Now change the mixed numbers given below into improper fractions.

$$
\frac{(1 \times 3) + 1}{3}
$$

$$
\frac{3 + 1}{3} = \boxed{\frac{4}{3}}
$$

$$
\frac{(2 \times 4) + 2}{4}
$$

$$
\frac{8 + 2}{4} = \boxed{\frac{10}{4}}
$$

$$
\frac{(5 \times 3) + 2}{3}
$$

$$
\frac{15 + 2}{3} = \boxed{\frac{17}{3}}
$$

$$
\frac{(3 \times 5) + 3}{5}
$$

$$
\frac{15 + 3}{5} = \boxed{\frac{18}{5}}
$$

$$
\frac{(3 \times 4) + 1}{4}
$$

$$
\frac{12 + 1}{4} = \boxed{\frac{13}{4}}
$$

$$
\frac{(2 \times 5) + 3}{5}
$$

$$
\frac{10 + 3}{5} = \boxed{\frac{13}{5}}
$$

$$
\frac{(4 \times 3) + 2}{3}
$$

$$
\frac{12 + 2}{3} = \boxed{\frac{14}{3}}
$$

$$
\frac{(7 \times 2) + 1}{2}
$$

$$
\frac{14 + 1}{2} = \boxed{\frac{15}{2}}
$$

$$
\frac{(5 \times 2) + 1}{2}
$$

$$
\frac{10 + 1}{2} = \boxed{\frac{11}{2}}
$$

$$
\frac{(6 \times 2) + 1}{2}
$$

$$
\frac{12 + 1}{2} = \boxed{\frac{13}{2}}
$$

$$
\frac{(7 \times 3) + 1}{3}
$$

$$
\frac{21 + 1}{3} = \boxed{\frac{22}{3}}
$$

$$
\frac{(6 \times 3) + 2}{3}
$$

$$
\frac{18 + 2}{3} = \boxed{\frac{20}{3}}
$$

$$
\frac{(7 \times 3) + 2}{3}
$$

$$
\frac{21 + 2}{3} = \boxed{\frac{23}{3}}
$$

$$
\frac{(3 \times 3) + 1}{3}
$$

$$
\frac{9 + 1}{3} = \boxed{\frac{10}{3}}
$$

$$
\frac{(2 \times 5) + 1}{5}
$$

$$
\frac{10 + 1}{5} = \boxed{\frac{11}{5}}
$$

$$
\frac{(3 \times 5) + 2}{5}
$$

$$
\frac{15 + 2}{5} = \boxed{\frac{17}{5}}
$$

$$
\frac{(4 \times 5) + 3}{5}
$$

$$
\frac{20 + 3}{5} = \boxed{\frac{23}{5}}
$$

$$
\frac{(3 \times 5) + 3}{5}
$$

$$
\frac{15 + 3}{5} = \boxed{\frac{18}{5}}
$$