-243 is a composite number because it has factors other than 1 and itself. It is not a Prime number.
The 12 factors of -243 are ±1, ±3, ±9, ±27, ±81, and ±243.
The prime factors of -243 are -1, 3, 3, 3, 3, and 3. Technically, -1 is not a prime factor (it is a unitary factor), but it is included here because the number is negative. Note: There is repetition of these factors, so if the prime factors are being listed instead of the prime factorization, usually only the distinct prime factors are listed.
The distinct prime factor (listing each prime factor only once) of -243 is 3.
The prime factorization of -243 is -1 x 3 x 3 x 3 x 3 x 3 or, in index form (in other words, using exponents), -1 x 35.
NOTE: There cannot be common factors, a greatest common factor, or a least common multiple because "common" refers to factors or multiples that two or more numbers have in common.
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The factors of -63 are:
1, 3, 7, 9, 21, 63 and their negatives.
The prime factors are 3 and 7.
The factors of -26 are 1, 2, 13, 26 and their negatives.
The prime factors are: 2 and 13
The factors of 26 are: 1, 2, 13, and 26.
The prime factors of 26 are: 2 and 13.
The factors of 63 are: 1, 3, 7, 9, 21, and 63.
The prime factors of 63 are: 3 and 7.
The factors of 25 are: 1, 5, and 25.
The only prime factor of 25 is: 5.
The factors of 26 are: 1, 2, 13, and 26.
The prime factors of 26 are: 2 and 13.
factors of -88 are -1, 1, -2, 2, -4, 4, -8, 8, -11, 11, -22, 22, -44, 44, -88, 88
the prime factors are 2 and 11
3 x 3 x 7 is 63 as the product of prime factors.
As a product of its prime factors: 3*3*7 = 63
As a product of its prime factors: 3*3*7 = 63
Yes. You can find that out by adding one to the exponents of the prime factors and multiplying them. The prime factorization of 63 is 32 x 713 x 2 = 6
Oh, what a delightful question! Let's break it down together. The prime factorization of 63 is 3 x 3 x 7, and the prime factorization of 91 is 7 x 13. Isn't it wonderful how numbers can be like little puzzles waiting to be solved? Just remember, there's no rush in understanding these beautiful mathematical patterns.