Any fraction is equivalent to itself multiplied by a clever form of one. Essentially 5/3 is the same thing as (5/3) times (2/2) which equals 10/6. 2/2 is the same thing as one, and when anything is multiplied by one the value does not change. So we know that (5/3) = (10/6). We can apply the same method to the problem at hand. this is the question you are asking written mathematically: (2/3) = (X/6) and you want to know what X is. do a little bit of simple algebra: ---- (2/3) times 1 = X/6 ___________Multiple by 1 (does not actually change the value) (2/3) times (2/2) = X/6 ________Rewrite 1 into a clever form (2/2 is the same thing as 1)
(4/6) = X/6 _________________Simplify
X=4 _______________________Solve ---- Four sixths equal two thirds
i think it is 2?
Two thirds is actually equal to four sixths. You have to reduce four sixths by dividing the numerator and denominator by a common factor, which in this case is 2.
Yes, 2/3 = 4/6
No. Two thirds is the same as 4 sixths. 3 sixths is the same as 1 half. 2 thirds is 331/3% more than 3 sixths.
I'm mostly sure that four sixths is bigger than two thirds.
no , two thirds is the same as four sixths
Two thirds
i think it is 2?
Two thirds is actually equal to four sixths. You have to reduce four sixths by dividing the numerator and denominator by a common factor, which in this case is 2.
two thirds and eight twelves
There are four thirds in six-sixths. Since six-sixths is equivalent to one whole, and one whole can be divided into three equal parts (thirds), you can fit four thirds into the one whole represented by six-sixths.
Yes, four sixths is equal to two-thirds.
No. Two thirds is equivalent to four sixths (if you multiply the numerator and divisor of two thirds by 2, you get four sixths).
The fraction four sixths (4/6) can be simplified by dividing both the numerator and the denominator by their greatest common divisor, which is 2. This simplification results in two thirds (2/3). Therefore, four sixths is equal to two thirds.
Five sixths... two thirds equals FOUR sixths.
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