The number is found
The number \( \frac{6}{5} \) is found
The number \( \frac{7}{8} \) is found
The number \( \frac{3}{4} \) is found
The number \( \frac{2}{4} \) is found?
The number \( \frac{7}{5} \) is found
The number is found
Let's try to understand what is greater and what is smaller than the number
Since the denominator is 5, both the larger and smaller numbers will also have a denominator of 5:
\frac{?}{5}<\frac{6}{5}<\frac{?}{5}
Now let's complete the numerators with numbers that will help us reach whole numbers or half numbers in fractions as follows:
\frac{5}{5}<\frac{6}{5}<\frac{7.5}{5}
Let's simplify the fractions as follows:
Therefore, the answer is:
1<\frac{6}{5}<1\frac{1}{2}
between to
The number is found
Let's try to understand what is greater and what is smaller than the number
Since the denominator is 8, both the larger and smaller numbers will also have a denominator of 8:
\frac{?}{8}<\frac{7}{8}<\frac{?}{8}
Now let's complete the numerators with numbers that will help us reach whole numbers or half numbers in fractions as follows:
\frac{4}{8} < \frac{7}{8} < \frac{8}{8}
Let's simplify the fractions as follows:
Therefore, the answer is:
\frac{1}{2}<\frac{7}{8}<1
between to
The number is found
Let's try to understand what is larger and what is smaller than the number
Since the denominator is 4, both the larger and smaller numbers will also have a denominator of 4:
\frac{?}{4} < \frac{3}{4} < \frac{?}{4}
Now let's complete the numerators with the numbers before and after 3 as follows:
\frac{2}{4} < \frac{3}{4} < \frac{4}{4}
Let's simplify the fractions like this:
Therefore, the answer is:
\frac{1}{2} < \frac{3}{4} < 1
between to
The number is found?
Let's try to understand what is greater and what is smaller than the number
Since the denominator is 4, both the larger and smaller numbers will also have a denominator of 4:
\frac{?}{4}<\frac{2}{4}<\frac{?}{4}
Now let's complete the numerators with numbers that will help us reach whole numbers in fractions as follows:
\frac{0}{4}<\frac{2}{4}<\frac{4}{4}
Let's simplify the fractions as follows:
Therefore, the answer is:
0<\frac{2}{4}<1
between to
The number is found
Let's try to understand what is greater and what is smaller than the number
Since the denominator is 5, both the larger and smaller numbers will also have a denominator of 5:
\frac{?}{5}<\frac{7}{5}<\frac{?}{5}
Now let's complete the numerators with numbers that will help us reach round numbers in fractions as follows:
\frac{5}{5}<\frac{7}{5}<\frac{10}{5}
We'll reduce the fractions as follows:
Therefore, the answer is:
1<\frac{7}{5}<2
between to
The number \( \frac{14}{5} \) is found
The number \( \frac{10}{3} \) is found?
The number \( -\frac{3}{4} \) is found?
The number \( \frac{3}{5} \) is found
The number \( \frac{1}{4} \) is found?
The number is found
Let's try to understand what is larger and what is smaller than the number
Since the denominator is 5, both the larger and smaller numbers will also have a denominator of 5:
\frac{?}{5}<\frac{14}{5}<\frac{?}{5}
Now let's complete the numerators with numbers that will help us reach whole numbers in the fractions as follows:
\frac{10}{5}<\frac{14}{5}<\frac{15}{5}
Let's simplify the fractions as follows:
Therefore, the answer is:
2<\frac{14}{5}<3
between to
The number is found?
Let's try to understand what is larger and what is smaller than the number
Since the denominator is 3, both the larger and smaller numbers will also have a denominator of 3:
\frac{?}{3}<\frac{10}{3}<\frac{?}{3}
Now let's complete the numerators with numbers that will help us reach round numbers in fractions as follows:
\frac{9}{3}<\frac{10}{3}<\frac{12}{3}
We'll reduce the fractions as follows:
Therefore, the answer is:
3<\frac{10}{3}<4
between to
The number is found?
Let's try to understand what is larger and what is smaller than the number
Since the denominator is 4, both the larger and smaller numbers will also have a denominator of 4:
-\frac{?}{4}<\frac{3}{4}<\frac{?}{4}
Now let's complete the numerators with numbers that will help us reach whole numbers in fractions as follows:
-\frac{4}{4}<-\frac{3}{4}<\frac{0}{4}
Let's simplify the fractions as follows:
Therefore, the answer is:
-1<-\frac{3}{4}<0
between to
The number is found
between to
The number is found?
All answers are correct