Presuming 1.2222222 is intended to be 1.2repeating:
1.2222222...=11/9
Presuming 1.77777 is intended to be 1.77777repeating:
1.77777...=16/9
How did we do this?
Both work by the same principle, so I'll show how to solve one and you should then be able to solve the other.
Let x=1.77777...,
then 10x=17.7777.... .
Then,
10x - x = 17.7777... - 1.77777...,
continuing using algebra:
9x = 17 - 1,
9x = 16
x = 16/9.
Eddie O.
12222222 x 200000000 = 2444444400000000
Non-equivalent fractions are fractions that are not equal
I think that equivalent fractions are fractions that have the same answer, at he end.
Equivilent means same fractions.
equivalent fractions
12222222 x 200000000 = 2444444400000000
Non-equivalent fractions are fractions that are not equal
I think that equivalent fractions are fractions that have the same answer, at he end.
Equivalent fractions are fractions that have the same value as another fraction.
Equivilent means same fractions.
Yes! If your fractions are equivalent.
equivalent fractions
Equivalent fractions are fractions that are equal. So, 1/2 and 2/4 are equivalent.
Equivalent fractions are fractions that are the same amount but they have different numbers.
300 grams of water is 21.164 tbsp
4-20 an equivalent fractions = -16
6/10 and 3/5 are two fractions equivalent to 0.6. There are an infinite number of fractions equivalent to 0.6.