{"id":1596,"date":"2021-12-02T19:38:41","date_gmt":"2021-12-03T00:38:41","guid":{"rendered":"https:\/\/opentextbc.ca\/intermediatealgebraberg\/back-matter\/answer-key-2-6\/"},"modified":"2023-08-31T19:59:10","modified_gmt":"2023-08-31T23:59:10","slug":"answer-key-2-6","status":"publish","type":"back-matter","link":"https:\/\/opentextbc.ca\/intermediatealgebraberg\/back-matter\/answer-key-2-6\/","title":{"raw":"Answer Key 2.6","rendered":"Answer Key 2.6"},"content":{"raw":"<ol class=\"twocolumn\">\r\n \t<li>(3) + 1 + (4) \u2212 (1)\r\n3 + 1 + 4 \u2212 1\r\n7<\/li>\r\n \t<li>(5)<sup>2<\/sup> + (5) \u2212 (1)\r\n25 + 5 \u2212 1\r\n29<\/li>\r\n \t<li>(6) \u2212 [(6)(5)\u00a0\u00f7 6]\r\n6 \u2212 [30 \u00f7 6]\r\n6 \u2212 5\r\n1<\/li>\r\n \t<li>[6 + (4) \u2212 (1)] \u00f7 3\r\n[6 + 4 \u2212 1] \u00f7 3\r\n9 \u00f7 3\r\n3<\/li>\r\n \t<li>(5)<sup>2<\/sup> \u2212 ((3) \u2212 1)\r\n25 \u2212 (3 \u2212 1)\r\n25 \u2212 2\r\n23<\/li>\r\n \t<li>(6) + 6(4) \u2212 4(4)\r\n6 + 24 \u2212 16\r\n14<\/li>\r\n \t<li>5(4) + (2)(5) \u00f7 2\r\n20 + 10 \u00f7 2\r\n20 + 5\r\n25<\/li>\r\n \t<li>5((6) + (2)) + 1 + (5)\r\n5(6 + 2) + 1 + 5\r\n5(8) + 6\r\n40 + 6\r\n46<\/li>\r\n \t<li>[4 \u2212 ((6) \u2212 (4))] \u00f7 2 + (6)\r\n[4 \u2212 (6\u00a0\u2212 4)] \u00f7 2 + 6\r\n[4 \u2212 2] \u00f7 2 + 6\r\n2 \u00f7 2 + 6\r\n1 + 6\r\n7<\/li>\r\n \t<li>(4) + (5) \u2212 1\r\n4 + 5 \u2212 1\r\n8<\/li>\r\n \t<li>[latex]\\phantom{a}[\/latex]\r\n[latex]\\begin{array}[t]{rrl}\r\n\\dfrac{ab}{a}&amp;=&amp;\\dfrac{c}{a} \\\\ \\\\\r\nb&amp;=&amp;\\dfrac{c}{a}\r\n\\end{array}[\/latex]<\/li>\r\n \t<li>[latex]\\phantom{a}[\/latex]\r\n[latex]\\begin{array}[t]{l}\r\n\\left(g=\\dfrac{h}{i}\\right)(i) \\\\ \\\\\r\nh=gi\r\n\\end{array}[\/latex]<\/li>\r\n \t<li>[latex]\\phantom{a}[\/latex]\r\n[latex]\\begin{array}[t]{l}\r\n\\left(\\left(\\dfrac{f}{g}\\right)x=b\\right)\\dfrac{g}{f} \\\\ \\\\\r\nx=\\dfrac{bg}{f}\r\n\\end{array}[\/latex]<\/li>\r\n \t<li>[latex]\\phantom{a}[\/latex]\r\n[latex]\\begin{array}[t]{l}\r\n\\left(p=\\dfrac{3y}{q}\\right)\\left(\\dfrac{q}{3}\\right) \\\\ \\\\\r\ny=\\dfrac{pq}{3}\r\n\\end{array}[\/latex]<\/li>\r\n \t<li>[latex]\\phantom{a}[\/latex]\r\n[latex]\\begin{array}[t]{l}\r\n\\left(3x=\\dfrac{a}{b}\\right)\\left(\\dfrac{1}{3}\\right) \\\\ \\\\\r\nx=\\dfrac{a}{3b}\r\n\\end{array}[\/latex]<\/li>\r\n \t<li>[latex]\\phantom{a}[\/latex]\r\n[latex]\\begin{array}[t]{l}\r\n\\left(\\dfrac{ym}{b}=\\dfrac{c}{d}\\right)\\left(\\dfrac{b}{m}\\right) \\\\ \\\\\r\ny=\\dfrac{bc}{dm}\r\n\\end{array}[\/latex]<\/li>\r\n \t<li>[latex]\\phantom{a}[\/latex]\r\n[latex]\\begin{array}[t]{l}\r\n\\left(V=\\dfrac{4}{3}\\pi r^3\\right)\\left(\\dfrac{3}{4r^3}\\right) \\\\ \\\\\r\n\\pi=\\dfrac{3V}{4r^3}\r\n\\end{array}[\/latex]<\/li>\r\n \t<li>[latex]\\phantom{a}[\/latex]\r\n[latex]\\begin{array}[t]{l}\r\n\\left(E=mv^2\\right)\\left(\\dfrac{1}{v^2}\\right) \\\\ \\\\\r\nm=\\dfrac{E}{v^2}\r\n\\end{array}[\/latex]<\/li>\r\n \t<li>[latex]\\phantom{a}[\/latex]\r\n[latex]\\begin{array}[t]{l}\r\n\\left(c=\\dfrac{4y}{m+n}\\right)\\left(\\dfrac{m+n}{4}\\right) \\\\ \\\\\r\ny=\\dfrac{c(m+n)}{4}\r\n\\end{array}[\/latex]<\/li>\r\n \t<li>[latex]\\phantom{a}[\/latex]\r\n[latex]\\begin{array}[t]{l}\r\n\\left(\\dfrac{rs}{a-3}=k\\right)\\left(\\dfrac{a-3}{s}\\right) \\\\ \\\\\r\nr=\\dfrac{k(a-3)}{s}\r\n\\end{array}[\/latex]<\/li>\r\n \t<li>[latex]\\phantom{a}[\/latex]\r\n[latex]\\begin{array}[t]{l}\r\n\\left(V=\\dfrac{\\pi Dn}{12}\\right)\\left(\\dfrac{12}{\\pi n}\\right) \\\\ \\\\\r\nD=\\dfrac{12V}{\\pi n}\r\n\\end{array}[\/latex]<\/li>\r\n \t<li>[latex]\\phantom{a}[\/latex]\r\n[latex]\\begin{array}[t]{rrl}\r\nF\\phantom{+kL}&amp;=&amp;kR-kL \\\\\r\n+kL&amp;&amp;\\phantom{kR}+kL \\\\\r\n\\hline\r\n\\dfrac{F+kL}{k}&amp;=&amp;\\dfrac{kR}{k} \\\\ \\\\\r\nR&amp;=&amp;\\dfrac{F+kL}{k}\r\n\\end{array}[\/latex]<\/li>\r\n \t<li>[latex]\\phantom{a}[\/latex]\r\n[latex]\\begin{array}[t]{rrl}\r\nP\\phantom{-np}&amp;=&amp;\\phantom{-}np-nc \\\\\r\n-np&amp;&amp;-np \\\\\r\n\\hline\r\n\\dfrac{P-np}{-n}&amp;=&amp;\\dfrac{-nc}{-n} \\\\ \\\\\r\nc&amp;=&amp;\\dfrac{P-np}{-n}\r\n\\end{array}[\/latex]<\/li>\r\n \t<li>[latex]\\phantom{a}[\/latex]\r\n[latex]\\begin{array}[t]{rrrrr}\r\nS\\phantom{-2B}&amp;=&amp;L&amp;+&amp;2B \\\\\r\n-2B&amp;&amp;&amp;-&amp;2B \\\\\r\n\\hline\r\nL&amp;=&amp;S&amp;-&amp;2B\r\n\\end{array}[\/latex]<\/li>\r\n \t<li>[latex]\\left(T=\\dfrac{D-d}{L}\\right)(L)[\/latex]\r\n[latex]\\begin{array}{rrrrr}\r\nTL\\phantom{+d}&amp;=&amp;D&amp;-&amp;d \\\\\r\n+d&amp;&amp;&amp;+&amp;d \\\\\r\n\\hline\r\nD&amp;=&amp;TL&amp;+&amp;d\r\n\\end{array}[\/latex]<\/li>\r\n \t<li>[latex]\\left(I=\\dfrac{E_a-E_q}{R}\\right)(R) [\/latex]\r\n[latex]\\begin{array}{rrrrr}\r\nIR&amp;=&amp;E_a&amp;-&amp;E_q \\\\\r\n+E_q&amp;&amp;&amp;+&amp;E_q \\\\\r\n\\hline\r\nE_a&amp;=&amp;IR&amp;+&amp;E_q\r\n\\end{array}[\/latex]<\/li>\r\n \t<li>[latex]\\phantom{a}[\/latex]\r\n[latex]\\begin{array}[t]{rrl}\r\n\\dfrac{L}{1+at}&amp;=&amp;\\dfrac{L_o(1+at)}{1+at} \\\\ \\\\\r\nL_o&amp;=&amp;\\dfrac{L}{1+at}\r\n\\end{array}[\/latex]<\/li>\r\n \t<li>[latex]\\phantom{a}[\/latex]\r\n[latex]\\begin{array}[t]{rrl}\r\n2m+p&amp;=&amp;\\phantom{-}4m+q \\\\\r\n-2m-q&amp;&amp;-2m-q \\\\\r\n\\hline\r\n\\dfrac{p-q}{2}&amp;=&amp;\\dfrac{2m}{2} \\\\ \\\\\r\nm&amp;=&amp;\\dfrac{p-q}{2}\r\n\\end{array}[\/latex]<\/li>\r\n \t<li>[latex]\\left(\\dfrac{k-m}{r}=q\\right)(r) [\/latex]\r\n[latex]\\begin{array}{rrl}\r\nk-m&amp;=&amp;qr \\\\\r\n+m&amp;&amp;\\phantom{qr}+m \\\\\r\n\\hline\r\nk&amp;=&amp;qr+m\r\n\\end{array}[\/latex]<\/li>\r\n \t<li>[latex]\\phantom{a}[\/latex]\r\n[latex]\\begin{array}[t]{rrrrr}\r\nR\\phantom{-b}&amp;=&amp;aT&amp;+&amp;b \\\\\r\n-b&amp;&amp;&amp;-&amp;b \\\\\r\n\\hline\r\n\\dfrac{R-b}{a}&amp;=&amp;\\dfrac{aT}{a}&amp;&amp; \\\\ \\\\\r\nT&amp;=&amp;\\dfrac{R-b}{a}&amp;&amp;\r\n\\end{array}[\/latex]<\/li>\r\n \t<li>[latex]\\phantom{a}[\/latex]\r\n[latex]\\begin{array}[t]{rrl}\r\nQ_1\\phantom{+PQ_1}&amp;=&amp;PQ_2-PQ_1 \\\\\r\n+PQ_1&amp;&amp;\\phantom{PQ_2}+PQ_1 \\\\\r\n\\hline\r\n\\dfrac{Q_1+PQ_1}{P}&amp;=&amp;\\dfrac{PQ_2}{P} \\\\ \\\\\r\nQ_2&amp;=&amp;\\dfrac{Q_1+PQ_1}{P}\r\n\\end{array}[\/latex]<\/li>\r\n \t<li>[latex]\\phantom{a}[\/latex]\r\n[latex]\\begin{array}[t]{rrl}\r\nL\\phantom{-\\pi r_2-2d}&amp;=&amp;\\pi r_1+\\pi r_2+2d \\\\\r\n-\\pi r_2-2d&amp;&amp;\\phantom{\\pi r_1}-\\pi r_2-2d \\\\\r\n\\hline\r\n\\dfrac{L-\\pi r_2-2d}{\\pi}&amp;=&amp;\\dfrac{\\pi r_1}{\\pi} \\\\ \\\\\r\nr_1&amp;=&amp;\\dfrac{L-\\pi r_2-2d}{\\pi}\r\n\\end{array}[\/latex]<\/li>\r\n \t<li>[latex]\\left(R=\\dfrac{kA(T+T_1)}{d}\\right)\\left(\\dfrac{d}{kA}\\right)[\/latex]\r\n[latex]\\begin{array}{rrl}\r\n\\dfrac{Rd}{kA}\\phantom{-T}&amp;=&amp;\\phantom{-}T+T_1 \\\\\r\n-T&amp;&amp;-T \\\\\r\n\\hline\r\nT_1&amp;=&amp;\\dfrac{Rd}{kA}-T\r\n\\end{array}[\/latex]<\/li>\r\n \t<li>[latex]\\left(P=\\dfrac{V_1(V_2-V_1)}{g}\\right)\\left(\\dfrac{g}{V_1}\\right)[\/latex]\r\n[latex]\\begin{array}{rrl}\r\n\\dfrac{Pg}{V_1}\\phantom{+V_1}&amp;=&amp;V_2-V_1 \\\\\r\n+V_1&amp;&amp;\\phantom{V_2}+V_1 \\\\\r\n\\hline\r\nV_2&amp;=&amp;\\dfrac{Pg}{V_1}+V_1\r\n\\end{array}[\/latex]<\/li>\r\n<\/ol>","rendered":"<ol class=\"twocolumn\">\n<li>(3) + 1 + (4) \u2212 (1)<br \/>\n3 + 1 + 4 \u2212 1<br \/>\n7<\/li>\n<li>(5)<sup>2<\/sup> + (5) \u2212 (1)<br \/>\n25 + 5 \u2212 1<br \/>\n29<\/li>\n<li>(6) \u2212 [(6)(5)\u00a0\u00f7 6]<br \/>\n6 \u2212 [30 \u00f7 6]<br \/>\n6 \u2212 5<br \/>\n1<\/li>\n<li>[6 + (4) \u2212 (1)] \u00f7 3<br \/>\n[6 + 4 \u2212 1] \u00f7 3<br \/>\n9 \u00f7 3<br \/>\n3<\/li>\n<li>(5)<sup>2<\/sup> \u2212 ((3) \u2212 1)<br \/>\n25 \u2212 (3 \u2212 1)<br \/>\n25 \u2212 2<br \/>\n23<\/li>\n<li>(6) + 6(4) \u2212 4(4)<br \/>\n6 + 24 \u2212 16<br \/>\n14<\/li>\n<li>5(4) + (2)(5) \u00f7 2<br \/>\n20 + 10 \u00f7 2<br \/>\n20 + 5<br \/>\n25<\/li>\n<li>5((6) + (2)) + 1 + (5)<br \/>\n5(6 + 2) + 1 + 5<br \/>\n5(8) + 6<br \/>\n40 + 6<br \/>\n46<\/li>\n<li>[4 \u2212 ((6) \u2212 (4))] \u00f7 2 + (6)<br \/>\n[4 \u2212 (6\u00a0\u2212 4)] \u00f7 2 + 6<br \/>\n[4 \u2212 2] \u00f7 2 + 6<br \/>\n2 \u00f7 2 + 6<br \/>\n1 + 6<br \/>\n7<\/li>\n<li>(4) + (5) \u2212 1<br \/>\n4 + 5 \u2212 1<br \/>\n8<\/li>\n<li>[latex]\\phantom{a}[\/latex]<br \/>\n[latex]\\begin{array}[t]{rrl}  \\dfrac{ab}{a}&=&\\dfrac{c}{a} \\\\ \\\\  b&=&\\dfrac{c}{a}  \\end{array}[\/latex]<\/li>\n<li>[latex]\\phantom{a}[\/latex]<br \/>\n[latex]\\begin{array}[t]{l}  \\left(g=\\dfrac{h}{i}\\right)(i) \\\\ \\\\  h=gi  \\end{array}[\/latex]<\/li>\n<li>[latex]\\phantom{a}[\/latex]<br \/>\n[latex]\\begin{array}[t]{l}  \\left(\\left(\\dfrac{f}{g}\\right)x=b\\right)\\dfrac{g}{f} \\\\ \\\\  x=\\dfrac{bg}{f}  \\end{array}[\/latex]<\/li>\n<li>[latex]\\phantom{a}[\/latex]<br \/>\n[latex]\\begin{array}[t]{l}  \\left(p=\\dfrac{3y}{q}\\right)\\left(\\dfrac{q}{3}\\right) \\\\ \\\\  y=\\dfrac{pq}{3}  \\end{array}[\/latex]<\/li>\n<li>[latex]\\phantom{a}[\/latex]<br \/>\n[latex]\\begin{array}[t]{l}  \\left(3x=\\dfrac{a}{b}\\right)\\left(\\dfrac{1}{3}\\right) \\\\ \\\\  x=\\dfrac{a}{3b}  \\end{array}[\/latex]<\/li>\n<li>[latex]\\phantom{a}[\/latex]<br \/>\n[latex]\\begin{array}[t]{l}  \\left(\\dfrac{ym}{b}=\\dfrac{c}{d}\\right)\\left(\\dfrac{b}{m}\\right) \\\\ \\\\  y=\\dfrac{bc}{dm}  \\end{array}[\/latex]<\/li>\n<li>[latex]\\phantom{a}[\/latex]<br \/>\n[latex]\\begin{array}[t]{l}  \\left(V=\\dfrac{4}{3}\\pi r^3\\right)\\left(\\dfrac{3}{4r^3}\\right) \\\\ \\\\  \\pi=\\dfrac{3V}{4r^3}  \\end{array}[\/latex]<\/li>\n<li>[latex]\\phantom{a}[\/latex]<br \/>\n[latex]\\begin{array}[t]{l}  \\left(E=mv^2\\right)\\left(\\dfrac{1}{v^2}\\right) \\\\ \\\\  m=\\dfrac{E}{v^2}  \\end{array}[\/latex]<\/li>\n<li>[latex]\\phantom{a}[\/latex]<br \/>\n[latex]\\begin{array}[t]{l}  \\left(c=\\dfrac{4y}{m+n}\\right)\\left(\\dfrac{m+n}{4}\\right) \\\\ \\\\  y=\\dfrac{c(m+n)}{4}  \\end{array}[\/latex]<\/li>\n<li>[latex]\\phantom{a}[\/latex]<br \/>\n[latex]\\begin{array}[t]{l}  \\left(\\dfrac{rs}{a-3}=k\\right)\\left(\\dfrac{a-3}{s}\\right) \\\\ \\\\  r=\\dfrac{k(a-3)}{s}  \\end{array}[\/latex]<\/li>\n<li>[latex]\\phantom{a}[\/latex]<br \/>\n[latex]\\begin{array}[t]{l}  \\left(V=\\dfrac{\\pi Dn}{12}\\right)\\left(\\dfrac{12}{\\pi n}\\right) \\\\ \\\\  D=\\dfrac{12V}{\\pi n}  \\end{array}[\/latex]<\/li>\n<li>[latex]\\phantom{a}[\/latex]<br \/>\n[latex]\\begin{array}[t]{rrl}  F\\phantom{+kL}&=&kR-kL \\\\  +kL&&\\phantom{kR}+kL \\\\  \\hline  \\dfrac{F+kL}{k}&=&\\dfrac{kR}{k} \\\\ \\\\  R&=&\\dfrac{F+kL}{k}  \\end{array}[\/latex]<\/li>\n<li>[latex]\\phantom{a}[\/latex]<br \/>\n[latex]\\begin{array}[t]{rrl}  P\\phantom{-np}&=&\\phantom{-}np-nc \\\\  -np&&-np \\\\  \\hline  \\dfrac{P-np}{-n}&=&\\dfrac{-nc}{-n} \\\\ \\\\  c&=&\\dfrac{P-np}{-n}  \\end{array}[\/latex]<\/li>\n<li>[latex]\\phantom{a}[\/latex]<br \/>\n[latex]\\begin{array}[t]{rrrrr}  S\\phantom{-2B}&=&L&+&2B \\\\  -2B&&&-&2B \\\\  \\hline  L&=&S&-&2B  \\end{array}[\/latex]<\/li>\n<li>[latex]\\left(T=\\dfrac{D-d}{L}\\right)(L)[\/latex]<br \/>\n[latex]\\begin{array}{rrrrr}  TL\\phantom{+d}&=&D&-&d \\\\  +d&&&+&d \\\\  \\hline  D&=&TL&+&d  \\end{array}[\/latex]<\/li>\n<li>[latex]\\left(I=\\dfrac{E_a-E_q}{R}\\right)(R)[\/latex]<br \/>\n[latex]\\begin{array}{rrrrr}  IR&=&E_a&-&E_q \\\\  +E_q&&&+&E_q \\\\  \\hline  E_a&=&IR&+&E_q  \\end{array}[\/latex]<\/li>\n<li>[latex]\\phantom{a}[\/latex]<br \/>\n[latex]\\begin{array}[t]{rrl}  \\dfrac{L}{1+at}&=&\\dfrac{L_o(1+at)}{1+at} \\\\ \\\\  L_o&=&\\dfrac{L}{1+at}  \\end{array}[\/latex]<\/li>\n<li>[latex]\\phantom{a}[\/latex]<br \/>\n[latex]\\begin{array}[t]{rrl}  2m+p&=&\\phantom{-}4m+q \\\\  -2m-q&&-2m-q \\\\  \\hline  \\dfrac{p-q}{2}&=&\\dfrac{2m}{2} \\\\ \\\\  m&=&\\dfrac{p-q}{2}  \\end{array}[\/latex]<\/li>\n<li>[latex]\\left(\\dfrac{k-m}{r}=q\\right)(r)[\/latex]<br \/>\n[latex]\\begin{array}{rrl}  k-m&=&qr \\\\  +m&&\\phantom{qr}+m \\\\  \\hline  k&=&qr+m  \\end{array}[\/latex]<\/li>\n<li>[latex]\\phantom{a}[\/latex]<br \/>\n[latex]\\begin{array}[t]{rrrrr}  R\\phantom{-b}&=&aT&+&b \\\\  -b&&&-&b \\\\  \\hline  \\dfrac{R-b}{a}&=&\\dfrac{aT}{a}&& \\\\ \\\\  T&=&\\dfrac{R-b}{a}&&  \\end{array}[\/latex]<\/li>\n<li>[latex]\\phantom{a}[\/latex]<br \/>\n[latex]\\begin{array}[t]{rrl}  Q_1\\phantom{+PQ_1}&=&PQ_2-PQ_1 \\\\  +PQ_1&&\\phantom{PQ_2}+PQ_1 \\\\  \\hline  \\dfrac{Q_1+PQ_1}{P}&=&\\dfrac{PQ_2}{P} \\\\ \\\\  Q_2&=&\\dfrac{Q_1+PQ_1}{P}  \\end{array}[\/latex]<\/li>\n<li>[latex]\\phantom{a}[\/latex]<br \/>\n[latex]\\begin{array}[t]{rrl}  L\\phantom{-\\pi r_2-2d}&=&\\pi r_1+\\pi r_2+2d \\\\  -\\pi r_2-2d&&\\phantom{\\pi r_1}-\\pi r_2-2d \\\\  \\hline  \\dfrac{L-\\pi r_2-2d}{\\pi}&=&\\dfrac{\\pi r_1}{\\pi} \\\\ \\\\  r_1&=&\\dfrac{L-\\pi r_2-2d}{\\pi}  \\end{array}[\/latex]<\/li>\n<li>[latex]\\left(R=\\dfrac{kA(T+T_1)}{d}\\right)\\left(\\dfrac{d}{kA}\\right)[\/latex]<br \/>\n[latex]\\begin{array}{rrl}  \\dfrac{Rd}{kA}\\phantom{-T}&=&\\phantom{-}T+T_1 \\\\  -T&&-T \\\\  \\hline  T_1&=&\\dfrac{Rd}{kA}-T  \\end{array}[\/latex]<\/li>\n<li>[latex]\\left(P=\\dfrac{V_1(V_2-V_1)}{g}\\right)\\left(\\dfrac{g}{V_1}\\right)[\/latex]<br \/>\n[latex]\\begin{array}{rrl}  \\dfrac{Pg}{V_1}\\phantom{+V_1}&=&V_2-V_1 \\\\  +V_1&&\\phantom{V_2}+V_1 \\\\  \\hline  V_2&=&\\dfrac{Pg}{V_1}+V_1  \\end{array}[\/latex]<\/li>\n<\/ol>\n","protected":false},"author":90,"menu_order":20,"template":"","meta":{"pb_show_title":"on","pb_short_title":"","pb_subtitle":"","pb_authors":[],"pb_section_license":"cc-by-nc-sa"},"back-matter-type":[],"contributor":[],"license":[56],"class_list":["post-1596","back-matter","type-back-matter","status-publish","hentry","license-cc-by-nc-sa"],"_links":{"self":[{"href":"https:\/\/opentextbc.ca\/intermediatealgebraberg\/wp-json\/pressbooks\/v2\/back-matter\/1596","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/opentextbc.ca\/intermediatealgebraberg\/wp-json\/pressbooks\/v2\/back-matter"}],"about":[{"href":"https:\/\/opentextbc.ca\/intermediatealgebraberg\/wp-json\/wp\/v2\/types\/back-matter"}],"author":[{"embeddable":true,"href":"https:\/\/opentextbc.ca\/intermediatealgebraberg\/wp-json\/wp\/v2\/users\/90"}],"version-history":[{"count":3,"href":"https:\/\/opentextbc.ca\/intermediatealgebraberg\/wp-json\/pressbooks\/v2\/back-matter\/1596\/revisions"}],"predecessor-version":[{"id":2197,"href":"https:\/\/opentextbc.ca\/intermediatealgebraberg\/wp-json\/pressbooks\/v2\/back-matter\/1596\/revisions\/2197"}],"metadata":[{"href":"https:\/\/opentextbc.ca\/intermediatealgebraberg\/wp-json\/pressbooks\/v2\/back-matter\/1596\/metadata\/"}],"wp:attachment":[{"href":"https:\/\/opentextbc.ca\/intermediatealgebraberg\/wp-json\/wp\/v2\/media?parent=1596"}],"wp:term":[{"taxonomy":"back-matter-type","embeddable":true,"href":"https:\/\/opentextbc.ca\/intermediatealgebraberg\/wp-json\/pressbooks\/v2\/back-matter-type?post=1596"},{"taxonomy":"contributor","embeddable":true,"href":"https:\/\/opentextbc.ca\/intermediatealgebraberg\/wp-json\/wp\/v2\/contributor?post=1596"},{"taxonomy":"license","embeddable":true,"href":"https:\/\/opentextbc.ca\/intermediatealgebraberg\/wp-json\/wp\/v2\/license?post=1596"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}