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Factors: You are given 2 numbers 68 and 297. How many unique factors does their product equal? <- what is the best approach to deal with questions like this? I can get their respective factors and then i guess i could cross check for duplicates but that is a bit time consuming...
Any other weird factor type hints are aprreciated.
Remainders: Any tips on remainder questions where you have something like: X is divide by 24 with remainder 13. if X is multiplied by 30, what is the remainder?
Any other tips about remainders are appreciated.. I dont see these questions that often but they do appear maybe 1-4 times combined so it is definitely something i want to get it right when it comes...thanks
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what you have to do is to take out the prime factors and sort them out in a format like:
2^x, 3^y, 5^z etc... The number of factors for the number will be the product of the powers +1 like: (x+1) *(y+1) * (z+1) = # factors
2. for the new remainder you need to set the format into 24*X +13 and multiply it by the new value like: 24*x*30 +13*30. the first term is ignored since it will divide envenly into 24. Now set the second term into the following format: 24*Z + R and in our case it is : 16*24 + 6. So 6 is the new remainder now.
hope that helps.
Archived Topic
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This topic has been closed and archived due to inactivity or violation of community quality standards. No more replies are possible here.
Still interested in this question? Check out the "Best Topics" block above for a better discussion on this exact question, as well as several more related questions.