43 = 26
26 x 32 = 576
The number 160 can be expressed as the product of its prime factors by first dividing it by the smallest prime numbers. The prime factorization of 160 is (2^5 \times 5^1). Thus, 160 can be written as (2 \times 2 \times 2 \times 2 \times 2 \times 5).
The number 28 can be expressed as a product of prime numbers through its prime factorization. It can be broken down into (2 \times 2 \times 7) or written as (2^2 \times 7). Here, both 2 and 7 are prime numbers, demonstrating that 28 is indeed a product of primes.
It is: 11 times 19 = 209
The prime factorization of 150 is (2 \times 3 \times 5^2). This means that 150 can be expressed as the product of the prime numbers 2, 3, and 5, where 5 is squared.
Yes, 9 can be expressed as a product of prime numbers. It can be factored into (3 \times 3) or (3^2), since 3 is a prime number. Thus, the prime factorization of 9 is (3^2).
As a product of its prime factors in exponents: 2^4 times 3^2 times 7 = 1008
The product is 31 times 37 = 1147
The product of two prime numbers can never be another prime number, the numbers that you multiplied are factors of the product. (example, 9 times 5 is 45, 9 and 5 go into 45)
As a product of its prime factors: 5^3 times 13 = 1625
It is: 11 times 19 = 209
3 times 13
2(squared) times 163
The prime factorization of 150 is (2 \times 3 \times 5^2). This means that 150 can be expressed as the product of the prime numbers 2, 3, and 5, where 5 is squared.
5 times 7 times 11 equals 385
The product is 2 times 97 = 194
To find the exponent of 1296, we first determine its prime factorization. The prime factorization of 1296 is (2^4 \times 3^4). Therefore, the exponents in this factorization are 4 for both prime factors. The exponent of 1296 can be interpreted as the highest exponent in its prime factorization, which is 4.
The prime factorization of 225 is (3^2 \times 5^2). To express this as a product of four prime numbers, we can write it as (3 \times 3 \times 5 \times 5). Thus, the four prime numbers that multiply to make 225 are 3, 3, 5, and 5.