When adding fractions, we usually find the least common denominator and rewrite both fractions with that denominator. But do you really need the least common denominator? In the sum 3 8 + 5 12 , first add by using the least common denominator. Then add by using a common denominator that is the product of the two original denominators. Do you get the same answer? Try again for the sum 5 6 + 5 9 . What can you conclude? What is the advantage of finding the least common denominator?
When adding fractions, we usually find the least common denominator and rewrite both fractions with that denominator. But do you really need the least common denominator? In the sum 3 8 + 5 12 , first add by using the least common denominator. Then add by using a common denominator that is the product of the two original denominators. Do you get the same answer? Try again for the sum 5 6 + 5 9 . What can you conclude? What is the advantage of finding the least common denominator?
Solution Summary: The author explains the advantage of finding least common denominator by solving the given tions using L.C.D.
When adding fractions, we usually find the least common denominator and rewrite both fractions with that denominator. But do you really need the least common denominator? In the sum
3
8
+
5
12
,
first add by using the least common denominator. Then add by using a common denominator that is the product of the two original denominators. Do you get the same answer? Try again for the sum
5
6
+
5
9
.
What can you conclude? What is the advantage of finding the least common denominator?
Find an nfa that accepts the language L(aa (a + b)). Create and test the NFA in Jflap. Test the strings: aab,
ab, aaaa, aaaab, baab, aa, abbbb, a, b, 1. Submit the Jflap diagram and the Jflap test cases.
4. Find an nfa that accepts the language L (aa* (a+b)).
CVE, AVM, AC, ¬SA¬ME
A Fitch Style proof for this argument
Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, subject and related others by exploring similar questions and additional content below.
Understanding Fractions, Improper Fractions, and Mixed Numbers; Author: Professor Dave Explains;https://www.youtube.com/watch?v=qyW2mWvvtZ8;License: Standard YouTube License, CC-BY