The square root of 729 is 27 and as a product of its prime factors in exponents it is 36
Since 62 is even, divide by 2. Since the result is prime, stop. 2 x 31 = 62
It's more efficient. You want to end up with all prime numbers. You could divide by a composite number, but you'd just have to break that number down later. It saves steps.
The square root of 86 is approximately 9.2736. To find this, you can first estimate the square root of 86 to be between 9 and 10. Then, using a method like the Babylonian method, you can iteratively refine your estimate until you reach a desired level of accuracy.
Steps to find out LCM of two numbers(a & b):1- Find HCF of a & b.2- Multiply a and b.3- Divide the result of step 2 by HCF. The result is LCM.1- In order to find out HCF of 540 and 315 we shall use the method of prime factorization.Prime factorization of 540 = 2x2x3x3x3x5Prime factorization of 315 = 3x3x5x7HCF(540, 315) = 3x3x5 = 45.2- Product of 540 and 315.540 x 315 = 170100.3- LCM(540, 315) = 170100/45 = 3780.
hi i have ask which of the following is not a method enumeration
255 85,3 17,5,3 3 x 5 x 17 = 255
Since 62 is even, divide by 2. Since the result is prime, stop. 2 x 31 = 62
1001 Divide by seven. 143,7 Divide by eleven. 13,11,7 Stop. 7 x 11 x 13 = 1001
Start with 2. Attempt to divide the number by 2. If it goes evenly, try again. Count the number of times 2 goes into the number. Repeat with 3, and then 5, 7, 11, etc., i.e. all the primes until the prime you are trying is greater than the square root of the number.
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.
The process of factorization is breaking a number down into smaller parts. Sometimes you are asked to list the factors, which are all the numbers that divide into a given number evenly, with no remainder. The factors of 36 are 1, 2, 3, 4, 6, 9, 12, 18, 36.Sometimes you are asked to provide the prime factors which are the prime numbers that multiply to make the number. The prime factorization of 36 is 2 x 2 x 3 x 3."Prime Factorization" is finding which prime numbersmultiply together to make the original number.
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.
ang steps sa scientific method ai
you have to do six steps
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
Scientific method steps: -Purpose -Research -Hypothesis -Experiment -Analysis -Conclution
It's more efficient. You want to end up with all prime numbers. You could divide by a composite number, but you'd just have to break that number down later. It saves steps.