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What are the answers to Prime Time Factors and Multiples on page 44?
Wiki User
∙ 11y ago
Since I don't have that book in front of me, perhaps you could tell me one of the problems.
Wiki User
∙ 11y ago
Wiki User
∙ 11y agoSince I don't have page 44 in front of me, perhaps you could tell me one of the problems.
Wiki User
∙ 6y agoMy book is missing page 38. Perhaps you could ask some of the problems.
Wiki User
∙ 10y agoI don't have page 22. Perhaps you could tell me some examples and we could work them out.
Wiki User
∙ 10y agoMy book is missing page 45. Perhaps you could tell me some examples and we could work them out.
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Find the number represented by the prime factorization of 2 times 2 5 time 5 and 7?
No prime number has that many factors.
What is 63 as factors of time factors?
3 x 3 x 7 is 63 as the product of prime factors.
What time what equals 146?
As a product of its prime factors: 2 times 73 = 146
What does express each number as a product of its prime factors mean?
All composite numbers can be expressed as unique products of prime numbers. This is accomplished by dividing the original number and its factors by prime numbers until all the factors are prime. A factor tree can help you visualize this. Example: 210 210 Divide by two. 105,2 Divide by three. 35,3,2 Divide by five. 7,5,3,2 Stop. All the factors are prime. 2 x 3 x 5 x 7 = 210 That's the prime factorization of 210.
What is the least common multiple of 7 28 42?
The traditional method is to list the multiples of each number and pick the smallest multiple they have in common. This can be very tasking for large numbers. The traditional solution is shown below: [Method 1] Steps: 1. List the multiples of each number: 28 - 28, 56, 84, 112, 140... 42 - 42, 84, 126, 168, 210... 2. Pick the smallest multiple they have in common which in this case is 84. If there are no common multiples, continue listing multiples until a common multiple is produced. [Method 2 - Prime factorization Method] Steps: 1. Find the prime factorization of each number. 28 - 2*2*7 42 - 2*3*7 2. Circle the prime factors they have in common one pair at a time. One pair of twos and one pair of sevens. The other 2 and 3 remain uncircled. 3. Multiply one number from each of the pairs by each of the uncircled prime factors remaining to get the LCM (least common multiple). 2*7*2*3 = 84
What are the answers to Prime Time Factors and Multiples on page 17?
My book is missing page 17. Perhaps you could ask me one of the problems.
What are the answers to the applications in pg30 of prime time factors and multiples?
I don't have pg. 30 in front of me. Perhaps you could give me some examples.
What are the answers to prime time factors and multiples page 71 a. and b.?
I don't have page 71 in front of me. Perhaps you could tell me one of the problems.
What are the answers to prime time factors and multiples page 50?
Since I don't have page 50 in front of me, perhaps you could tell me one of the problems.
What are the answers of page b of prime time factors and multiples?
I don't have page b in front of me. It might be helpful if you asked about some individual problems.
What are the answers to prime time factors and multiples page 34?
My book is missing page 34. Perhaps you can give me some examples and we can work them out.
Can you find your math book called Prime Time factors and multiples?
If you look hard enough, probably.
What is the answer to number 13 in prime time factors and multiples?
I don't have that one in front of me. Perhaps you could write down the problem for me.
What are the questions in the prime time factors and multiples book for page 30 numbers 10-14?
I don't have that book in front of me. Perhaps you could ask some of the questions.
Find the number represented by the prime factorization of 2 times 2 5 time 5 and 7?
No prime number has that many factors.
What is 63 as factors of time factors?
3 x 3 x 7 is 63 as the product of prime factors.
What are the prime factors of exposure in radiography?
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