修改双基梳理两处
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@ -909,7 +909,7 @@
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"K0201004B",
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"K0202003B"
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],
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"content": "有理数指数幂:\\\\\n(1) 指数为零: $a^0=$\\blank{50}($a \\neq 0$);\\\\\n(2) 指数为负整数: $a^{-n}=$\\blank{50}($a \\neq 0$, $n$ 是正整数);\\\\\n(3) 指数为正分数: $a^{\\frac{m}{n}}=$\\blank{50}($a \\geq 0$, $m, n$是正整数, $n \\geq 2$, $(m, n)=1$);\\\\\n(4) 指数为负分数: $a^{-\\frac{m}{n}}=$\\blank{50}($a \\neq 0$, $m, n$是正整数, $n \\geq 2$, $(m, n)=1$)."
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"content": "有理数指数幂:\\\\\n(1) 指数为零: $a^0=$\\blank{50}($a \\neq 0$);\\\\\n(2) 指数为负整数: $a^{-n}=$\\blank{50}($a \\neq 0$, $n$ 是正整数);\\\\\n(3) 指数为正分数: $a^{\\frac{m}{n}}=$\\blank{50}($m, n$是正整数, $n \\geq 2$, $a$使得该表达式有意义);\\\\\n(4) 指数为负分数: $a^{-\\frac{m}{n}}=$\\blank{50}($m, n$是正整数, $n \\geq 2$, $a$使得该表达式有意义)."
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},
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"B00128": {
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"lesson": "K0203",
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@ -917,7 +917,7 @@
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"K0203001B",
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"K0203002B"
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],
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"content": "实数指数幂的性质(已知$a$\\blank{20}, $s,t\\in \\mathbf{R}$):\\\\\n(1) $a^s a^t=$\\blank{50};\\\\\n(2) $(a^s)^t=$\\blank{50};\\\\\n(3) $(ab)^t=$\\blank{50}."
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"content": "实数指数幂的性质(已知$a,b$\\blank{20}, $s,t\\in \\mathbf{R}$):\\\\\n(1) $a^s a^t=$\\blank{50};\\\\\n(2) $(a^s)^t=$\\blank{50};\\\\\n(3) $(ab)^t=$\\blank{50}."
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},
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"B00129": {
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"lesson": "K0203",
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