G Guest Guest Mar 30, 2006 #1 we forgot how to multiply mixed number by a whole number. I just need to see acouple of lines of how to work the problem and I'll remember
we forgot how to multiply mixed number by a whole number. I just need to see acouple of lines of how to work the problem and I'll remember
G Gene Senior Member Joined Oct 8, 2003 Messages 1,904 Mar 30, 2006 #2 Two choices 15*(1+2/3) = 15*1+15*2/3 = 15+10 or 15*(1+2/3) = 15*5/3 = 75/3 11*(5+1/2) = 11*5 + 11/2 = 55 +5+1/2 or 11*11/2 = 121/2 = 60 + 1/2
Two choices 15*(1+2/3) = 15*1+15*2/3 = 15+10 or 15*(1+2/3) = 15*5/3 = 75/3 11*(5+1/2) = 11*5 + 11/2 = 55 +5+1/2 or 11*11/2 = 121/2 = 60 + 1/2
S steve_b Junior Member Joined May 2, 2004 Messages 78 Mar 30, 2006 #3 There are two ways to look at this. 1) Change the mixed number to an improper fraction and then multiply. e.g., multiply 8 1/3 by 6 Change 8 1/3 to an improper by multiplying 3*8 and adding this result to the numerator, 1. Write this over the denominator, 3. You get: 25/3 Multiply this by 6 to get: 6*25/3 = 50 2) Rewrite 8 1/3 as 8 + 1/3. Multiply this by 6 using the Distributive Law: 6(8 + 1/3) = 6*8 + 6* 1/3 = 48 + 2 = 50 Hope that helps... Steve
There are two ways to look at this. 1) Change the mixed number to an improper fraction and then multiply. e.g., multiply 8 1/3 by 6 Change 8 1/3 to an improper by multiplying 3*8 and adding this result to the numerator, 1. Write this over the denominator, 3. You get: 25/3 Multiply this by 6 to get: 6*25/3 = 50 2) Rewrite 8 1/3 as 8 + 1/3. Multiply this by 6 using the Distributive Law: 6(8 + 1/3) = 6*8 + 6* 1/3 = 48 + 2 = 50 Hope that helps... Steve
S soroban Elite Member Joined Jan 28, 2005 Messages 5,584 Mar 30, 2006 #4 Hello, bobbys! I think Gene's second method is the easiest. Example: \(\displaystyle \L\,2\frac{1}{3}\,\times\,4\) Change both numbers into fractions: \(\displaystyle \L\,\frac{7}{3}\,\times\,\frac{4}{1}\) Multiply: \(\displaystyle \L\,\frac{28}{3}\) Convert to a mixed number: \(\displaystyle \L\,9\frac{1}{3}\)
Hello, bobbys! I think Gene's second method is the easiest. Example: \(\displaystyle \L\,2\frac{1}{3}\,\times\,4\) Change both numbers into fractions: \(\displaystyle \L\,\frac{7}{3}\,\times\,\frac{4}{1}\) Multiply: \(\displaystyle \L\,\frac{28}{3}\) Convert to a mixed number: \(\displaystyle \L\,9\frac{1}{3}\)