactly divisible | 0 |
4556 | 68 x 67 = 4556, exactly divisible | 0 |
4624 | 68 x 68 = 4624, exactly divisible | 0 |
4692 | 68 x 69 = 4692, exactly divisible | 0 |
4760 | 68 x 70 = 4760, exactly divisible | 0 |
4828 | 68 x 71 = 4828, exactly divisible | 0 |
4896 | 68 x 72 = 4896, exactly divisible | 0 |
4964 | 68 x 73 = 4964, exactly divisible | 0 |
5032 | 68 x 74 = 5032, exactly divisible | 0 |
5100 | 68 x 75 = 5100, exactly divisible | 0 |
5168 | 68 x 76 = 5168, exactly divisible | 0 |
5236 | 68 x 77 = 5236, exactly divisible | 0 |
5304 | 68 x 78 = 5304, exactly divisible | 0 |
5372 | 68 x 79 = 5372, exactly divisible | 0 |
5440 | 68 x 80 = 5440, exactly divisible | 0 |
5508 | 68 x 81 = 5508, exactly divisible | 0 |
5576 | 68 x 82 = 5576, exactly divisible | 0 |
5644 | 68 x 83 = 5644, exactly divisible | 0 |
5712 | 68 x 84 = 5712, exactly divisible | 0 |
5780 | 68 x 85 = 5780, exactly divisible | 0 |
5848 | 68 x 86 = 5848, exactly divisible | 0 |
5916 | 68 x 87 = 5916, exactly divisible | 0 |
5984 | 68 x 88 = 5984, exactly divisible | 0 |
6052 | 68 x 89 = 6052, exactly divisible | 0 |
6120 | 68 x 90 = 6120, exactly divisible | 0 |
6188 | 68 x 91 = 6188, exactly divisible | 0 |
6256 | 68 x 92 = 6256, exactly divisible | 0 |
6324 | 68 x 93 = 6324, exactly divisible | 0 |
6392 | 68 x 94 = 6392, exactly divisible | 0 |
6460 | 68 x 95 = 6460, exactly divisible | 0 |
6528 | 68 x 96 = 6528, exactly divisible | 0 |
6596 | 68 x 97 = 6596, exactly divisible | 0 |
6664 | 68 x 98 = 6664, exactly divisible | 0 |
6732 | 68 x 99 = 6732, exactly divisible | 0 |
6800 | 68 x 100 = 6800, exactly divisible | 0 |
Counting by Sixty-Eights: When counting by sixty-eights (68, 136, 204, 272…), you are listing the multiples of 68.
Even Numbers: Any number that is a multiple of 68, such as 136 or 204, is a multiple of 68 because it can be divided evenly by 68.
Yes, 3400 is a multiple of 68 because 68 x 50 = 3400.
Multiples of 68 can be used in scheduling, budgeting, classroom organization, cooking, and travel planning.
Yes, 68 is a multiple of itself because 68 x 1 = 68.
The smallest multiple of 68 is 68.
Yes, 204 is a multiple of 68 because 68 x 3 = 204.
A number is a multiple of 68 if it can be divided by 68 with no remainder.
Yes, since 68 is an even number, all multiples of 68 are also multiples of 2.
The 10th multiple of 68 is 680 (68 x 10 = 680).
Yes, 4624 is a multiple of 68 because 68 x 68 = 4624.
Common factors of multiples of 68 include 1, 2, 4, 17, 34, and 68.
The pattern in the multiples of 68 is that each multiple increases by 68 (e.g., 68, 136, 204, 272, …).
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Which of the following is a multiple of 68?
136
204
340
408
What is the next multiple of 68 after 204?
272
340
408
476
Which number is not a multiple of 68?
68
136
204
300
What is the product of 68 and 4?
272
340
408
476
What is the smallest multiple of 68 greater than 500?
544
612
680
748
What is the least common multiple of 68 and 136?
136
204
272
340
Which of the following numbers is the greatest multiple of 68 less than 700?
544
612
680
748
If a number is a multiple of 68, which of the following must it also be divisible by?
2
4
17
All of the above
Which multiple of 68 is closest to 1000?
816
912
1020
1084
What is the sum of the first three multiples of 68?
204
272
408
612
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