{"id":1998,"date":"2021-12-02T19:40:23","date_gmt":"2021-12-03T00:40:23","guid":{"rendered":"https:\/\/opentextbc.ca\/intermediatealgebraberg\/back-matter\/answer-key-10-6\/"},"modified":"2022-11-02T10:38:59","modified_gmt":"2022-11-02T14:38:59","slug":"answer-key-10-6","status":"publish","type":"back-matter","link":"https:\/\/opentextbc.ca\/intermediatealgebraberg\/back-matter\/answer-key-10-6\/","title":{"raw":"Answer Key 10.6","rendered":"Answer Key 10.6"},"content":{"raw":"
    \n \t
  1. [latex]\\phantom{a}[\/latex]\n[latex]\\text{intercepts: }\\begin{array}[t]{rrl}\ny&=&0 \\\\\n0&=&x^2-2x-8 \\\\\n0&=&(x-4)(x+2) \\\\\nx&=&4,-2 \\\\ \\\\\n\\end{array}[\/latex]\n[latex]\\text{vertex: }\\begin{array}[t]{l}\n\\left[\\dfrac{-b}{2a}, f\\left(\\dfrac{-b}{2a}\\right)\\right] \\\\ \\\\\n(1,-9)\n\\end{array}[\/latex]\n[latex]\\text{line of symmetry: }\\begin{array}[t]{rll}\nx&=&\\dfrac{-b}{2a} \\\\ \\\\\nx&=& \\dfrac{-(-2)}{2(1)}\\Rightarrow \\dfrac{2}{2}\\text{ or }1 \\\\ \\\\\n\\therefore f(1)&=&1^2-2(1)-8 \\\\\n\\phantom{\\therefore}f(1)&=&-9\n\\end{array}[\/latex]\n\"Graph<\/li>\n \t
  2. [latex]\\phantom{a}[\/latex]\n[latex]\\text{intercepts: }\\begin{array}[t]{rrl}\n0&=&x^2-2x-3 \\\\\n0&=&(x-3)(x+1) \\\\\nx&=&3,-1\n\\end{array}[\/latex]\n[latex]\\text{line of symmetry: }\\begin{array}[t]{rll}\nx&=& \\dfrac{-(-2)}{2(1)}\\Rightarrow \\dfrac{2}{2}\\text{ or }1\n\\end{array}[\/latex]\n[latex]\\text{vertex: }\\begin{array}[t]{rll}\nf(1)&=&1^2-2(1)-3 \\\\\nf(1)&=&1-2-3 \\\\\nf(1)&=&-4 \\\\ \\\\\n&&(1,-4)\n\\end{array}[\/latex]\n\"Graph<\/li>\n \t
  3. [latex]\\phantom{a}[\/latex]\n[latex]\\text{intercepts: }\\begin{array}[t]{rrl}\n0&=&2x^2-12x+10 \\\\\n0&=&2(x^2-6x+5) \\\\\n0&=&2(x-5)(x-1) \\\\\nx&=&5,1\n\\end{array}[\/latex]\n[latex]\\text{line of symmetry: }\\begin{array}[t]{rll}\nx&=&\\dfrac{-b}{2a} \\\\ \\\\\nx&=& \\dfrac{-6}{2(1)}\\Rightarrow \\dfrac{6}{2}\\text{ or }3\n\\end{array}[\/latex]\n[latex]\\text{vertex: }\\begin{array}[t]{rll}\nf(3)&=&2(3)^2-12(3)+10 \\\\\nf(3)&=&18-36+10 \\\\\nf(3)&=&-8 \\\\ \\\\\n&&(3,-8)\n\\end{array}[\/latex]\n\"Test<\/li>\n \t
  4. [latex]\\phantom{a}[\/latex]\n[latex]\\text{intercepts: }\\begin{array}[t]{rrl}\n0&=&2x^2-12x+16 \\\\\n0&=&2(x^2-6x+8) \\\\\n0&=&2(x-4)(x-2) \\\\\nx&=&4,2\n\\end{array}[\/latex]\n[latex]\\text{line of symmetry: }\\begin{array}[t]{rll}\nx&=&\\dfrac{-b}{2a} \\\\ \\\\\nx&=& \\dfrac{-(-12)}{2(2)}\\Rightarrow \\dfrac{12}{4}\\text{ or }3\n\\end{array}[\/latex]\n[latex]\\text{vertex: }\\begin{array}[t]{rll}\nf(3)&=&2(3)^2-12(3)+16 \\\\\nf(3)&=&18-36+16 \\\\\nf(3)&=&-2 \\\\ \\\\\n&&(3,-2)\n\\end{array}[\/latex]\n\"Line<\/li>\n \t
  5. [latex]\\phantom{a}[\/latex]\n[latex]\\text{intercepts: }\\begin{array}[t]{rrl}\n0&=&-2x^2+12x-18 \\\\\n0&=&-2(x^2-6x+9) \\\\\n0&=&-2(x-3)(x-3) \\\\\nx&=&3\n\\end{array}[\/latex]\n[latex]\\text{line of symmetry: }\\begin{array}[t]{rll}\nx&=&\\dfrac{-b}{2a} \\\\ \\\\\nx&=& \\dfrac{-12}{2(-2)}\\Rightarrow \\dfrac{-12}{-4}\\text{ or }3\n\\end{array}[\/latex]\n[latex]\\text{vertex: }\\begin{array}[t]{rll}\nf(3)&=&-2(3)^2-12(3)-18 \\\\\nf(3)&=&-18+36-18 \\\\\nf(3)&=&0 \\\\ \\\\\n&&(0,3)\n\\end{array}[\/latex]\n\"Line<\/li>\n \t
  6. [latex]\\phantom{a}[\/latex]\n[latex]\\text{intercepts: }\\begin{array}[t]{rrl}\n0&=&-2x^2+12x-10 \\\\\n0&=&-2(x^2-6x+5) \\\\\n0&=&-2(x-5)(x-1) \\\\\nx&=&5,1\n\\end{array}[\/latex]\n[latex]\\text{line of symmetry: }\\begin{array}[t]{rll}\nx&=&\\dfrac{-b}{2a} \\\\ \\\\\nx&=& \\dfrac{-12}{2(-2)}\\Rightarrow \\dfrac{-12}{-4}\\text{ or }3\n\\end{array}[\/latex]\n[latex]\\text{vertex: }\\begin{array}[t]{rll}\nf(3)&=&-2(3)^2-12(3)-10 \\\\\nf(3)&=&-18+36-10 \\\\\nf(3)&=&8 \\\\ \\\\\n&&(3,8)\n\\end{array}[\/latex]\n\"Intercept<\/li>\n \t
  7. [latex]\\phantom{a}[\/latex]\n[latex]\\text{intercepts: }\\begin{array}[t]{rrl}\n0&=&-3x^2+24x-45 \\\\\n0&=&-3(x^2-8x+15) \\\\\n0&=&-3(x-3)(x-5) \\\\\nx&=&3,5\n\\end{array}[\/latex]\n[latex]\\text{line of symmetry: }\\begin{array}[t]{rll}\nx&=&\\dfrac{-b}{2a} \\\\ \\\\\nx&=& \\dfrac{-24}{2(-3)}\\Rightarrow \\dfrac{-24}{-6}\\text{ or }4\n\\end{array}[\/latex]\n[latex]\\text{vertex: }\\begin{array}[t]{rll}\nf(4)&=&-3(4)^2+24(4)-45 \\\\\nf(4)&=&-48+96-45 \\\\\nf(4)&=&3 \\\\ \\\\\n&&(4,3)\n\\end{array}[\/latex]\n\"Line<\/li>\n \t
  8. [latex]\\phantom{a}[\/latex]\n[latex]\\text{intercepts: }\\begin{array}[t]{rrl}\n0&=&-2(x^2+2x)+6 \\\\\n0&=&-2x^2-4x+6 \\\\\n0&=&-2(x^2+2x-3) \\\\\n0&=&-2(x+3)(x-1) \\\\\nx&=&-3,1\n\\end{array}[\/latex]\n[latex]\\text{line of symmetry: }\\begin{array}[t]{rll}\nx&=&\\dfrac{-b}{2a} \\\\ \\\\\nx&=& \\dfrac{-(-4)}{2(-2)}\\Rightarrow \\dfrac{4}{-4}\\text{ or }-1\n\\end{array}[\/latex]\n[latex]\\text{vertex: }\\begin{array}[t]{rll}\nf(-1)&=&-2(-1)^2-4(-1)+6 \\\\\nf(-1)&=&-2+4+6 \\\\\nf(-1)&=&8 \\\\ \\\\\n&&(-1,8)\n\\end{array}[\/latex]\n\"Graph<\/li>\n \t
  9. [latex]\\text{line of symmetry: }x=\\dfrac{-b}{2a}\\Rightarrow \\dfrac{-(-6)}{2(3)}\\Rightarrow \\dfrac{6}{6}\\text{ or }1[\/latex]\n\n\n\n\n\n\n\n\n
    [latex]x[\/latex]<\/th>\n[latex]y[\/latex]<\/th>\n<\/tr>\n
    3<\/td>\n4<\/td>\n<\/tr>\n
    2<\/td>\n\u22125<\/td>\n<\/tr>\n
    1<\/td>\n\u22129<\/td>\n<\/tr>\n
    0<\/td>\n\u22125<\/td>\n<\/tr>\n
    \u22121<\/td>\n4<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n\"Intercept<\/li>\n \t
  10. [latex]\\text{line of symmetry: }x=\\dfrac{-b}{2a}\\Rightarrow \\dfrac{-(-4)}{2(2)}\\Rightarrow \\dfrac{4}{4}\\text{ or }1[\/latex]\n\n\n\n\n\n\n\n\n
    [latex]x[\/latex]<\/th>\n[latex]y[\/latex]<\/th>\n<\/tr>\n
    3<\/td>\n3<\/td>\n<\/tr>\n
    2<\/td>\n\u22123<\/td>\n<\/tr>\n
    1<\/td>\n\u22125<\/td>\n<\/tr>\n
    0<\/td>\n\u22123<\/td>\n<\/tr>\n
    \u22121<\/td>\n3<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n\"Line<\/li>\n \t
  11. [latex]\\text{line of symmetry: }x=\\dfrac{-b}{2a}\\Rightarrow \\dfrac{-4}{2(-1)}\\Rightarrow \\dfrac{-4}{-2}\\text{ or }2[\/latex]\n\n\n\n\n\n\n\n\n\n\n
    [latex]x[\/latex]<\/th>\n[latex]y[\/latex]<\/th>\n<\/tr>\n
    5<\/td>\n\u22123<\/td>\n<\/tr>\n
    4<\/td>\n2<\/td>\n<\/tr>\n
    3<\/td>\n5<\/td>\n<\/tr>\n
    2<\/td>\n6<\/td>\n<\/tr>\n
    1<\/td>\n5<\/td>\n<\/tr>\n
    0<\/td>\n2<\/td>\n<\/tr>\n
    \u22121<\/td>\n\u22123<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n\"Line<\/li>\n \t
  12. [latex]\\text{line of symmetry: }x=\\dfrac{-b}{2a}\\Rightarrow \\dfrac{-(-6)}{2(-3)}\\Rightarrow \\dfrac{6}{-6}\\text{ or }-1[\/latex]\n\n\n\n\n\n\n\n\n
    [latex]x[\/latex]<\/th>\n[latex]y[\/latex]<\/th>\n<\/tr>\n
    1<\/td>\n\u22127<\/td>\n<\/tr>\n
    0<\/td>\n2<\/td>\n<\/tr>\n
    \u22121<\/td>\n5<\/td>\n<\/tr>\n
    \u22122<\/td>\n2<\/td>\n<\/tr>\n
    \u22123<\/td>\n\u22127<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n\"Line<\/li>\n<\/ol>","rendered":"
      \n
    1. [latex]\\phantom{a}[\/latex]
      \n[latex]\\text{intercepts: }\\begin{array}[t]{rrl} y&=&0 \\\\ 0&=&x^2-2x-8 \\\\ 0&=&(x-4)(x+2) \\\\ x&=&4,-2 \\\\ \\\\ \\end{array}[\/latex]
      \n[latex]\\text{vertex: }\\begin{array}[t]{l} \\left[\\dfrac{-b}{2a}, f\\left(\\dfrac{-b}{2a}\\right)\\right] \\\\ \\\\ (1,-9) \\end{array}[\/latex]
      \n[latex]\\text{line of symmetry: }\\begin{array}[t]{rll} x&=&\\dfrac{-b}{2a} \\\\ \\\\ x&=& \\dfrac{-(-2)}{2(1)}\\Rightarrow \\dfrac{2}{2}\\text{ or }1 \\\\ \\\\ \\therefore f(1)&=&1^2-2(1)-8 \\\\ \\phantom{\\therefore}f(1)&=&-9 \\end{array}[\/latex]
      \n\"Graph<\/li>\n
    2. [latex]\\phantom{a}[\/latex]
      \n[latex]\\text{intercepts: }\\begin{array}[t]{rrl} 0&=&x^2-2x-3 \\\\ 0&=&(x-3)(x+1) \\\\ x&=&3,-1 \\end{array}[\/latex]
      \n[latex]\\text{line of symmetry: }\\begin{array}[t]{rll} x&=& \\dfrac{-(-2)}{2(1)}\\Rightarrow \\dfrac{2}{2}\\text{ or }1 \\end{array}[\/latex]
      \n[latex]\\text{vertex: }\\begin{array}[t]{rll} f(1)&=&1^2-2(1)-3 \\\\ f(1)&=&1-2-3 \\\\ f(1)&=&-4 \\\\ \\\\ &&(1,-4) \\end{array}[\/latex]
      \n\"Graph<\/li>\n
    3. [latex]\\phantom{a}[\/latex]
      \n[latex]\\text{intercepts: }\\begin{array}[t]{rrl} 0&=&2x^2-12x+10 \\\\ 0&=&2(x^2-6x+5) \\\\ 0&=&2(x-5)(x-1) \\\\ x&=&5,1 \\end{array}[\/latex]
      \n[latex]\\text{line of symmetry: }\\begin{array}[t]{rll} x&=&\\dfrac{-b}{2a} \\\\ \\\\ x&=& \\dfrac{-6}{2(1)}\\Rightarrow \\dfrac{6}{2}\\text{ or }3 \\end{array}[\/latex]
      \n[latex]\\text{vertex: }\\begin{array}[t]{rll} f(3)&=&2(3)^2-12(3)+10 \\\\ f(3)&=&18-36+10 \\\\ f(3)&=&-8 \\\\ \\\\ &&(3,-8) \\end{array}[\/latex]
      \n\"Test<\/li>\n
    4. [latex]\\phantom{a}[\/latex]
      \n[latex]\\text{intercepts: }\\begin{array}[t]{rrl} 0&=&2x^2-12x+16 \\\\ 0&=&2(x^2-6x+8) \\\\ 0&=&2(x-4)(x-2) \\\\ x&=&4,2 \\end{array}[\/latex]
      \n[latex]\\text{line of symmetry: }\\begin{array}[t]{rll} x&=&\\dfrac{-b}{2a} \\\\ \\\\ x&=& \\dfrac{-(-12)}{2(2)}\\Rightarrow \\dfrac{12}{4}\\text{ or }3 \\end{array}[\/latex]
      \n[latex]\\text{vertex: }\\begin{array}[t]{rll} f(3)&=&2(3)^2-12(3)+16 \\\\ f(3)&=&18-36+16 \\\\ f(3)&=&-2 \\\\ \\\\ &&(3,-2) \\end{array}[\/latex]
      \n\"Line<\/li>\n
    5. [latex]\\phantom{a}[\/latex]
      \n[latex]\\text{intercepts: }\\begin{array}[t]{rrl} 0&=&-2x^2+12x-18 \\\\ 0&=&-2(x^2-6x+9) \\\\ 0&=&-2(x-3)(x-3) \\\\ x&=&3 \\end{array}[\/latex]
      \n[latex]\\text{line of symmetry: }\\begin{array}[t]{rll} x&=&\\dfrac{-b}{2a} \\\\ \\\\ x&=& \\dfrac{-12}{2(-2)}\\Rightarrow \\dfrac{-12}{-4}\\text{ or }3 \\end{array}[\/latex]
      \n[latex]\\text{vertex: }\\begin{array}[t]{rll} f(3)&=&-2(3)^2-12(3)-18 \\\\ f(3)&=&-18+36-18 \\\\ f(3)&=&0 \\\\ \\\\ &&(0,3) \\end{array}[\/latex]
      \n\"Line<\/li>\n
    6. [latex]\\phantom{a}[\/latex]
      \n[latex]\\text{intercepts: }\\begin{array}[t]{rrl} 0&=&-2x^2+12x-10 \\\\ 0&=&-2(x^2-6x+5) \\\\ 0&=&-2(x-5)(x-1) \\\\ x&=&5,1 \\end{array}[\/latex]
      \n[latex]\\text{line of symmetry: }\\begin{array}[t]{rll} x&=&\\dfrac{-b}{2a} \\\\ \\\\ x&=& \\dfrac{-12}{2(-2)}\\Rightarrow \\dfrac{-12}{-4}\\text{ or }3 \\end{array}[\/latex]
      \n[latex]\\text{vertex: }\\begin{array}[t]{rll} f(3)&=&-2(3)^2-12(3)-10 \\\\ f(3)&=&-18+36-10 \\\\ f(3)&=&8 \\\\ \\\\ &&(3,8) \\end{array}[\/latex]
      \n\"Intercept<\/li>\n
    7. [latex]\\phantom{a}[\/latex]
      \n[latex]\\text{intercepts: }\\begin{array}[t]{rrl} 0&=&-3x^2+24x-45 \\\\ 0&=&-3(x^2-8x+15) \\\\ 0&=&-3(x-3)(x-5) \\\\ x&=&3,5 \\end{array}[\/latex]
      \n[latex]\\text{line of symmetry: }\\begin{array}[t]{rll} x&=&\\dfrac{-b}{2a} \\\\ \\\\ x&=& \\dfrac{-24}{2(-3)}\\Rightarrow \\dfrac{-24}{-6}\\text{ or }4 \\end{array}[\/latex]
      \n[latex]\\text{vertex: }\\begin{array}[t]{rll} f(4)&=&-3(4)^2+24(4)-45 \\\\ f(4)&=&-48+96-45 \\\\ f(4)&=&3 \\\\ \\\\ &&(4,3) \\end{array}[\/latex]
      \n\"Line<\/li>\n
    8. [latex]\\phantom{a}[\/latex]
      \n[latex]\\text{intercepts: }\\begin{array}[t]{rrl} 0&=&-2(x^2+2x)+6 \\\\ 0&=&-2x^2-4x+6 \\\\ 0&=&-2(x^2+2x-3) \\\\ 0&=&-2(x+3)(x-1) \\\\ x&=&-3,1 \\end{array}[\/latex]
      \n[latex]\\text{line of symmetry: }\\begin{array}[t]{rll} x&=&\\dfrac{-b}{2a} \\\\ \\\\ x&=& \\dfrac{-(-4)}{2(-2)}\\Rightarrow \\dfrac{4}{-4}\\text{ or }-1 \\end{array}[\/latex]
      \n[latex]\\text{vertex: }\\begin{array}[t]{rll} f(-1)&=&-2(-1)^2-4(-1)+6 \\\\ f(-1)&=&-2+4+6 \\\\ f(-1)&=&8 \\\\ \\\\ &&(-1,8) \\end{array}[\/latex]
      \n\"Graph<\/li>\n
    9. [latex]\\text{line of symmetry: }x=\\dfrac{-b}{2a}\\Rightarrow \\dfrac{-(-6)}{2(3)}\\Rightarrow \\dfrac{6}{6}\\text{ or }1[\/latex]
      \n\n\n\n\n\n\n\n\n
      [latex]x[\/latex]<\/th>\n[latex]y[\/latex]<\/th>\n<\/tr>\n
      3<\/td>\n4<\/td>\n<\/tr>\n
      2<\/td>\n\u22125<\/td>\n<\/tr>\n
      1<\/td>\n\u22129<\/td>\n<\/tr>\n
      0<\/td>\n\u22125<\/td>\n<\/tr>\n
      \u22121<\/td>\n4<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n

      \"Intercept<\/li>\n

    10. [latex]\\text{line of symmetry: }x=\\dfrac{-b}{2a}\\Rightarrow \\dfrac{-(-4)}{2(2)}\\Rightarrow \\dfrac{4}{4}\\text{ or }1[\/latex]
      \n\n\n\n\n\n\n\n\n
      [latex]x[\/latex]<\/th>\n[latex]y[\/latex]<\/th>\n<\/tr>\n
      3<\/td>\n3<\/td>\n<\/tr>\n
      2<\/td>\n\u22123<\/td>\n<\/tr>\n
      1<\/td>\n\u22125<\/td>\n<\/tr>\n
      0<\/td>\n\u22123<\/td>\n<\/tr>\n
      \u22121<\/td>\n3<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n

      \"Line<\/li>\n

    11. [latex]\\text{line of symmetry: }x=\\dfrac{-b}{2a}\\Rightarrow \\dfrac{-4}{2(-1)}\\Rightarrow \\dfrac{-4}{-2}\\text{ or }2[\/latex]
      \n\n\n\n\n\n\n\n\n\n\n
      [latex]x[\/latex]<\/th>\n[latex]y[\/latex]<\/th>\n<\/tr>\n
      5<\/td>\n\u22123<\/td>\n<\/tr>\n
      4<\/td>\n2<\/td>\n<\/tr>\n
      3<\/td>\n5<\/td>\n<\/tr>\n
      2<\/td>\n6<\/td>\n<\/tr>\n
      1<\/td>\n5<\/td>\n<\/tr>\n
      0<\/td>\n2<\/td>\n<\/tr>\n
      \u22121<\/td>\n\u22123<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n

      \"Line<\/li>\n

    12. [latex]\\text{line of symmetry: }x=\\dfrac{-b}{2a}\\Rightarrow \\dfrac{-(-6)}{2(-3)}\\Rightarrow \\dfrac{6}{-6}\\text{ or }-1[\/latex]
      \n\n\n\n\n\n\n\n\n
      [latex]x[\/latex]<\/th>\n[latex]y[\/latex]<\/th>\n<\/tr>\n
      1<\/td>\n\u22127<\/td>\n<\/tr>\n
      0<\/td>\n2<\/td>\n<\/tr>\n
      \u22121<\/td>\n5<\/td>\n<\/tr>\n
      \u22122<\/td>\n2<\/td>\n<\/tr>\n
      \u22123<\/td>\n\u22127<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n

      \"Line<\/li>\n<\/ol>\n","protected":false},"author":90,"menu_order":98,"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-1998","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\/1998","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":1,"href":"https:\/\/opentextbc.ca\/intermediatealgebraberg\/wp-json\/pressbooks\/v2\/back-matter\/1998\/revisions"}],"predecessor-version":[{"id":1999,"href":"https:\/\/opentextbc.ca\/intermediatealgebraberg\/wp-json\/pressbooks\/v2\/back-matter\/1998\/revisions\/1999"}],"metadata":[{"href":"https:\/\/opentextbc.ca\/intermediatealgebraberg\/wp-json\/pressbooks\/v2\/back-matter\/1998\/metadata\/"}],"wp:attachment":[{"href":"https:\/\/opentextbc.ca\/intermediatealgebraberg\/wp-json\/wp\/v2\/media?parent=1998"}],"wp:term":[{"taxonomy":"back-matter-type","embeddable":true,"href":"https:\/\/opentextbc.ca\/intermediatealgebraberg\/wp-json\/pressbooks\/v2\/back-matter-type?post=1998"},{"taxonomy":"contributor","embeddable":true,"href":"https:\/\/opentextbc.ca\/intermediatealgebraberg\/wp-json\/wp\/v2\/contributor?post=1998"},{"taxonomy":"license","embeddable":true,"href":"https:\/\/opentextbc.ca\/intermediatealgebraberg\/wp-json\/wp\/v2\/license?post=1998"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}