{"id":1496,"date":"2019-06-26T13:52:02","date_gmt":"2019-06-26T17:52:02","guid":{"rendered":"https:\/\/pressbooks.bccampus.ca\/intermediatealgebrakpu\/?post_type=back-matter&p=1496"},"modified":"2019-10-25T17:07:31","modified_gmt":"2019-10-25T21:07:31","slug":"answer-key-5-3","status":"publish","type":"back-matter","link":"https:\/\/pressbooks.bccampus.ca\/intermediatealgebrakpu\/back-matter\/answer-key-5-3\/","title":{"raw":"Answer Key 5.3","rendered":"Answer Key 5.3"},"content":{"raw":"[latexpage]\r\n
    \r\n \t
  1. \\(\\begin{array}{rrrrrr}\r\n\\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\\r\n&4x&+&2y&=&0 \\\\\r\n+&-4x&-&9y&=&-28 \\\\\r\n\\midrule\r\n&&&\\dfrac{-7y}{-7}&=&\\dfrac{-28}{-7} \\\\ \\\\\r\n&&&y&=&4 \\\\ \\\\\r\n&4x&+&2(4)&=&0 \\\\\r\n&4x&+&8&=&0 \\\\\r\n&&-&8&&-8 \\\\\r\n\\midrule\r\n&&&\\dfrac{4x}{4}&=&\\dfrac{-8}{4} \\\\ \\\\\r\n&&&x&=&-2 \\\\\r\n(-2,4)&&&&&\r\n\\end{array}\\)<\/li>\r\n \t
  2. \\(\\begin{array}{rrrcrr}\r\n\\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\\r\n&-7x&+&y&=&-10 \\\\\r\n+&-9x&-&y&=&-22 \\\\\r\n\\midrule\r\n&&&\\dfrac{-16x}{-16}&=&\\dfrac{-32}{-16} \\\\ \\\\\r\n&&&x&=&2 \\\\ \\\\\r\n&-7(2)&+&y&=&-10 \\\\\r\n&-14&+&y&=&-10 \\\\\r\n&+14&&&&+14 \\\\\r\n\\midrule\r\n&&&y&=&4 \\\\\r\n(2,4)&&&&&\r\n\\end{array}\\)<\/li>\r\n \t
  3. \\(\\begin{array}{rrrrrr}\r\n\\\\ \\\\\r\n&-9x&+&5y&=&-22 \\\\\r\n+&9x&-&5y&=&13 \\\\\r\n\\midrule\r\n&&&0&=&-9\r\n\\end{array}\\)\u2234 \\(\\text{Two parallel lines. No solution}\\)<\/li>\r\n \t
  4. \\(\\begin{array}{rrrrrr}\r\n\\\\ \\\\\r\n&-x&-&2y&=&-7 \\\\\r\n+&x&+&2y&=&7 \\\\\r\n\\midrule\r\n&&&0&=&0\r\n\\end{array}\\)\u2234 \\(\\text{Two identical lines. Infinite solutions}\\)<\/li>\r\n \t
  5. \\(\\begin{array}{rrrrrr}\r\n\\\\ \\\\\r\n&-6x&+&9y&=&3 \\\\\r\n+&6x&-&9y&=&-9 \\\\\r\n\\midrule\r\n&&&0&=&-6\r\n\\end{array}\\)\u2234 \\(\\text{Two parallel lines. No solution}\\)<\/li>\r\n \t
  6. \\(\\begin{array}{rrrrrrr}\r\n\\\\ \\\\ \\\\ \\\\ \\\\\r\n&5x&-&5y&=&-15&(\\div 5) \\\\\r\n&(x&-&y&=&-3)&(-1) \\\\ \\\\\r\n&x&-&y&=&-3& \\\\\r\n+&-x&+&y&=&3& \\\\\r\n\\midrule\r\n&&&0&=&0& \\\\\r\n\\end{array}\\)\u2234 \\(\\text{Two identical lines. Infinite solutions}\\)<\/li>\r\n \t
  7. \\(\\begin{array}{rrrrrr}\r\n\\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\\r\n&4x&-&6y&=&-10 \\\\\r\n+&4x&+&6y&=&-14 \\\\\r\n\\midrule\r\n&&&\\dfrac{8x}{8}&=&\\dfrac{-24}{8} \\\\ \\\\\r\n&&&x&=&-3 \\\\ \\\\\r\n&4(-3)&-&6y&=&-10 \\\\\r\n&-12&-&6y&=&-10 \\\\\r\n&+12&&&&+12 \\\\\r\n\\midrule\r\n&&&\\dfrac{-6y}{-6}&=&\\dfrac{2}{-6} \\\\ \\\\\r\n&&&y&=&-\\dfrac{1}{3} \\\\\r\n(-3, -\\dfrac{1}{3})&&&&&\r\n\\end{array}\\)<\/li>\r\n \t
  8. \\(\\begin{array}{rrrrrrrl}\r\n\\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\\r\n&-3x&+&3y&=&-12&\\div &(-3) \\\\\r\n&-3x&+&9y&=&-24&\\div &(3) \\\\ \\\\\r\n& x&-&y&=&4&& \\\\\r\n+&-x&+&3y&=&-8&& \\\\\r\n\\midrule\r\n&&&\\dfrac{2y}{2}&=&\\dfrac{-4}{2}&& \\\\ \\\\\r\n&&&y&=&-2&& \\\\ \\\\\r\n&\\therefore x&-&y&=&4&& \\\\\r\n&x&-&-2&=&4&& \\\\\r\n&x&+&2&=&4&& \\\\\r\n&&-&2&&-2&& \\\\\r\n\\midrule\r\n&&&x&=&2&& \\\\\r\n(2,-2)&&&&&&&\r\n\\end{array}\\)<\/li>\r\n \t
  9. \\(\\begin{array}{rrrrrrr}\r\n\\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\\r\n&(-x&-&5y&=&28)&(-1) \\\\ \\\\\r\n&x&+&5y&=&-28& \\\\\r\n+&-x&+&4y&=&-17& \\\\\r\n\\midrule\r\n&&&\\dfrac{9y}{9}&=&\\dfrac{-45}{9}& \\\\ \\\\\r\n&&&y&=&-5& \\\\ \\\\\r\n&x&+&5(-5)&=&-28& \\\\\r\n&x&-&25&=&-28& \\\\\r\n&&+&25&&+25& \\\\\r\n\\midrule\r\n&&&x&=&-3& \\\\\r\n(-3,-5)&&&&&&\r\n\\end{array}\\)<\/li>\r\n \t
  10. \\(\\begin{array}{rrrrrrr}\r\n\\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\\r\n&(-10x&-&5y&=&0)&(-1) \\\\ \\\\\r\n&10x&+&5y&=&0& \\\\\r\n+&-10x&-&10y&=&-30& \\\\\r\n\\midrule\r\n&&&\\dfrac{-5y}{-5}&=&\\dfrac{-30}{-5}& \\\\ \\\\\r\n&&&y&=&6& \\\\ \\\\\r\n&10x&+&5(6)&=&0& \\\\\r\n&10x&+&30&=&0& \\\\\r\n&&-&30&&-30& \\\\\r\n\\midrule\r\n&&&\\dfrac{10x}{10}&=&\\dfrac{-30}{10}& \\\\ \\\\\r\n&&&x&=&-3& \\\\\r\n(-3,6)&&&&&&\r\n\\end{array}\\)<\/li>\r\n \t
  11. \\(\\begin{array}{rrrrrrr}\r\n\\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\\r\n&(2x&-&y&=&5)&(2) \\\\ \\\\\r\n&4x&-&2y&=&10& \\\\\r\n+&5x&+&2y&=&-28& \\\\\r\n\\midrule\r\n&&&\\dfrac{9x}{9}&=&\\dfrac{-18}{9}& \\\\ \\\\\r\n&&&x&=&-2& \\\\ \\\\\r\n&2(x)&-&y&=&5& \\\\\r\n&2(-2)&-&y&=&5& \\\\\r\n&-4&-&y&=&5& \\\\\r\n&+4&&&&+4& \\\\\r\n\\midrule\r\n&&&-y&=&9& \\\\ \\\\\r\n&&&y&=&-9& \\\\\r\n(-2,-9)&&&&&&\r\n\\end{array}\\)<\/li>\r\n \t
  12. \\(\\begin{array}{rrrrrrr}\r\n\\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\\r\n&-5x&+&6y&=&-17& \\\\\r\n&(x&-&2y&=&5)&(3) \\\\ \\\\\r\n&-5x&+&6y&=&-17& \\\\\r\n+&3x&-&6y&=&15& \\\\\r\n\\midrule\r\n&&&\\dfrac{-2x}{-2}&=&\\dfrac{-2}{-2}& \\\\ \\\\\r\n&&&x&=&1& \\\\ \\\\\r\n&x&-&2y&=&5& \\\\\r\n&1&-&2y&=&5& \\\\\r\n&-1&&&&-1& \\\\\r\n\\midrule\r\n&&&\\dfrac{-2y}{-2}&=&\\dfrac{4}{-2}& \\\\ \\\\\r\n&&&y&=&-2& \\\\\r\n(1,-2)&&&&&&\r\n\\end{array}\\)<\/li>\r\n \t
  13. \\(\\begin{array}{rrrrrrr}\r\n\\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\\r\n&(10x&+&6y&=&24)&(\\div 2) \\\\\r\n&(-6x&+&y&=&4)&(-3) \\\\ \\\\\r\n&5x&+&3y&=&12& \\\\\r\n+&18x&-&3y&=&-12& \\\\\r\n\\midrule\r\n&&&23x&=&0& \\\\\r\n&&&x&=&0& \\\\ \\\\\r\n&-6(x)&+&y&=&4& \\\\\r\n&-6(0)&+&y&=&4& \\\\\r\n&&&y&=&4& \\\\\r\n(0,4)&&&&&&\r\n\\end{array}\\)<\/li>\r\n \t
  14. \\(\\begin{array}{rrrrrrr}\r\n\\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\\r\n&(10x&+&6y&=&-10)&(\\div -2) \\\\ \\\\\r\n&x&+&3y&=&-1& \\\\\r\n+&-5x&-&3y&=&5& \\\\\r\n\\midrule\r\n&&&\\dfrac{-4x}{-4}&=&\\dfrac{4}{-4}& \\\\ \\\\\r\n&&&x&=&-1& \\\\ \\\\\r\n&-1&+&3y&=&-1& \\\\\r\n&+1&&&&+1& \\\\\r\n\\midrule\r\n&&&3y&=&0& \\\\ \\\\\r\n&&&y&=&0& \\\\\r\n(-1,0)&&&&&&\r\n\\end{array}\\)<\/li>\r\n \t
  15. \\(\\begin{array}{rrrrrrl}\r\n\\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\\r\n&(2x&+&4y&=&24)&(\\div 2) \\\\\r\n&(4x&-&12y&=&8)&(\\div -4) \\\\ \\\\\r\n&x&+&2y&=&12& \\\\\r\n+&-x&+&3y&=&-2& \\\\\r\n\\midrule\r\n&&&\\dfrac{5y}{5}&=&\\dfrac{10}{5}& \\\\ \\\\\r\n&&&y&=&2& \\\\ \\\\\r\n&x&+&2(y)&=&12& \\\\\r\n&x&+&2(2)&=&12& \\\\\r\n&x&+&4&=&12& \\\\\r\n&&-&4&&-4& \\\\\r\n\\midrule\r\n&&&x&=&8& \\\\\r\n(8,2)&&&&&&\r\n\\end{array}\\)<\/li>\r\n \t
  16. \\(\\begin{array}{rrrrrrl}\r\n\\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\\r\n&(-6x&+&4y&=&12)&(\\div 2) \\\\\r\n&(12x&+&6y&=&18)&(\\div -3) \\\\ \\\\\r\n&-3x&+&2y&=&6& \\\\\r\n+&-4x&-&2y&=&-6& \\\\\r\n\\midrule\r\n&&&-7x&=&0& \\\\\r\n&&&x&=&0& \\\\ \\\\\r\n&\\dfrac{-3(x)}{2}&+&\\dfrac{2y}{2}&=&\\dfrac{6}{2}& \\\\ \\\\\r\n&\\dfrac{-3(0)}{2}&+&\\dfrac{2y}{2}&=&\\dfrac{6}{2}& \\\\ \\\\\r\n&&&y&=&3& \\\\\r\n(0,3)&&&&&&\r\n\\end{array}\\)<\/li>\r\n \t
  17. \\(\\begin{array}{rrrrrrr}\r\n\\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\\r\n&(10x&-&8y&=&-8)&(\\div 2) \\\\ \\\\\r\n&-7x&+&4y&=&-4& \\\\\r\n+&5x&-&4y&=&-4& \\\\\r\n\\midrule\r\n&&&\\dfrac{-2x}{-2}&=&\\dfrac{-8}{-2}& \\\\ \\\\\r\n&&&x&=&4& \\\\ \\\\\r\n&5(4)&-&4y&=&-4& \\\\\r\n&20&-&4y&=&-4& \\\\\r\n&-20&&&&-20& \\\\\r\n\\midrule\r\n&&&\\dfrac{-4y}{-4}&=&\\dfrac{-24}{-4}& \\\\ \\\\\r\n&&&y&=&6& \\\\\r\n(4,6)&&&&&&\r\n\\end{array}\\)<\/li>\r\n \t
  18. \\(\\begin{array}{rrrrrrr}\r\n\\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\\r\n&(-6x&+&4y&=&4)&(\\div 2) \\\\ \\\\\r\n&-3x&+&2y&=&2& \\\\\r\n+&3x&-&y&=&26& \\\\\r\n\\midrule\r\n&&&y&=&28& \\\\ \\\\\r\n&3x&-&28&=&26& \\\\\r\n&&+&28&&+28& \\\\\r\n\\midrule\r\n&&&\\dfrac{3x}{3}&=&\\dfrac{54}{3}& \\\\ \\\\\r\n&&&x&=&18& \\\\\r\n(18,28)&&&&&&\r\n\\end{array}\\)<\/li>\r\n \t
  19. \\(\\begin{array}{rrrrrrr}\r\n\\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\\r\n&(-6x&-&5y&=&-3)&(2) \\\\ \\\\\r\n&5x&+&10y&=&20& \\\\\r\n+&-12x&-&10y&=&-6& \\\\\r\n\\midrule\r\n&&&\\dfrac{-7x}{-7}&=&\\dfrac{14}{-7}& \\\\ \\\\\r\n&&&x&=&-2& \\\\ \\\\\r\n&5(-2)&+&10y&=&20& \\\\\r\n&-10&+&10y&=&20& \\\\\r\n&+10&&&&+10& \\\\\r\n\\midrule\r\n&&&\\dfrac{10y}{10}&=&\\dfrac{30}{10}& \\\\ \\\\\r\n&&&y&=&3& \\\\\r\n(-2,3)&&&&&&\r\n\\end{array}\\)<\/li>\r\n \t
  20. \\(\\begin{array}{rrrrrrr}\r\n\\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\\r\n&(3x&-&7y&=&-11)&(3) \\\\ \\\\\r\n&-9x&-&5y&=&-19& \\\\\r\n+&9x&-&21y&=&-33& \\\\\r\n\\midrule\r\n&&&\\dfrac{-26y}{-26}&=&\\dfrac{-52}{-26}& \\\\ \\\\\r\n&&&y&=&2& \\\\ \\\\\r\n&3x&-&7(2)&=&-11& \\\\\r\n&3x&-&14&=&-11& \\\\\r\n&&+&14&&+14& \\\\\r\n\\midrule\r\n&&&\\dfrac{3x}{3}&=&\\dfrac{3}{3}& \\\\ \\\\\r\n&&&x&=&1& \\\\\r\n(1,2)&&&&&&\r\n\\end{array}\\)<\/li>\r\n \t
  21. \\(\\begin{array}{rrrrrrl}\r\n\\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\\r\n&(-7x&+&5y&=&-8)&(3) \\\\\r\n&(-3x&-&3y&=&12)&(5) \\\\ \\\\\r\n&-21x&+&15y&=&-24& \\\\\r\n+&-15x&-&15y&=&60& \\\\\r\n\\midrule\r\n&&&\\dfrac{-36x}{-36}&=&\\dfrac{36}{-36}& \\\\ \\\\\r\n&&&x&=&-1& \\\\ \\\\\r\n&-3(-1)&-&3y&=&12& \\\\\r\n&3&-&3y&=&12& \\\\\r\n&-3&&&&-3& \\\\\r\n\\midrule\r\n&&&\\dfrac{-3y}{-3}&=&\\dfrac{9}{-3}& \\\\ \\\\\r\n&&&y&=&-3& \\\\\r\n(-1,-3)&&&&&&\r\n\\end{array}\\)<\/li>\r\n \t
  22. \\(\\begin{array}{rrrrrrcll}\r\n\\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\\r\n&&(6x&+&3y&=&-18)&\\div &-3 \\\\ \\\\\r\n&&-2x&-&y&=&6&& \\\\\r\n&&+2x&&&&+2x&& \\\\\r\n\\midrule\r\n&&&&-y&=&2x&+&6 \\\\\r\n&&&&y&=&-2x&-&6 \\\\ \\\\\r\n8x&+&7(-2x&-&6)&=&-24&& \\\\\r\n8x&-&14x&-&42&=&-24&& \\\\\r\n&&&+&42&&+42&& \\\\\r\n\\midrule\r\n&&&&\\dfrac{-6x}{-6}&=&\\dfrac{18}{-6}&& \\\\ \\\\\r\n&&&&x&=&-3&& \\\\ \\\\\r\n&&&&y&=&-2(-3)&-&6 \\\\\r\n&&&&y&=&6&-&6 \\\\\r\n&&&&y&=&0&& \\\\\r\n(-3,0)&&&&&&&& \\\\\r\n\\end{array}\\)<\/li>\r\n \t
  23. \\(\\begin{array}{rrrrrrrrr}\r\n\\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\\r\n&&(-8x&-&8y&=&-8)&\\div &(-8) \\\\ \\\\\r\n&&x&+&y&=&1&& \\\\\r\n&&-x&&&&-x&& \\\\\r\n\\midrule\r\n&&&&y&=&1&-&x \\\\ \\\\\r\n10x&+&9(1&-&x)&=&1&& \\\\\r\n10x&+&9&-&9x&=&1&& \\\\\r\n&-&9&&&&-9&& \\\\\r\n\\midrule\r\n&&&&x&=&-8&& \\\\ \\\\\r\n&&&&y&=&1&-&-8 \\\\\r\n&&&&y&=&9&& \\\\\r\n(-8,9)&&&&&&&&\r\n\\end{array}\\)<\/li>\r\n \t
  24. \\(\\begin{array}{rrrrrrl}\r\n\\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\ \\\\\r\n&(-7x&+&10y&=&13)&(4) \\\\\r\n&(4x&+&9y&=&22)&(7) \\\\ \\\\\r\n&-28x&+&40y&=&52& \\\\\r\n+&28x&+&63y&=&154& \\\\\r\n\\midrule\r\n&&&\\dfrac{103y}{103}&=&\\dfrac{206}{103}& \\\\ \\\\\r\n&&&y&=&2& \\\\ \\\\\r\n&4x&+&9(2)&=&22& \\\\\r\n&4x&+&18&=&22& \\\\\r\n&&-&18&&-18& \\\\\r\n\\midrule\r\n&&&\\dfrac{4x}{4}&=&\\dfrac{4}{4}& \\\\ \\\\\r\n&&&x&=&1& \\\\\r\n(1,2)&&&&&&\r\n\\end{array}\\)<\/li>\r\n<\/ol>","rendered":"
      \n
    1. \"\begin{array}{rrrrrr}<\/li>\n
    2. \"\begin{array}{rrrcrr}<\/li>\n
    3. \"\begin{array}{rrrrrr}\u2234 \"\text{Two parallel lines. No solution}\"<\/li>\n
    4. \"\begin{array}{rrrrrr}\u2234 \"\text{Two identical lines. Infinite solutions}\"<\/li>\n
    5. \"\begin{array}{rrrrrr}\u2234 \"\text{Two parallel lines. No solution}\"<\/li>\n
    6. \"\begin{array}{rrrrrrr}\u2234 \"\text{Two identical lines. Infinite solutions}\"<\/li>\n
    7. \"\begin{array}{rrrrrr}<\/li>\n
    8. \"\begin{array}{rrrrrrrl}<\/li>\n
    9. \"\begin{array}{rrrrrrr}<\/li>\n
    10. \"\begin{array}{rrrrrrr}<\/li>\n
    11. \"\begin{array}{rrrrrrr}<\/li>\n
    12. \"\begin{array}{rrrrrrr}<\/li>\n
    13. \"\begin{array}{rrrrrrr}<\/li>\n
    14. \"\begin{array}{rrrrrrr}<\/li>\n
    15. \"\begin{array}{rrrrrrl}<\/li>\n
    16. \"\begin{array}{rrrrrrl}<\/li>\n
    17. \"\begin{array}{rrrrrrr}<\/li>\n
    18. \"\begin{array}{rrrrrrr}<\/li>\n
    19. \"\begin{array}{rrrrrrr}<\/li>\n
    20. \"\begin{array}{rrrrrrr}<\/li>\n
    21. \"\begin{array}{rrrrrrl}<\/li>\n
    22. \"\begin{array}{rrrrrrcll}<\/li>\n
    23. \"\begin{array}{rrrrrrrrr}<\/li>\n
    24. \"\begin{array}{rrrrrrl}<\/li>\n<\/ol>\n","protected":false},"author":727,"menu_order":39,"template":"","meta":{"pb_show_title":"on","pb_short_title":"","pb_subtitle":"","pb_authors":[],"pb_section_license":""},"back-matter-type":[],"contributor":[],"license":[],"class_list":["post-1496","back-matter","type-back-matter","status-publish","hentry"],"_links":{"self":[{"href":"https:\/\/pressbooks.bccampus.ca\/intermediatealgebrakpu\/wp-json\/pressbooks\/v2\/back-matter\/1496","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":8,"href":"https:\/\/pressbooks.bccampus.ca\/intermediatealgebrakpu\/wp-json\/pressbooks\/v2\/back-matter\/1496\/revisions"}],"predecessor-version":[{"id":2676,"href":"https:\/\/pressbooks.bccampus.ca\/intermediatealgebrakpu\/wp-json\/pressbooks\/v2\/back-matter\/1496\/revisions\/2676"}],"metadata":[{"href":"https:\/\/pressbooks.bccampus.ca\/intermediatealgebrakpu\/wp-json\/pressbooks\/v2\/back-matter\/1496\/metadata\/"}],"wp:attachment":[{"href":"https:\/\/pressbooks.bccampus.ca\/intermediatealgebrakpu\/wp-json\/wp\/v2\/media?parent=1496"}],"wp:term":[{"taxonomy":"back-matter-type","embeddable":true,"href":"https:\/\/pressbooks.bccampus.ca\/intermediatealgebrakpu\/wp-json\/pressbooks\/v2\/back-matter-type?post=1496"},{"taxonomy":"contributor","embeddable":true,"href":"https:\/\/pressbooks.bccampus.ca\/intermediatealgebrakpu\/wp-json\/wp\/v2\/contributor?post=1496"},{"taxonomy":"license","embeddable":true,"href":"https:\/\/pressbooks.bccampus.ca\/intermediatealgebrakpu\/wp-json\/wp\/v2\/license?post=1496"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}