Factors of 1764 in pair are (1, 1764) , (2, 882) , (3, 588) , (4, 441) , (6, 294) , (7, 252) , (9, 196) , (12, 147) , (14, 126) , (18, 98) , (21, 84) , (28, 63) , (36, 49) and (42, 42)
| Factor Pair | Pair Factorization |
|---|---|
| 1 and 1764 | 1 x 1764 = 1764 |
| 2 and 882 | 2 x 882 = 1764 |
| 3 and 588 | 3 x 588 = 1764 |
| 4 and 441 | 4 x 441 = 1764 |
| 6 and 294 | 6 x 294 = 1764 |
| 7 and 252 | 7 x 252 = 1764 |
| 9 and 196 | 9 x 196 = 1764 |
| 12 and 147 | 12 x 147 = 1764 |
| 14 and 126 | 14 x 126 = 1764 |
| 18 and 98 | 18 x 98 = 1764 |
| 21 and 84 | 21 x 84 = 1764 |
| 28 and 63 | 28 x 63 = 1764 |
| 36 and 49 | 36 x 49 = 1764 |
| 42 and 42 | 42 x 42 = 1764 |
Since the product of two negative numbers gives a positive number, the product of the negative values of both the numbers in a pair factor will also give 1764. They are called negative pair factors.
Hence, the negative pairs of 1764 would be ( -1 , -1764 ) .
Factor pairs are those factors in pair that can give original number when multiplied. Every natural number is a product of atleast one factor pair. Eg- Factors of 1764 are 1 , 2 , 3 , 4 , 6 , 7 , 9 , 12 , 14 , 18 , 21 , 28 , 36 , 42 , 49 , 63 , 84 , 98 , 126 , 147 , 196 , 252 , 294 , 441 , 588 , 882 , 1764. So, factors of 1764 in pair are (1,1764), (2,882), (3,588), (4,441), (6,294), (7,252), (9,196), (12,147), (14,126), (18,98), (21,84), (28,63), (36,49), (42,42).
In mathematics, a factor is a number which divides into another number exactly, without leaving any remainder. A factor of a number can be positive of negative.
Hence, Factors of 1764 are 1, 2, 3, 4, 6, 7, 9, 12, 14, 18, 21, 28, 36, 42, 49, 63, 84, 98, 126, 147, 196, 252, 294, 441, 588, 882, and 1764
Yes 1764 is a composite number.
No 1764 is not a prime number.
Factors of 1764 are 1 , 2 , 3 , 4 , 6 , 7 , 9 , 12 , 14 , 18 , 21 , 28 , 36 , 42 , 49 , 63 , 84 , 98 , 126 , 147 , 196 , 252 , 294 , 441 , 588 , 882 , 1764. therefore mean of factors of 1764 is (1 + 2 + 3 + 4 + 6 + 7 + 9 + 12 + 14 + 18 + 21 + 28 + 36 + 42 + 49 + 63 + 84 + 98 + 126 + 147 + 196 + 252 + 294 + 441 + 588 + 882 + 1764) / 27 = 192.11.
A number x is said to be the proper divisor of y if it divides y completely, given that x is smaller than y.
An improper divisor of a number is the number itself apart from this any divisor of a given number is a proper divisor.
Positive factors of 1764 are 1, 2, 3, 4, 6, 7, 9, 12, 14, 18, 21, 28, 36, 42, 49, 63, 84, 98, 126, 147, 196, 252, 294, 441, 588, 882, 1764.
Prime factors of 1764 are 2, 2, 3, 3, 7, 7.
Factors of 1764 in pair are (1,1764), (2,882), (3,588), (4,441), (6,294), (7,252), (9,196), (12,147), (14,126), (18,98), (21,84), (28,63), (36,49), (42,42).
Factors of 1764 are 1, 2, 3, 4, 6, 7, 9, 12, 14, 18, 21, 28, 36, 42, 49, 63, 84, 98, 126, 147, 196, 252, 294, 441, 588, 882, 1764. Hence, the factors of 1764 in pair are (1,1764), (2,882), (3,588), (4,441), (6,294), (7,252), (9,196), (12,147), (14,126), (18,98), (21,84), (28,63), (36,49), (42,42).
Factors of 1764 are 1, 2, 3, 4, 6, 7, 9, 12, 14, 18, 21, 28, 36, 42, 49, 63, 84, 98, 126, 147, 196, 252, 294, 441, 588, 882, 1764.Factors of 1764 in pair are (1,1764), (2,882), (3,588), (4,441), (6,294), (7,252), (9,196), (12,147), (14,126), (18,98), (21,84), (28,63), (36,49), (42,42).
For the possible combinations possible for length and breadth in which a designer can design out all the rectangles can be calculated by calculating the factors of 1764 in pair. So, the possible combinations (1,1764), (2,882), (3,588), (4,441), (6,294), (7,252), (9,196), (12,147), (14,126), (18,98), (21,84), (28,63), (36,49), (42,42).
Prime factorization of 1764 is 2 x 2 x 3 x 3 x 7 x 7. Factors of 1764 in pair can be written as (1,1764), (2,882), (3,588), (4,441), (6,294), (7,252), (9,196), (12,147), (14,126), (18,98), (21,84), (28,63), (36,49), (42,42).
Smallest prime factor of 1764 is 2.
Largest prime factor of 1764 is 7.
Negative factors of 1764 are -1, -2, -3, -4, -6, -7, -9, -12, -14, -18, -21, -28, -36, -42, -49, -63, -84, -98, -126, -147, -196, -252, -294, -441, -588, -882, -1764.