• 2022-06-29
    求函数的高阶导数:[tex=4.929x1.357]4ZKCFb90wAFaa6PFgGDWdg==[/tex], 求[tex=2.429x1.429]79SmwT+8J9VTqKDgDEyFqyq/RV3jccSxj4F/gfqSdMY=[/tex]
  • 解 [tex=6.0x1.429]Obvo/0UgG7kFcPPI/LVdBabMV4iJzOBcLD5NLpCvYSc=[/tex],[tex=4.143x2.357]79SmwT+8J9VTqKDgDEyFq9cyCPlOX5Va8i6c1Xi0FORKko2L4hC5xEMEiVfka3v2[/tex]

    内容

    • 0

      已知 [tex=2.429x1.429]79SmwT+8J9VTqKDgDEyFqyq/RV3jccSxj4F/gfqSdMY=[/tex]存在,求 [tex=1.786x2.5]+sfv9fbaljqgKDIK5JrU9Y5Em4Qd79k9c+OoGz0cVHA=[/tex] : [tex=8.429x1.357]1eoK0XMrwmJm1NgodsGCBzitnaGL2ofy0SGzhJHukDw=[/tex].

    • 1

      设[tex=10.643x1.429]WSlAUy5l9EAUxxLjkXZaugWZmlSJ9UGVzMF0jVnqHz8qcoJkcpTzPPcdrLfnokhj[/tex]求[tex=6.357x2.786]ybep552s6B57scuqsHbergb29HCUEa1YakGGZOKorYrkp6eCa07ATusyM1N1QxpCp/BOr4LpNgeN6CWiF0V9zQ==[/tex] (设[tex=2.429x1.429]79SmwT+8J9VTqKDgDEyFqyq/RV3jccSxj4F/gfqSdMY=[/tex]连续).

    • 2

      求极限[tex=13.857x2.5]5AyX3idZzu+tFgxaGuP3jETcGl+pMfbOgzQfM8KMTZRsO17jAza11BKYmYibmVkPN+SZTCAE3Uvk7bzzH4nuuw==[/tex](设[tex=2.429x1.429]79SmwT+8J9VTqKDgDEyFqyq/RV3jccSxj4F/gfqSdMY=[/tex]在[tex=1.929x0.786]qBxW1Wco1uHB6W+VkCK3Kw==[/tex]点邻近连续)

    • 3

      设 [tex=2.429x1.429]79SmwT+8J9VTqKDgDEyFqyq/RV3jccSxj4F/gfqSdMY=[/tex] 连续,则 [tex=6.0x2.643]NR6iiJaJGrwCzBozJPbnuSY5siYQf2p9UJm+am9isCKQ/P4Krb+3nvDmATBMZ+CJ[/tex][input=type:blank,size:6][/input]

    • 4

      设 [tex=1.857x1.357]bZ4KhrFbnCaidqbMGQZfww==[/tex] 在 [tex=2.0x1.357]bXp5Vb63IyKXaWMS3BCP6w==[/tex] 上有二阶导数 [tex=2.429x1.429]79SmwT+8J9VTqKDgDEyFqyq/RV3jccSxj4F/gfqSdMY=[/tex], 且 [tex=4.214x1.429]79SmwT+8J9VTqKDgDEyFq6+XZaisZmH3BjOmYlw2bi0=[/tex], 证明 [tex=1.857x1.357]bZ4KhrFbnCaidqbMGQZfww==[/tex] 在 [tex=2.214x1.357]BBsQyjaNPR/OoqeFMMndcw==[/tex] 中至多有一个驻点.