Question 1.
\nFind the sums.
\na. \\(\\frac{0}{3}+\\frac{1}{3}+\\frac{2}{3}+\\frac{3}{3}\\)<\/p>\n
Answer:
\n0\/3 + 1\/3 + 2\/3 + 3\/3 = 1.9.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nFind the sums.
\n0\/3 + 1\/3 + 2\/3 + 3\/3.
\n0\/3 = 0.
\n1\/3 = 0.3.
\n2\/3 = 0.6.
\n3\/3 = 1.
\n0 + 0.3 + 0.6 + 1 = 1.9.<\/p>\n
b. \\(\\frac{0}{4}+\\frac{1}{4}+\\frac{2}{4}+\\frac{3}{4}+\\frac{4}{4}\\)<\/p>\n
Answer:
\n0\/4 + 1\/4 + 2\/4 + 3\/4 + 4\/4 = 2.5.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nFind the sums.
\n0\/4 + 1\/4 + 2\/4 + 3\/4 + 4\/4.
\n0\/4 = 0.
\n1\/4 = 0.25.
\n2\/4 = 0.5.
\n3\/4 = 0.75
\n4\/4 = 1.
\n0 + 0.25 + 0.5 + 0.75 + 1 = 2.5.<\/p>\n
c. \\(\\frac{0}{5}+\\frac{1}{5}+\\frac{2}{5}+\\frac{3}{5}+\\frac{4}{5}+\\frac{5}{5}\\)<\/p>\n
Answer:
\n0\/5 + 1\/5 + 2\/5 + 3\/5 + 4\/5 + 5\/5 = 3.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nFind the sums.
\n0\/5 + 1\/5 + 2\/5 + 3\/5 + 4\/5 + 5\/5.
\n0\/5 = 0.
\n1\/5 = 0.2.
\n2\/5 = 0.4.
\n3\/5 = 0.6.
\n4\/5 = 0.8.
\n5\/5 = 1.
\n0 + 0.2 + 0.4 + 0.6 + 0.8 + 1 = 3.<\/p>\n
d. \\(\\frac{0}{6}+\\frac{1}{6}+\\frac{2}{6}+\\frac{3}{6}+\\frac{4}{6}+\\frac{5}{6}+\\frac{6}{6}\\)<\/p>\n
Answer:
\n0\/6 + 1\/6 + 2\/6 + 3\/6 + 4\/6 + 5\/6 + 6\/6 = 3.3.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nFind the sums.
\n0\/6 + 1\/6 + 2\/6 + 3\/6 + 4\/6 + 5\/6 + 6\/6.
\n0\/6 = 0.
\n1\/6 = 0.1.
\n2\/6 = 0.3.
\n3\/6 = 0.5.
\n4\/6 = 0.6.
\n5\/6 = 0.8.
\n6\/6 = 1
\n0 + 0.1 + 0.3 + 0.5 + 0.6 + 0.8 + 1 = 3.3.<\/p>\n
e. \\(\\frac{0}{7}+\\frac{1}{7}+\\frac{2}{7}+\\frac{3}{7}+\\frac{4}{7}+\\frac{5}{7}+\\frac{6}{7}+\\frac{7}{7}\\)<\/p>\n
Answer:
\n0\/7 + 1\/7 + 2\/7 + 3\/7 + 4\/7 + 5\/7 + 6\/7\u00a0 + 7\/7 = 3.7.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nFind the sums.
\n0\/7 + 1\/7 + 2\/7 + 3\/7 + 4\/7 + 5\/7 + 6\/7 + 7\/7.
\n0\/7 = 0.
\n1\/7 = 0.1.
\n2\/7 = 0.2.
\n3\/7 = 0.4.
\n4\/7 = 0.5.
\n5\/7 = 0.7.
\n6\/7 = 0.8.
\n7\/7 = 1.
\n0 + 0.1 + 0.3\u00a0 + 0.4 + 0.5 + 0.6 + 0.8 + 1 = 3.7.<\/p>\n
f. \\(\\frac{0}{8}+\\frac{1}{8}+\\frac{2}{8}+\\frac{3}{8}+\\frac{4}{8}+\\frac{5}{8}+\\frac{6}{8}+\\frac{7}{8}+\\frac{8}{8}\\)<\/p>\n
Answer:
\n0\/8 + 1\/8 + 2\/8 + 3\/8 + 4\/8 + 5\/8 + 6\/8\u00a0 + 7\/8 = 4.2.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nFind the sums.
\n0\/8 + 1\/8 + 2\/8 + 3\/8 + 4\/8 + 5\/8 + 6\/8 + 7\/8 + 8\/8.
\n0\/8 = 0.
\n1\/8 = 0.125.
\n2\/8 = 0.25.
\n3\/8 = 0.37.
\n4\/8 = 0.5.
\n5\/8 = 0.6.
\n6\/8 = 0.7.
\n7\/8 = 0.8.
\n8\/8 = 1.
\n0 + 0.1 + 0.3\u00a0 + 0.4 + 0.5 + 0.6 + 0.8 + 1 = 4.2.<\/p>\n
Question 2.
\nDescribe a pattern you notice when adding the sums of fractions with even denominators as opposed to those with odd denominators.<\/p>\n
Answer:
\nThe sum of fractions with even denominators increases.
\nthe sum of fractions with odd denominators decreases.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nwhen adding the sums of fractions with even denominators increases.
\nwhen adding the sums of fractions with odd denominators decreases.
\n0\/3 = 1.9.
\n0\/4 = 2.5.
\n0\/5 = 3.
\n0\/6 = 3.3.
\n0\/7 = 3.7.
\n0\/8 = 4.2.<\/p>\n
Question 3.
\nHow would the sums change if the addition started with the unit fraction rather than with 0?<\/p>\n
Answer:
\nThe sum does not change.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nHow would the sums change if the addition started with the unit fraction?
\n0 plus anything is anything.
\n0 + 1 = 1.
\nso the sum does not change.<\/p>\n
Question 4.
\nFind the sums.
\na. \\(\\frac{0}{10}+\\frac{1}{10}+\\frac{2}{10}+\\cdots+\\frac{10}{10}\\)<\/p>\n
Answer:
\n0\/10 + 1\/10 + 2\/10 + 10\/10 = 1.3.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nFind the sums.
\n0\/10 + 1\/10 + 2\/10 + 10\/10.
\n0\/10 = 0.
\n1\/10 = 0.1.
\n2\/10 = 0.2.
\n10\/10 = 1.
\n0 + 0.1 + 0.2 + 1 = 1.3.<\/p>\n
b. \\(\\frac{0}{12}+\\frac{1}{12}+\\frac{2}{12}+\\cdots+\\frac{12}{12}\\)<\/p>\n
Answer:
\n0\/12 + 1\/12 + 2\/12 + 12\/12 = 1.18.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nFind the sums.
\n0\/12 + 1\/12 + 2\/12 + 12\/12.
\n0\/12 = 0.
\n1\/12 = 0.08.
\n2\/12 = 0.1.
\n12\/12 = 1.
\n0 + 0.08 + 0.1 + 1 = 1.18.<\/p>\n
c. \\(\\frac{0}{15}+\\frac{1}{15}+\\frac{2}{15}+\\cdots+\\frac{15}{15}\\)<\/p>\n
Answer:
\n0\/15 + 1\/15 + 2\/15 + 15\/15 = 1.16.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nFind the sums.
\n0\/15 + 1\/15 + 2\/15 + 15\/15.
\n0\/15 = 0.
\n1\/15 = 0.06.
\n2\/15 = 0.1.
\n15\/15 = 1.
\n0 + 0.06 + 0.1 + 1 = 1.16.<\/p>\n
d. \\(\\frac{0}{25}+\\frac{1}{25}+\\frac{2}{25}+\\cdots+\\frac{25}{25}\\)<\/p>\n
Answer:
\n0\/25 + 1\/25 + 2\/25 + 25\/25 = 1.12.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nFind the sums.
\n0\/25 + 1\/25 + 2\/25 + 25\/25.
\n0\/25 = 0.
\n1\/25 = 0.04.
\n2\/25 = 0.08.
\n25\/25 = 1.
\n0 + 0.04 + 0.08 + 1 = 1.12.<\/p>\n
e. \\(\\frac{0}{50}+\\frac{1}{50}+\\frac{2}{50}+\\cdots+\\frac{50}{50}\\)<\/p>\n
Answer:
\n0\/50 + 1\/50 + 2\/50 + 50\/50 = 1.06.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nFind the sums.
\n0\/50 + 1\/50 + 2\/50 + 50\/50.
\n0\/50 = 0.
\n1\/50 = 0.02.
\n2\/50 = 0.04.
\n50\/50 = 1.
\n0 + 0.02 + 0.04 + 1 = 1.06.<\/p>\n
f. \\(\\frac{0}{100}+\\frac{1}{100}+\\frac{2}{100}+\\cdots+\\frac{100}{100}\\)<\/p>\n
Answer:
\n0\/100 + 1\/100 + 2\/100 + 100\/100 = 1.03.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nFind the sums.
\n0\/100 + 1\/100 + 2\/100 + 100\/100.
\n0\/100 = 0.
\n1\/100 = 0.01.
\n2\/100 = 0.02.
\n100\/100 = 1.
\n0 + 0.01 + 0.02 + 1 = 1.03.<\/p>\n
Question 5.
\nCompare your strategy for finding the sums in Problems 4(d), 4(e), and 4(f) with a partner.<\/p>\n
Answer:
\nThe sum is the same.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nmy partner found also the same.
\nthe sum is the same.<\/p>\n
Question 6.
\nHow can you apply this strategy to find the sum of all the whole numbers from 0 to 100?<\/p>\n
Answer:
\nThe sum of all the whole numbers is the same.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nwe can find the sum of all the whole numbers from 0 to 100.
\nif we find the whole numbers from 0 to 100.
\nthe sum increases.<\/p>\n
Find the sums.
\nQuestion 1.
\n\\(\\frac{0}{20}+\\frac{1}{20}+\\frac{2}{20}+\\cdots+\\frac{20}{20}\\)<\/p>\n
Answer:
\n0\/20 + 1\/20 + 2\/20 + 20\/20 = 1.15.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nFind the sums.
\n0\/20 + 1\/20 + 2\/20 + 20\/20.
\n0\/20 = 0.
\n1\/20 = 0.05.
\n2\/20 = 0.1.
\n20\/20 = 1.
\n0 + 0.05 + 0.1 + 1 = 1.15.<\/p>\n
Question 2.
\n\\(\\frac{0}{200}+\\frac{1}{200}+\\frac{2}{200}+\\cdots+\\frac{200}{200}\\)<\/p>\n
Answer:
\n0\/200 + 1\/200 + 2\/200 + 200\/200 = 1.015.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nFind the sums.
\n0\/200 + 1\/200 + 2\/200 + 200\/200.
\n0\/200 = 0.
\n1\/200 = 0.005.
\n2\/200 = 0.01.
\n200\/200 = 1.
\n0 + 0.005 + 0.01 + 1 = 1.015.<\/p>\n
Question 1.
\nFind the sums.
\na. \\(\\frac{0}{5}+\\frac{1}{5}+\\frac{2}{5}+\\frac{3}{5}+\\frac{4}{5}+\\frac{5}{5}\\)<\/p>\n
Answer:
\n0\/5 + 1\/5 + 2\/5 + 3\/5 + 4\/5 + 5\/5 = 3.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nFind the sums.
\n0\/5 + 1\/5 + 2\/5 + 3\/5 + 4\/5 + 5\/5.
\n0\/5 = 0.
\n1\/5 = 0.2.
\n2\/5 = 0.4.
\n3\/5 = 0.6.
\n4\/5 = 0.8.
\n5\/5 = 1.
\n0 + 0.2 + 0.4 + 0.6 + 0.8 + 1 = 3.<\/p>\n
b. \\(\\frac{0}{6}+\\frac{1}{6}+\\frac{2}{6}+\\frac{3}{6}+\\frac{4}{6}+\\frac{5}{6}+\\frac{6}{6}\\)<\/p>\n
Answer:
\n0\/6 + 1\/6 + 2\/6 + 3\/6 + 4\/6 + 5\/6 + 6\/6 = 3.3.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nFind the sums.
\n0\/6 + 1\/6 + 2\/6 + 3\/6 + 4\/6 + 5\/6 + 6\/6.
\n0\/6 = 0.
\n1\/6 = 0.1.
\n2\/6 = 0.3.
\n3\/6 = 0.5.
\n4\/6 = 0.6.
\n5\/6 = 0.8.
\n6\/6 = 1
\n0 + 0.1 + 0.3 + 0.5 + 0.6 + 0.8 + 1 = 3.3.<\/p>\n
c. \\(\\frac{0}{7}+\\frac{1}{7}+\\frac{2}{7}+\\frac{3}{7}+\\frac{4}{7}+\\frac{5}{7}+\\frac{6}{7}+\\frac{7}{7}\\)<\/p>\n
Answer:
\n0\/7 + 1\/7 + 2\/7 + 3\/7 + 4\/7 + 5\/7 + 6\/7\u00a0 + 7\/7 = 3.7.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nFind the sums.
\n0\/7 + 1\/7 + 2\/7 + 3\/7 + 4\/7 + 5\/7 + 6\/7 + 7\/7.
\n0\/7 = 0.
\n1\/7 = 0.1.
\n2\/7 = 0.2.
\n3\/7 = 0.4.
\n4\/7 = 0.5.
\n5\/7 = 0.7.
\n6\/7 = 0.8.
\n7\/7 = 1.<\/p>\n
d. \\(\\frac{0}{8}+\\frac{1}{8}+\\frac{2}{8}+\\frac{3}{8}+\\frac{4}{8}+\\frac{5}{8}+\\frac{6}{8}+\\frac{7}{8}+\\frac{8}{8}\\)<\/p>\n
Answer:
\n0\/8 + 1\/8 + 2\/8 + 3\/8 + 4\/8 + 5\/8 + 6\/8\u00a0 + 7\/8 = 4.2.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nFind the sums.
\n0\/8 + 1\/8 + 2\/8 + 3\/8 + 4\/8 + 5\/8 + 6\/8 + 7\/8 + 8\/8.
\n0\/8 = 0.
\n1\/8 = 0.125.
\n2\/8 = 0.25.
\n3\/8 = 0.37.
\n4\/8 = 0.5.
\n5\/8 = 0.6.
\n6\/8 = 0.7.
\n7\/8 = 0.8.
\n8\/8 = 1.
\n0 + 0.1 + 0.3\u00a0 + 0.4 + 0.5 + 0.6 + 0.8 + 1 = 4.2.<\/p>\n
e. \\(\\frac{0}{9}+\\frac{1}{9}+\\frac{2}{9}+\\frac{3}{9}+\\frac{4}{9}+\\frac{5}{9}+\\frac{6}{9}+\\frac{7}{9}+\\frac{8}{9}+\\frac{9}{9}\\)<\/p>\n
Answer:
\n0\/9 + 1\/9 + 2\/9 + 3\/9 + 4\/9 + 5\/9 + 6\/9\u00a0 + 7\/9 + 8\/9 + 9\/9 = 4.6.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nFind the sums.
\n0\/9 + 1\/9 + 2\/9 + 3\/9 + 4\/9 + 5\/9 + 6\/9 + 7\/9 + 8\/9 + 9\/9.
\n0\/9 = 0.
\n1\/9 = 0.1.
\n2\/9 = 0.2.
\n3\/9 = 0.3.
\n4\/9 = 0.4.
\n5\/9 = 0.5.
\n6\/9 = 0.6.
\n7\/9 = 0.7.
\n8\/9 = 0.8.
\n9\/9 = 1
\n0 + 0.1 + 0.2 + 0.3\u00a0 + 0.4 + 0.5 + 0.6\u00a0 + 0.7+ 0.8 + 1 = 4.6.<\/p>\n
f. \\(\\frac{0}{10}+\\frac{1}{10}+\\frac{2}{10}+\\frac{3}{10}+\\frac{4}{10}+\\frac{5}{10}+\\frac{6}{10}+\\frac{7}{10}+\\frac{8}{10}+\\frac{9}{10}+\\frac{10}{10}\\)<\/p>\n
Answer:
\n0\/10 + 1\/10 + 2\/10 + 3\/10 + 4\/10 + 5\/10 + 6\/10\u00a0 + 7\/10 + 8\/10 + 9\/10 + 10\/10 = 5.5.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nFind the sums.
\n0\/10 + 1\/10 + 2\/10 + 3\/10 + 4\/10 + 5\/10 + 6\/10 + 7\/10 + 8\/10 + 9\/10 + 10\/10.
\n0\/10 = 0.
\n1\/10 = 0.1.
\n2\/10 = 0.2.
\n3\/10 = 0.3.
\n4\/10 = 0.4.
\n5\/10 = 0.5.
\n6\/10 = 0.6.
\n7\/10 = 0.7.
\n8\/10 = 0.8.
\n9\/10 = 0.9.
\n10\/10 = 1.
\n0 + 0.1 + 0.2 + 0.3\u00a0 + 0.4 + 0.5 + 0.6\u00a0 + 0.7+ 0.8\u00a0 + 0.9 + 1 = 5.5.<\/p>\n
Question 2.
\nDescribe a pattern you notice when adding the sums of fractions with even denominators as opposed to those with odd denominators.<\/p>\n
Answer:
\nThe sum of fractions with even denominators increases.
\nthe sum of fractions with odd denominators decreases.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nwhen adding the sums of fractions with even denominators increases.
\nwhen adding the sums of fractions with odd denominators decreases.
\n0\/3 = 1.9.
\n0\/4 = 2.5.
\n0\/5 = 3.
\n0\/6 = 3.3.
\n0\/7 = 3.7.
\n0\/8 = 4.2.<\/p>\n
Question 3.
\nHow would the sums change if the addition started with the unit fraction rather than with 0?<\/p>\n
Answer:
\nThe sum does not change.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nHow would the sums change if the addition started with the unit fraction?
\n0 plus anything is anything.
\n0 + 1 = 1.
\nso the sum does not change.<\/p>\n
Question 4.
\nFind the sums.
\na. \\(\\frac{0}{20}+\\frac{1}{20}+\\frac{2}{20}+\\cdots+\\frac{20}{20}\\)<\/p>\n
Answer:
\n0\/20 + 1\/20 + 2\/20 + 20\/20 = 1.15.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nFind the sums.
\n0\/20 + 1\/20 + 2\/20 + 20\/20.
\n0\/20 = 0.
\n1\/20 = 0.05.
\n2\/20 = 0.1.
\n20\/20 = 1.
\n0 + 0.05 + 0.1 + 1 = 1.15.<\/p>\n
b. \\(\\frac{0}{35}+\\frac{1}{35}+\\frac{2}{35}+\\cdots+\\frac{35}{35}\\)<\/p>\n
Answer:
\n0\/35 + 1\/35 + 2\/35 + 35\/35 = 1.07.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nFind the sums.
\n0\/35 + 1\/35 + 2\/35 + 35\/35.
\n0\/35 = 0.
\n1\/35 = 0.02.
\n2\/35 = 0.05.
\n35\/35 = 1.
\n0 + 0.02 + 0.05 + 1 = 1.07.<\/p>\n
c. \\(\\frac{0}{36}+\\frac{1}{36}+\\frac{2}{36}+\\cdots+\\frac{36}{36}\\)<\/p>\n
Answer:
\n0\/36 + 1\/36 + 2\/36 + 36\/36 = 1.25.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nFind the sums.
\n0\/36 + 1\/36 + 2\/36 + 36\/36.
\n0\/36 = 0.
\n1\/36 = 1.07.
\n2\/36 = 0.2.
\n36\/36 = 0.05.
\n0 + 0.05 + 0.2 + 1 = 1.25.<\/p>\n
d. \\(\\frac{0}{75}+\\frac{1}{75}+\\frac{2}{75}+\\cdots+\\frac{75}{75}\\)<\/p>\n
Answer:
\n0\/75 + 1\/75 + 2\/75 + 75\/75 = 1.03.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nFind the sums.
\n0\/75 + 1\/75 + 2\/75 + 75\/75.
\n0\/75 = 0.
\n1\/75 = 0.01.
\n2\/75 = 0.02.
\n75\/75 = 1.
\n0 + 0.01 + 0.02 + 1 = 1.03.<\/p>\n
e. \\(\\frac{0}{100}+\\frac{1}{100}+\\frac{2}{100}+\\cdots+\\frac{100}{100}\\)<\/p>\n
Answer:
\n0\/100 + 1\/100 + 2\/100 + 100\/100 = 1.03.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nFind the sums.
\n0\/100 + 1\/100+ 2\/100 + 100\/100.
\n0\/100 = 0.
\n1\/100 = 0.01.
\n2\/100 = 0.02.
\n100\/100 = 1.
\n0 + 0.01 + 0.02 + 1 = 1.03.<\/p>\n
f. \\(\\frac{0}{99}+\\frac{1}{99}+\\frac{2}{99}+\\cdots+\\frac{99}{99}\\)<\/p>\n
Answer:
\n0\/99 + 1\/99 + 2\/99 + 99\/99 = 1.03.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nFind the sums.
\n0\/99 + 1\/99 + 2\/99 + 99\/99.
\n0\/99 = 0.
\n1\/99 = 0.01.
\n2\/99 = 0.02.
\n99\/99 = 1.
\n0 + 0.01 + 0.02 + 1 = 1.03.<\/p>\n
Question 5.
\nHow can you apply this strategy to find the sum of all the whole numbers from 0 to 50? To 99?<\/p>\n
Answer:
\nThe sum of all the whole numbers is the same.<\/p>\n
Explanation:
\nIn the above-given question,
\ngiven that,
\nwe can find the sum of all the whole numbers from 0 to 50.
\nif we find the whole numbers from 0 to 50.
\nthe sum increases.<\/p>\n","protected":false},"excerpt":{"rendered":"
Engage NY Eureka Math 4th Grade Module 5 Lesson 41 Answer Key Eureka Math Grade 4 Module 5 Lesson 41 Problem Set Answer Key Question 1. Find the sums. a. Answer: 0\/3 + 1\/3 + 2\/3 + 3\/3 = 1.9. Explanation: In the above-given question, given that, Find the sums. 0\/3 + 1\/3 + 2\/3 … Read more<\/a><\/p>\n","protected":false},"author":3,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[6],"tags":[],"jetpack_sharing_enabled":true,"jetpack_featured_media_url":"","_links":{"self":[{"href":"https:\/\/ccssanswers.com\/wp-json\/wp\/v2\/posts\/60208"}],"collection":[{"href":"https:\/\/ccssanswers.com\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/ccssanswers.com\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/ccssanswers.com\/wp-json\/wp\/v2\/users\/3"}],"replies":[{"embeddable":true,"href":"https:\/\/ccssanswers.com\/wp-json\/wp\/v2\/comments?post=60208"}],"version-history":[{"count":1,"href":"https:\/\/ccssanswers.com\/wp-json\/wp\/v2\/posts\/60208\/revisions"}],"predecessor-version":[{"id":136661,"href":"https:\/\/ccssanswers.com\/wp-json\/wp\/v2\/posts\/60208\/revisions\/136661"}],"wp:attachment":[{"href":"https:\/\/ccssanswers.com\/wp-json\/wp\/v2\/media?parent=60208"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/ccssanswers.com\/wp-json\/wp\/v2\/categories?post=60208"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/ccssanswers.com\/wp-json\/wp\/v2\/tags?post=60208"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}