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What are the common multiples for 444 and 777?
They are member of the infinite set of numbers of the form 3108*k where k is an integer.
What is the common multiple of 4 and 5 and 9?
To find the common multiple of 4, 5, and 9, we need to identify the least common multiple (LCM) of the numbers. First, we find the prime factors of each number: 4 = 2^2, 5 = 5^1, and 9 = 3^2. Next, we take the highest power of each prime factor that appears in any of the numbers: 2^2 * 3^2 * 5^1 = 4 * 9 * 5 = 180. Therefore, the common multiple of 4, 5, and 9 is 180.
What are the multiples of 6 7 and 8?
Common multiples include any multiple of 168.
How do you find Common multiples of 16 and 18?
The LCM is 144. Any multiple of 144 will also be a multiple of 16 and 18.
What is the multiple 48?
Any member of the infinite set of numbers of the form 48*k where k is an integer.
-6k+7k plzz?
-6k + 7k = k or 7k- 6k = k or Factor out 'k' k(-6 + 7) = k(1) = k
Why 7K mean sick?
7 = seven k = k se-k 7k sek sick
How do you solve 26-7k equals 6k?
26-7k=6k First, add 7k to get k on one side. 26-7k+7k=6k+7k 26=13k Divide both sides by 13 to get k by itself. 26/13=13k/13 2=k The answer is 2.
Factor 7k squared plus 7k-140?
7(k + 5)(k - 4)
How is -6k plus 7k simplified?
-6K+7K=1K or K
The answer to a combining like terms -6k plus 7k?
-6k + 7k = k
Which regular polygon shows rotational symmetry 7 times within one full rotation?
A polygon with 7k sides, where k is any positive integer.A polygon with 7k sides, where k is any positive integer.A polygon with 7k sides, where k is any positive integer.A polygon with 7k sides, where k is any positive integer.
What is 7k-52 for k equals 9?
To solve an equation, use the order of operations in reverse:7k-52 = 9(addition)7k = 61(division)k = (61/7) or ~8.71
3k-5 equals 7k plus 7what is the value of k?
3k-5=7k+73k-7k=7+5-4k=12k=-3
What is the anwer to -6k plus 7k?
-6k+7k = 1k or normally k on its own.
What is the algebraic expression 7 times k?
It is: 7k
What are the multiples of 12 and 42?
They are members of the infinite set of numbers of the form n*k where n is an integer and k is the least common multiple of 12 and 42.
