Question

НОК (а;б), если а=3*5*11; б=3*5*2помогите плиз

Answer 1

Выпишем все числа А и перемножим .
3*5*11=165
И выпишем то что нету в А из Б
2
165*2=330
НОК ( а ,б ) =330

Answer 2

Calculating NOK (a;b) where a=3*5*11 and b=3*5*2

To calculate the NOK (a;b) where a=3*5*11 and b=3*5*2, we can use the formula for the least common multiple (LCM). The LCM of two numbers is the smallest number that is a multiple of both numbers.

Step 1: Calculate the prime factorization of each number. - For a=3*5*11, the prime factorization is 3 * 5 * 11. - For b=3*5*2, the prime factorization is 3 * 5 * 2.

Step 2: Identify the highest power of each prime factor. - For a=3*5*11, the highest power of each prime factor is 1. - For b=3*5*2, the highest power of each prime factor is 1.

Step 3: Multiply the prime factors using the highest power from each number. - NOK (a;b) = 3^1 * 5^1 * 11^1 * 2^1 - NOK (a;b) = 330

Therefore, the NOK (a;b) where a=3*5*11 and b=3*5*2 is 330.