{"id":1732,"date":"2019-08-07T16:23:03","date_gmt":"2019-08-07T20:23:03","guid":{"rendered":"https:\/\/pressbooks.bccampus.ca\/intermediatealgebrakpu\/?post_type=back-matter&p=1732"},"modified":"2019-08-07T18:24:13","modified_gmt":"2019-08-07T22:24:13","slug":"answer-key-9-9","status":"publish","type":"back-matter","link":"https:\/\/pressbooks.bccampus.ca\/intermediatealgebrakpu\/back-matter\/answer-key-9-9\/","title":{"raw":"Answer Key 9.9","rendered":"Answer Key 9.9"},"content":{"raw":"[latexpage]\r\n
    \r\n \t
  1. \\(3+8-4i\\)\r\n\\(11-4i\\)<\/li>\r\n \t
  2. \\(3i-7i\\)\r\n\\(-4i\\)<\/li>\r\n \t
  3. \\(7i-3+2i\\)\r\n\\(9i-3\\)<\/li>\r\n \t
  4. \\(5-6-6i\\)\r\n\\(-1-6i\\)<\/li>\r\n \t
  5. \\(-6i-3-7i\\)\r\n\\(-13i-3\\)<\/li>\r\n \t
  6. \\(-8i-7i-5+3i\\)\r\n\\(-12i-5\\)<\/li>\r\n \t
  7. \\(3-3i-7-8i\\)\r\n\\(-4-11i\\)<\/li>\r\n \t
  8. \\(-4-i+1-5i\\)\r\n\\(-3-6i\\)<\/li>\r\n \t
  9. \\(i-2-3i-6\\)\r\n\\(-2i-8\\)<\/li>\r\n \t
  10. \\(5-4i+8-4i\\)\r\n\\(13-8i\\)<\/li>\r\n \t
  11. \\(-48i^2\\)\r\n\\(-48(-1)\\)\r\n\\(48\\)<\/li>\r\n \t
  12. \\(-24i^2\\)\r\n\\(-24(-1)\\)\r\n\\(24\\)<\/li>\r\n \t
  13. \\(-40i^2\\)\r\n\\(-40(-1)\\)\r\n\\(40\\)<\/li>\r\n \t
  14. \\(-32i^2\\)\r\n\\(-32(-1)\\)\r\n\\(32\\)<\/li>\r\n \t
  15. \\(49i^2\\)\r\n\\(49(-1)\\)\r\n\\(-49\\)<\/li>\r\n \t
  16. \\(-7i^2(4-3i)\\)\r\n\\(-28i^2+21i^3\\)\r\n\\(-28(-1)+21(-1)i\\)\r\n\\(28-21i\\)<\/li>\r\n \t
  17. \\(36+60i+25i^2\\)\r\n\\(36+60i+25(-1)\\)\r\n\\(36+60i-25\\)\r\n\\(11+60i\\)<\/li>\r\n \t
  18. \\(16i^2(-2-8i)\\)\r\n\\(32i^2+128i^3\\)\r\n\\(32(-1)+128(-1)i\\)\r\n\\(-32-128i\\)<\/li>\r\n \t
  19. \\(\\begin{array}{rrrrrl}\r\n\\\\ \\\\ \\\\ \\\\ \\\\\r\n&56&-&42i&& \\\\\r\n&&+&32i&-&24i^2 \\\\\r\n\\midrule\r\n&56&-&10i&-&24(-1) \\\\\r\n+&24&&&\\Longleftarrow & \\\\\r\n\\midrule\r\n&80&-&10i&&\r\n\\end{array}\\)<\/li>\r\n \t
  20. \\(9i^2(4-4i)\\)\r\n\\(-36i^2+36i^3\\)\r\n\\(-36(-1)+36(-1)i\\)\r\n\\(36-36i\\)<\/li>\r\n \t
  21. \\(\\begin{array}{rrrrrl}\r\n\\\\ \\\\ \\\\ \\\\ \\\\\r\n&-8&+&10i&& \\\\\r\n&&+&28i&-&35i^2 \\\\\r\n\\midrule\r\n&-8&+&38i&-&35(-1) \\\\\r\n+&35&&&\\Longleftarrow & \\\\\r\n\\midrule\r\n&27&+&38i&&\r\n\\end{array}\\)<\/li>\r\n \t
  22. \\(-32i+64i+4+12i\\)\r\n\\(-28+76i\\)<\/li>\r\n \t
  23. \\(\\begin{array}{rrrrrl}\r\n\\\\ \\\\ \\\\ \\\\ \\\\\r\n&32&+&24i&& \\\\\r\n&&-&16i&-&12i^2 \\\\\r\n\\midrule\r\n&32&+&8i&-&12(-1) \\\\\r\n+&12&&&\\Longleftarrow & \\\\\r\n\\midrule\r\n&44&+&8i&&\r\n\\end{array}\\)<\/li>\r\n \t
  24. \\(-18i+12i^2-28i^2\\)\r\n\\(-18i+12(-1)-28(-1)\\)\r\n\\(-18i-12+28\\)\r\n\\(-18i+16\\)<\/li>\r\n \t
  25. \\(\\begin{array}{rrrrrl}\r\n\\\\ \\\\ \\\\ \\\\ \\\\\r\n&2&+&10i&& \\\\\r\n&&+&i&+&5i^2 \\\\\r\n\\midrule\r\n&2&+&11i&+&5(-1) \\\\\r\n-&5&&&\\Longleftarrow & \\\\\r\n\\midrule\r\n&-3&+&11i&&\r\n\\end{array}\\)<\/li>\r\n \t
  26. \\(\\begin{array}{rrrrrl}\r\n\\\\ \\\\ \\\\ \\\\ \\\\\r\n&-6&+&3i&& \\\\\r\n&&+&10i&-&5i^2 \\\\\r\n\\midrule\r\n&-6&+&13i&-&5(-1) \\\\\r\n+&5&&&\\Longleftarrow & \\\\\r\n\\midrule\r\n&-1&+&13i&&\r\n\\end{array}\\)<\/li>\r\n \t
  27. \\(\\dfrac{-9+5i}{i}\\cdot \\dfrac{i}{i}\\Rightarrow \\dfrac{-9i+5i^2}{i^2}\\Rightarrow \\dfrac{-9i+5(-1)}{(-1)}\\Rightarrow 9i+5\\)<\/li>\r\n \t
  28. \\(\\dfrac{-3+2i}{-3i}\\cdot \\dfrac{i}{i}\\Rightarrow \\dfrac{-3i+2i^2}{-3i^2}\\Rightarrow \\dfrac{-3i+2(-1)}{-3(-1)}\\Rightarrow \\dfrac{-3i-2}{3}\\)<\/li>\r\n \t
  29. \\(\\dfrac{-10i-9i}{6i}\\cdot \\dfrac{i}{i}\\Rightarrow \\dfrac{-10i-9i^2}{6i^2}\\Rightarrow \\dfrac{-10i-9(-1)}{6(-1)}\\Rightarrow \\dfrac{-10i+9}{-6}\\)<\/li>\r\n \t
  30. \\(\\dfrac{-4+2i}{3i}\\cdot \\dfrac{i}{i}\\Rightarrow \\dfrac{-4i+2i^2}{3i^2}\\Rightarrow \\dfrac{-4i+2(-1)}{3(-1)}\\Rightarrow \\dfrac{-4i-2}{-3}\\)<\/li>\r\n \t
  31. \\(\\dfrac{-3-6i}{4i}\\cdot \\dfrac{i}{i}\\Rightarrow \\dfrac{-3i-6i^2}{4i^2}\\Rightarrow \\dfrac{-3i-6(-1)}{4(-1)}\\Rightarrow \\dfrac{-3i+6}{4}\\)<\/li>\r\n \t
  32. \\(\\dfrac{-5+9i}{9i}\\cdot \\dfrac{i}{i}\\Rightarrow \\dfrac{-5i+9i^2}{9i^2}\\Rightarrow \\dfrac{-5i+9(-1)}{9(-1)}\\Rightarrow \\dfrac{-5i-9}{-9}\\Rightarrow \\dfrac{5i+9}{9}\\)<\/li>\r\n \t
  33. \\(\\dfrac{10-i}{-i}\\cdot \\dfrac{i}{i}\\Rightarrow \\dfrac{10i-i^2}{-i^2}\\Rightarrow \\dfrac{10i-(-1)}{-(-1)}\\Rightarrow 10i+1\\)<\/li>\r\n \t
  34. \\(\\dfrac{10}{5i}\\cdot \\dfrac{i}{i}\\Rightarrow \\dfrac{10i}{5i^2}\\Rightarrow \\dfrac{10i}{5(-1)}\\Rightarrow \\dfrac{10i\\div -5}{-5\\div -5}\\Rightarrow -2i\\)<\/li>\r\n \t
  35. \\(\\dfrac{4i}{-10+i}\\cdot \\dfrac{-10-i}{-10-i}\\Rightarrow \\dfrac{-40i-4i^2}{(-10)^2-(i)^2}\\Rightarrow \\dfrac{-40i-4(-1)}{100--1}\\Rightarrow \\dfrac{-40i+4}{101}\\)<\/li>\r\n \t
  36. \\(\\dfrac{9i}{1-5i}\\cdot \\dfrac{1+5i}{1+5i}\\Rightarrow \\dfrac{9i+45i^2}{(1)^2-(5i)^2}\\Rightarrow \\dfrac{9i+45(-1)}{1-25i^2}\\Rightarrow \\dfrac{9i-45}{1-25(-1)}\\Rightarrow \\dfrac{9i-45}{1+25}\\Rightarrow \\\\ \\)\r\n\\(\\dfrac{9i-45}{26}\\)<\/li>\r\n \t
  37. \\(\\dfrac{8}{7-6i}\\cdot \\dfrac{7+6i}{7+6i}\\Rightarrow \\dfrac{56+48i}{7^2-36i^2}\\Rightarrow \\dfrac{56+48i}{49-36(-1)}\\Rightarrow \\dfrac{56+48i}{49+36}\\Rightarrow \\dfrac{56+48i}{85}\\)<\/li>\r\n \t
  38. \\(\\dfrac{4}{4+6i}\\cdot \\dfrac{4-6i}{4-6i}\\Rightarrow \\dfrac{16-24i}{16-36i^2}\\Rightarrow \\dfrac{16-24i}{16+36}\\Rightarrow \\dfrac{(16-24i)\\div 4}{52\\div 4} \\Rightarrow \\dfrac{4-6i}{13}\\)<\/li>\r\n \t
  39. \\(\\dfrac{7}{10-7i}\\cdot \\dfrac{10+7i}{10+7i}\\Rightarrow \\dfrac{70+49i}{100-49i^2}\\Rightarrow \\dfrac{70+49i}{100+49}\\Rightarrow \\dfrac{70+49i}{149}\\)<\/li>\r\n \t
  40. \\(\\dfrac{9}{-8-6i}\\cdot \\dfrac{-8+6i}{-8+6i}\\Rightarrow \\dfrac{-72+54i}{64-36i^2}\\Rightarrow \\dfrac{-72+54i}{64+36}\\Rightarrow \\dfrac{(-72+54i)\\div 2}{100\\div 2}\\Rightarrow \\\\ \\)\r\n\\(\\dfrac{-36+27i}{50}\\)<\/li>\r\n \t
  41. \\(\\dfrac{5i}{-6-i}\\cdot \\dfrac{-6+i}{-6+i}\\Rightarrow \\dfrac{-30i+5i^2}{36-i^2}\\Rightarrow \\dfrac{-30i-5}{36+1}\\Rightarrow \\dfrac{-30i-5}{37}\\)<\/li>\r\n \t
  42. \\(\\dfrac{8i}{6-7i}\\cdot \\dfrac{6+7i}{6+7i}\\Rightarrow \\dfrac{48i+56i^2}{36-49i^2}\\Rightarrow \\dfrac{48i-56}{36+49}\\Rightarrow \\dfrac{48i-56}{85}\\)<\/li>\r\n \t
  43. \\(\\pm 9i\\)<\/li>\r\n \t
  44. \\(\\sqrt{-5\\cdot 9}\\Rightarrow \\pm 3\\sqrt{5}i\\)<\/li>\r\n \t
  45. \\(\\sqrt{-20}\\Rightarrow \\sqrt{-4\\cdot 5}\\Rightarrow \\pm2\\sqrt{5}i\\)<\/li>\r\n \t
  46. \\(\\sqrt{24}\\Rightarrow \\sqrt{4\\cdot 6}\\Rightarrow \\pm 2\\sqrt{6}\\)<\/li>\r\n \t
  47. \\(\\dfrac{3+\\sqrt{3\\cdot -9}}{6}\\Rightarrow \\dfrac{3+3\\sqrt{3}i}{6}\\Rightarrow \\dfrac{1+\\sqrt{3}i}{2}\\)<\/li>\r\n \t
  48. \\(\\dfrac{-4-\\sqrt{-2\\cdot 4}}{-4}\\Rightarrow \\dfrac{-4-2\\sqrt{2}i}{-4}\\Rightarrow \\dfrac{2+\\sqrt{2}i}{2}\\)<\/li>\r\n \t
  49. \\(\\dfrac{8-4i}{4}\\Rightarrow 2-i\\)<\/li>\r\n \t
  50. \\(\\dfrac{6+\\sqrt{2\\cdot -16}}{4}\\Rightarrow \\dfrac{6+4\\sqrt{2}i}{4}\\Rightarrow \\dfrac{3+2\\sqrt{2}i}{2}\\)<\/li>\r\n \t
  51. \\(i\\)<\/li>\r\n \t
  52. \\(i^3\\Rightarrow -i\\)<\/li>\r\n \t
  53. 1<\/li>\r\n \t
  54. 1<\/li>\r\n \t
  55. \\(i^2\\Rightarrow -1\\)<\/li>\r\n \t
  56. \\(i\\)<\/li>\r\n \t
  57. \\(i^2\\Rightarrow -1\\)<\/li>\r\n \t
  58. \\(i^3\\Rightarrow -i\\)<\/li>\r\n<\/ol>","rendered":"
      \n
    1. \"3+8-4i\"
      \n\"11-4i\"<\/li>\n
    2. \"3i-7i\"
      \n\"-4i\"<\/li>\n
    3. \"7i-3+2i\"
      \n\"9i-3\"<\/li>\n
    4. \"5-6-6i\"
      \n\"-1-6i\"<\/li>\n
    5. \"-6i-3-7i\"
      \n\"-13i-3\"<\/li>\n
    6. \"-8i-7i-5+3i\"
      \n\"-12i-5\"<\/li>\n
    7. \"3-3i-7-8i\"
      \n\"-4-11i\"<\/li>\n
    8. \"-4-i+1-5i\"
      \n\"-3-6i\"<\/li>\n
    9. \"i-2-3i-6\"
      \n\"-2i-8\"<\/li>\n
    10. \"5-4i+8-4i\"
      \n\"13-8i\"<\/li>\n
    11. \"-48i^2\"
      \n\"-48(-1)\"
      \n\"48\"<\/li>\n
    12. \"-24i^2\"
      \n\"-24(-1)\"
      \n\"24\"<\/li>\n
    13. \"-40i^2\"
      \n\"-40(-1)\"
      \n\"40\"<\/li>\n
    14. \"-32i^2\"
      \n\"-32(-1)\"
      \n\"32\"<\/li>\n
    15. \"49i^2\"
      \n\"49(-1)\"
      \n\"-49\"<\/li>\n
    16. \"-7i^2(4-3i)\"
      \n\"-28i^2+21i^3\"
      \n\"-28(-1)+21(-1)i\"
      \n\"28-21i\"<\/li>\n
    17. \"36+60i+25i^2\"
      \n\"36+60i+25(-1)\"
      \n\"36+60i-25\"
      \n\"11+60i\"<\/li>\n
    18. \"16i^2(-2-8i)\"
      \n\"32i^2+128i^3\"
      \n\"32(-1)+128(-1)i\"
      \n\"-32-128i\"<\/li>\n
    19. \"\begin{array}{rrrrrl}<\/li>\n
    20. \"9i^2(4-4i)\"
      \n\"-36i^2+36i^3\"
      \n\"-36(-1)+36(-1)i\"
      \n\"36-36i\"<\/li>\n
    21. \"\begin{array}{rrrrrl}<\/li>\n
    22. \"-32i+64i+4+12i\"
      \n\"-28+76i\"<\/li>\n
    23. \"\begin{array}{rrrrrl}<\/li>\n
    24. \"-18i+12i^2-28i^2\"
      \n\"-18i+12(-1)-28(-1)\"
      \n\"-18i-12+28\"
      \n\"-18i+16\"<\/li>\n
    25. \"\begin{array}{rrrrrl}<\/li>\n
    26. \"\begin{array}{rrrrrl}<\/li>\n
    27. \"\dfrac{-9+5i}{i}\cdot \dfrac{i}{i}\Rightarrow \dfrac{-9i+5i^2}{i^2}\Rightarrow \dfrac{-9i+5(-1)}{(-1)}\Rightarrow 9i+5\"<\/li>\n
    28. \"\dfrac{-3+2i}{-3i}\cdot \dfrac{i}{i}\Rightarrow \dfrac{-3i+2i^2}{-3i^2}\Rightarrow \dfrac{-3i+2(-1)}{-3(-1)}\Rightarrow \dfrac{-3i-2}{3}\"<\/li>\n
    29. \"\dfrac{-10i-9i}{6i}\cdot \dfrac{i}{i}\Rightarrow \dfrac{-10i-9i^2}{6i^2}\Rightarrow \dfrac{-10i-9(-1)}{6(-1)}\Rightarrow \dfrac{-10i+9}{-6}\"<\/li>\n
    30. \"\dfrac{-4+2i}{3i}\cdot \dfrac{i}{i}\Rightarrow \dfrac{-4i+2i^2}{3i^2}\Rightarrow \dfrac{-4i+2(-1)}{3(-1)}\Rightarrow \dfrac{-4i-2}{-3}\"<\/li>\n
    31. \"\dfrac{-3-6i}{4i}\cdot \dfrac{i}{i}\Rightarrow \dfrac{-3i-6i^2}{4i^2}\Rightarrow \dfrac{-3i-6(-1)}{4(-1)}\Rightarrow \dfrac{-3i+6}{4}\"<\/li>\n
    32. \"\dfrac{-5+9i}{9i}\cdot \dfrac{i}{i}\Rightarrow \dfrac{-5i+9i^2}{9i^2}\Rightarrow \dfrac{-5i+9(-1)}{9(-1)}\Rightarrow \dfrac{-5i-9}{-9}\Rightarrow \dfrac{5i+9}{9}\"<\/li>\n
    33. \"\dfrac{10-i}{-i}\cdot \dfrac{i}{i}\Rightarrow \dfrac{10i-i^2}{-i^2}\Rightarrow \dfrac{10i-(-1)}{-(-1)}\Rightarrow 10i+1\"<\/li>\n
    34. \"\dfrac{10}{5i}\cdot \dfrac{i}{i}\Rightarrow \dfrac{10i}{5i^2}\Rightarrow \dfrac{10i}{5(-1)}\Rightarrow \dfrac{10i\div -5}{-5\div -5}\Rightarrow -2i\"<\/li>\n
    35. \"\dfrac{4i}{-10+i}\cdot \dfrac{-10-i}{-10-i}\Rightarrow \dfrac{-40i-4i^2}{(-10)^2-(i)^2}\Rightarrow \dfrac{-40i-4(-1)}{100--1}\Rightarrow \dfrac{-40i+4}{101}\"<\/li>\n
    36. \"\dfrac{9i}{1-5i}\cdot \dfrac{1+5i}{1+5i}\Rightarrow \dfrac{9i+45i^2}{(1)^2-(5i)^2}\Rightarrow \dfrac{9i+45(-1)}{1-25i^2}\Rightarrow \dfrac{9i-45}{1-25(-1)}\Rightarrow \dfrac{9i-45}{1+25}\Rightarrow \\\"
      \n\"\dfrac{9i-45}{26}\"<\/li>\n
    37. \"\dfrac{8}{7-6i}\cdot \dfrac{7+6i}{7+6i}\Rightarrow \dfrac{56+48i}{7^2-36i^2}\Rightarrow \dfrac{56+48i}{49-36(-1)}\Rightarrow \dfrac{56+48i}{49+36}\Rightarrow \dfrac{56+48i}{85}\"<\/li>\n
    38. \"\dfrac{4}{4+6i}\cdot \dfrac{4-6i}{4-6i}\Rightarrow \dfrac{16-24i}{16-36i^2}\Rightarrow \dfrac{16-24i}{16+36}\Rightarrow \dfrac{(16-24i)\div 4}{52\div 4} \Rightarrow \dfrac{4-6i}{13}\"<\/li>\n
    39. \"\dfrac{7}{10-7i}\cdot \dfrac{10+7i}{10+7i}\Rightarrow \dfrac{70+49i}{100-49i^2}\Rightarrow \dfrac{70+49i}{100+49}\Rightarrow \dfrac{70+49i}{149}\"<\/li>\n
    40. \"\dfrac{9}{-8-6i}\cdot \dfrac{-8+6i}{-8+6i}\Rightarrow \dfrac{-72+54i}{64-36i^2}\Rightarrow \dfrac{-72+54i}{64+36}\Rightarrow \dfrac{(-72+54i)\div 2}{100\div 2}\Rightarrow \\\"
      \n\"\dfrac{-36+27i}{50}\"<\/li>\n
    41. \"\dfrac{5i}{-6-i}\cdot \dfrac{-6+i}{-6+i}\Rightarrow \dfrac{-30i+5i^2}{36-i^2}\Rightarrow \dfrac{-30i-5}{36+1}\Rightarrow \dfrac{-30i-5}{37}\"<\/li>\n
    42. \"\dfrac{8i}{6-7i}\cdot \dfrac{6+7i}{6+7i}\Rightarrow \dfrac{48i+56i^2}{36-49i^2}\Rightarrow \dfrac{48i-56}{36+49}\Rightarrow \dfrac{48i-56}{85}\"<\/li>\n
    43. \"\pm 9i\"<\/li>\n
    44. \"\sqrt{-5\cdot 9}\Rightarrow \pm 3\sqrt{5}i\"<\/li>\n
    45. \"\sqrt{-20}\Rightarrow \sqrt{-4\cdot 5}\Rightarrow \pm2\sqrt{5}i\"<\/li>\n
    46. \"\sqrt{24}\Rightarrow \sqrt{4\cdot 6}\Rightarrow \pm 2\sqrt{6}\"<\/li>\n
    47. \"\dfrac{3+\sqrt{3\cdot -9}}{6}\Rightarrow \dfrac{3+3\sqrt{3}i}{6}\Rightarrow \dfrac{1+\sqrt{3}i}{2}\"<\/li>\n
    48. \"\dfrac{-4-\sqrt{-2\cdot 4}}{-4}\Rightarrow \dfrac{-4-2\sqrt{2}i}{-4}\Rightarrow \dfrac{2+\sqrt{2}i}{2}\"<\/li>\n
    49. \"\dfrac{8-4i}{4}\Rightarrow 2-i\"<\/li>\n
    50. \"\dfrac{6+\sqrt{2\cdot -16}}{4}\Rightarrow \dfrac{6+4\sqrt{2}i}{4}\Rightarrow \dfrac{3+2\sqrt{2}i}{2}\"<\/li>\n
    51. \"i\"<\/li>\n
    52. \"i^3\Rightarrow -i\"<\/li>\n
    53. 1<\/li>\n
    54. 1<\/li>\n
    55. \"i^2\Rightarrow -1\"<\/li>\n
    56. \"i\"<\/li>\n
    57. \"i^2\Rightarrow -1\"<\/li>\n
    58. \"i^3\Rightarrow -i\"<\/li>\n<\/ol>\n","protected":false},"author":727,"menu_order":85,"template":"","meta":{"pb_show_title":"on","pb_short_title":"","pb_subtitle":"","pb_authors":[],"pb_section_license":""},"back-matter-type":[],"contributor":[],"license":[],"class_list":["post-1732","back-matter","type-back-matter","status-publish","hentry"],"_links":{"self":[{"href":"https:\/\/pressbooks.bccampus.ca\/intermediatealgebrakpu\/wp-json\/pressbooks\/v2\/back-matter\/1732","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/pressbooks.bccampus.ca\/intermediatealgebrakpu\/wp-json\/pressbooks\/v2\/back-matter"}],"about":[{"href":"https:\/\/pressbooks.bccampus.ca\/intermediatealgebrakpu\/wp-json\/wp\/v2\/types\/back-matter"}],"author":[{"embeddable":true,"href":"https:\/\/pressbooks.bccampus.ca\/intermediatealgebrakpu\/wp-json\/wp\/v2\/users\/727"}],"version-history":[{"count":3,"href":"https:\/\/pressbooks.bccampus.ca\/intermediatealgebrakpu\/wp-json\/pressbooks\/v2\/back-matter\/1732\/revisions"}],"predecessor-version":[{"id":1735,"href":"https:\/\/pressbooks.bccampus.ca\/intermediatealgebrakpu\/wp-json\/pressbooks\/v2\/back-matter\/1732\/revisions\/1735"}],"metadata":[{"href":"https:\/\/pressbooks.bccampus.ca\/intermediatealgebrakpu\/wp-json\/pressbooks\/v2\/back-matter\/1732\/metadata\/"}],"wp:attachment":[{"href":"https:\/\/pressbooks.bccampus.ca\/intermediatealgebrakpu\/wp-json\/wp\/v2\/media?parent=1732"}],"wp:term":[{"taxonomy":"back-matter-type","embeddable":true,"href":"https:\/\/pressbooks.bccampus.ca\/intermediatealgebrakpu\/wp-json\/pressbooks\/v2\/back-matter-type?post=1732"},{"taxonomy":"contributor","embeddable":true,"href":"https:\/\/pressbooks.bccampus.ca\/intermediatealgebrakpu\/wp-json\/wp\/v2\/contributor?post=1732"},{"taxonomy":"license","embeddable":true,"href":"https:\/\/pressbooks.bccampus.ca\/intermediatealgebrakpu\/wp-json\/wp\/v2\/license?post=1732"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}