http://prntscr.com/56h8lx
@BPDlkeme234
@UnkleRhaukus
\[2\tfrac13+3\tfrac43\\=2+\tfrac13+3+\tfrac43\\ =2+3+\tfrac13+\tfrac43\\=2+3+(\tfrac13+\tfrac43)\\=2+[3+(\tfrac13+\tfrac43)]\\=\]
simplify the terms in the parentheses, and then simplify the terms in the brackets
D? @UnkleRhaukus
starting inside parenthesis:as @UnkleRhaukus advises yields: 1/3 + 4/3 = 5/3 2+ 3(5/3) = 2 + 5 = 7 which is not an option
Whoops, i made a mistake \[2\tfrac13+3\tfrac34\\=2+\tfrac13+3+\tfrac34\\ =2+3+\tfrac13+\tfrac34\\=2+3+(\tfrac13+\tfrac34)\\=2+[3+(\tfrac13+\tfrac34)]\\=\]
hmm, none of the options are enough honey
maybe they expect you to make approximations early \[2\tfrac13\sim 2\tfrac12\] \[3\tfrac34\sim4\]
Take two: 2and1/3 + 3and3/4 Ah I see what you are doing @UnkleRhaukus: separating out fractions 2+1/3 + 3 + 3/4 using associative property of addition 2 + 3 + 1/3 + 3/4 2+3+ 4/12 + 9/12 2+3+13/12 yes I got same - none of answers suit
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