1+1=1 can not be true
The following algebraic way has proven false:
Let a=b
a2=ab
a2-b2=ab-b2
(a+b)(a-b)=b(a-b)
Now two same brackets on each side cancel each other out!
(a+b)(a-b)=b(a-b)
The error is here when we cancel on each side. (a-b) is essentially zero and so dividing both sides by (a-b), basically zero, is in correct and does not make a+b=b
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five twelfths
8/15
11/28 To add two fractions, you need to make the bottoms of both the same. One fourth is equal to 7/28, and 1/7 is equal to 4/28, so added they equal 11/28. You could also ind the answer by converting both to decimals, and adding.
Red and blue in equal parts makes purple, adding more purple will not change the basic colour much. You will still have purple.
1/2 + 9/10 is 1 2/5