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The** least common** multiple of 25, 30, and 45 by the prime factorization method is 450 Next, 15 is divisible by 3 (a prime number), leading to To achieve this, find the prime factorization of each number, then take the highest power of each prime occurring in these factorizations, and multiply those together.

The factors of 45 are 1, 3, 5, 9, 15, 45 To find the least common multiple (lcm) of 30 and 45 using factor trees, we follow these steps The greatest common factor is 15

Then, we use the formula

Lcm (30,45) = 15∣30×45∣ = 151350 = 90 final answer therefore, the least common multiple of 30 and 45 is 90 Upload your school material for a more relevant answer the least common multiple (lcm) of 30 and 45 is 90, which is the smallest number that both 30 and 45 can divide into without leaving a remainder. When a certain number x is divided by 30, 45, or 54, there is always a remainder of 21 Find the least value of the number x.

The lowest common multiple (lcm) of 30 and 45 is 90, found by identifying the prime factors and taking the highest powers of each The prime factors for 30 are 2, 3, and 5, and for 45, they are 3 and 5 By calculating the product of these factors, we arrive at the lcm. To find the lcm (least common multiple) and hcf (highest common factor) of 15, 30, and 45 using the prime method, we need to factorize the numbers into their prime factors.

The number closest to 10000 and **divisible **by 30, 45, and 15 is 9990

The least common multiple (lcm) of two or more numbers is the smallest positive multiple that all the given numbers share. The positive integer n that satisfies the conditions lcm (n, 18) = 180 and gcd (n, 45) = 15 is 90 The sum of the digits of n is 9 To find the positive integer n that satisfies the given conditions, we need to understand the concepts of least common multiple (lcm) and greatest common divisor (gcd)

The first condition states that the lcm of n and 18 is 180

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