text: # McGraw Hill Math Grade 8 Lesson 3.1 Answer Key Changing Improper Fractions to Mixed Numbers
  
  Practice the questions of McGraw Hill Math Grade 8 Answer Key PDF Lesson 3.1 Changing Improper Fractions to Mixed Numbers to secure good marks & knowledge in the exams.
  
  ## McGraw-Hill Math Grade 8 Answer Key Lesson 3.1 Changing Improper Fractions to Mixed Numbers
  
  Exercises Convert to a Mixed Number
  
  Question 1.
  $$\frac{64}{3}$$
  21$$\frac{1}{3}$$,
  
  Explanation:
  Given to convert $$\frac{64}{3}$$ to a mixed number,
  As numerator is greater than denominator so we write in
  mixed fraction as $$\frac{21 X 3 + 1}{3}$$,
  therefore we get 21$$\frac{1}{3}$$.
  
  Question 2.
  $$\frac{101}{4}$$
  25$$\frac{1}{4}$$,
  
  Explanation:
  Given to convert $$\frac{101}{4}$$ to a mixed number,
  As numerator is greater than denominator so we write in
  mixed fraction as $$\frac{25 X 4 + 1}{4}$$,
  therefore we get 25$$\frac{1}{4}$$.
  
  Question 3.
  $$\frac{15}{2}$$
  7$$\frac{1}{2}$$,
  
  Explanation:
  Given to convert $$\frac{15}{2}$$ to a mixed number,
  As numerator is greater than denominator so we write in
  mixed fraction as $$\frac{7 X 2 + 1}{2}$$,
  therefore we get 7$$\frac{1}{2}$$.
  
  Question 4.
  $$\frac{52}{3}$$
  17$$\frac{1}{3}$$,
  
  Explanation:
  Given to convert $$\frac{52}{3}$$ to a mixed number,
  As numerator is greater than denominator so we write in
  mixed fraction as $$\frac{17 X 3 + 1}{3}$$,
  therefore we get 17$$\frac{1}{3}$$.
  
  Question 5.
  $$\frac{66}{12}$$
  5$$\frac{6}{12}$$,
  
  Explanation:
  Given to convert 5$$\frac{6}{12}$$ to a mixed number,
  As numerator is greater than denominator so we write in
  mixed fraction as $$\frac{5 X 12 + 6}{12}$$,
  therefore we get 5$$\frac{6}{12}$$.
  
  Question 6.
  $$\frac{137}{11}$$
  12$$\frac{5}{11}$$,
  
  Explanation:
  Given to convert $$\frac{137}{11}$$ to a mixed number,
  As numerator is greater than denominator so we write in
  mixed fraction as $$\frac{12 X 11 + 5}{11}$$,
  therefore we get 12$$\frac{5}{11}$$.
  
  Question 7.
  $$\frac{176}{16}$$
  11,
  
  Explanation:
  Given to convert $$\frac{176}{16}$$ to a mixed number,
  As numerator is greater than denominator so we write in
  mixed fraction as $$\frac{11 X 16}{16}$$ = 11.
  
  Question 8.
  $$\frac{61}{8}$$
  7$$\frac{5}{8}$$,
  
  Explanation:
  Given to convert $$\frac{61}{8}$$ to a mixed number,
  As numerator is greater than denominator so we write in
  mixed fraction as $$\frac{7 X 8 + 5}{8}$$,
  therefore we get 7$$\frac{5}{8}$$.
  
  Question 9.
  $$\frac{121}{21}$$
  5$$\frac{16}{21}$$,
  
  Explanation:
  Given to convert $$\frac{121}{21}$$ to a mixed number,
  As numerator is greater than denominator so we write in
  mixed fraction as $$\frac{5 X 21 + 16}{21}$$,
  therefore we get 5$$\frac{16}{21}$$.
  
  Question 10.
  $$\frac{53}{2}$$
  26$$\frac{1}{2}$$,
  
  Explanation:
  Given to convert $$\frac{53}{2}$$ to a mixed number,
  As numerator is greater than denominator so we write in
  mixed fraction as $$\frac{26 X 2 + 1}{2}$$,
  therefore we get 26$$\frac{1}{2}$$.
  
  Question 11.
  $$\frac{49}{11}$$
  4$$\frac{5}{11}$$,
  
  Explanation:
  Given to convert $$\frac{49}{11}$$ to a mixed number,
  As numerator is greater than denominator so we write in
  mixed fraction as $$\frac{4 X 11 + 5}{11}$$,
  therefore we get 4$$\frac{5}{11}$$.
  
  Question 12.
  $$\frac{312}{19}$$
  16$$\frac{8}{19}$$,
  
  Explanation:
  Given to convert $$\frac{312}{19}$$ to a mixed number,
  As numerator is greater than denominator so we write in
  mixed fraction as $$\frac{16 X 19 + 8}{19}$$,
  therefore we get 16$$\frac{8}{19}$$.
  
  Question 13.
  $$\frac{98}{8}$$
  12$$\frac{2}{8}$$,
  
  Explanation:
  Given to convert $$\frac{98}{8}$$ to a mixed number,
  As numerator is greater than denominator so we write in
  mixed fraction as $$\frac{12 X 8 + 2}{8}$$,
  therefore we get 12$$\frac{2}{8}$$.
  
  Question 14.
  $$\frac{87}{7}$$
  12$$\frac{3}{7}$$,
  
  Explanation:
  Given to convert $$\frac{87}{7}$$ to a mixed number,
  As numerator is greater than denominator so we write in
  mixed fraction as $$\frac{12 X 7 + 3}{7}$$,
  therefore we get 12$$\frac{3}{7}$$.
  
  Question 15.
  $$\frac{159}{12}$$
  13$$\frac{3}{12}$$,
  
  Explanation:
  Given to convert $$\frac{159}{12}$$ to a mixed number,
  As numerator is greater than denominator so we write in
  mixed fraction as $$\frac{13 X 12 + 3}{12}$$,
  therefore we get 13$$\frac{3}{12}$$.
  
  Question 16.
  $$\frac{360}{16}$$
  22$$\frac{8}{16}$$,
  
  Explanation:
  Given to convert $$\frac{360}{16}$$ to a mixed number,
  As numerator is greater than denominator so we write in
  mixed fraction as $$\frac{22 X 16 + 8}{16}$$,
  therefore we get 22$$\frac{8}{16}$$.
  
  Question 17.
  $$\frac{74}{3}$$
  24$$\frac{2}{3}$$,
  
  Explanation:
  Given to convert $$\frac{74}{3}$$ to a mixed number,
  As numerator is greater than denominator so we write in
  mixed fraction as $$\frac{24 X 3 + 2}{3}$$,
  therefore we get 24$$\frac{2}{3}$$.
  
  Question 18.
  $$\frac{71}{4}$$
  17$$\frac{3}{4}$$,
  
  Explanation:
  Given to convert $$\frac{71}{4}$$ to a mixed number,
  As numerator is greater than denominator so we write in
  mixed fraction as $$\frac{17 X 4 + 3}{4}$$,
  therefore we get 17$$\frac{3}{4}$$.
  
  Question 19.
  Gerrie collects honey from a few beehives. She scoops out the honey with a small jar that holds $$\frac{1}{3}$$ of a cup.
  Over the last two weeks Gerrie has filled this jar 158 times. How many cups of honey has she collected?
  52$$\frac{2}{3}$$ cups of honey,
  
  Explanation:
  Given Gerrie collects honey from a few beehives.
  She scoops out the honey with a small jar that holds $$\frac{1}{3}$$ of a cup. Over the last two weeks Gerrie has filled this jar 158 times.
  So many cups of honey has she collected are
  158 X $$\frac{1}{3}$$ = $$\frac{158}{3}$$
  numerator is greater than denominator so we write in
  mixed fraction as $$\frac{52 X 3 + 2}{3}$$,
  therefore we get 52$$\frac{2}{3}$$.
  
  Question 20.
  To finish sewing her tapestry, Petra needs 142 strips of cloth that are each one quarter of a yard. How many yards of cloth is that?
  35$$\frac{2}{4}$$ yards of cloth,
  So many yards of cloth is that 142 X $$\frac{1}{4}$$ = $$\frac{142}{4}$$ numerator is greater than denominator,
  so we write in mixed fraction as $$\frac{35 X 4 + 2}{4}$$,
  therefore we get 35$$\frac{2}{4}$$.
metadata: {"found_math": true, "script_math_tex": 0, "script_math_asciimath": 0, "math_annotations": 0, "math_alttext": 0, "mathml": 0, "mathjax_tag": 0, "mathjax_inline_tex": 0, "mathjax_display_tex": 1, "mathjax_asciimath": 0, "img_math": 0, "codecogs_latex": 0, "wp_latex": 0, "mimetex.cgi": 0, "/images/math/codecogs": 0, "mathtex.cgi": 0, "katex": 0, "math-container": 0, "wp-katex-eq": 0, "align": 0, "equation": 0, "x-ck12": 0, "texerror": 0}