冀教版七年级下册数学 8.1同底数幂的乘法 教案
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| 名称 | 冀教版七年级下册数学 8.1同底数幂的乘法 教案 |  | |
| 格式 | doc | ||
| 文件大小 | 191.5KB | ||
| 资源类型 | 教案 | ||
| 版本资源 | 冀教版 | ||
| 科目 | 数学 | ||
| 更新时间 | 2022-05-30 07:10:37 | ||
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8.1 = 同底= ;数幂的乘法 = = 教学= ;设计
教学= 4;计说明 = <= /o:p>
同底数幂的乘法= 9;幂的运算性质之一，&= #23427;和幂的另两个运算= 615;质 —— = 4130;的乘方和积的乘方ᦁ= 2;都是学习整式乘法的&= #22522;础，在幂的三个运 = 639;性质中，同底数幂的= ;乘法性质是最基本的&#= 65294;学好同底数幂的乘Ė= 61;性质的基础是正确理= 解底数、指数、幂的= 7010;念和乘方的意义．ਢ= 5;学时做到不要生硬地&= #25552;出问题，应力求顺= 046;自然、水到渠成．讲= ;课要注意联系过去尚&#= 19981;甚巩固的知识，将Ą= 32;旧知识有机地融合在= 一起．
教学= 6;标 = <= /o:p>
1 ．掌握同底= 968;幂的乘法性质，通过= ;幂的运算法则的学习&#= 65292;培养对公式比较与ť= 82;别能力，从而提高能= 准确迅速地进行整式= 0056;法运算的能力； =
2 ．能正确熟 = 451;地进行同底数幂的乘= ;法运算．
过程与方法
经历同底数幂乘ૢ= 1;运算性质的获得过程&= #65292;在探究同底数幂乘= 861;法则的过程中，培养= ;学生的归纳、概括能&#= 21147;，感悟归纳推理在ă= 68;学发现中的价值，同= 时渗透由未知转化为= 4050;知的化归思想． =
情感、态度与价ࠆ= 0;观
在计算、归纳和ઍ= 0;括的活动中，体验发&= #29616;的乐趣，从而增强= 398;生学好数学的信心．= ;
教学ດ= 5;点和难点 = <= /o:p>
教学重点：同底ਤ= 8;幂的乘法运算法则及&= #20854;应用．
教学难点：同底ਤ= 8;幂的乘法法则的推导&= #36807;程．
教学ਬ= 1;法： = <= /o:p>
引导启发法
教学ऎ= 6;体 = <= /o:p>
多媒体课件，投ঋ= 3;片．
教学= 7;程设计 = <= /o:p>
一、ߝ= 2;流与探究 = <= /o:p>
教师：在 an = 6825;个表达式中， a 是什么？ n 是什么？它 = 340;含义是什么？
当 a= n = 0316;为运算时，又读作ߠ= 0;么？
学生： a = 6159;底数， n 是指数， an = 1448;读作 a 的 n = 7425;幂．
教师：（多媒体= 7;影出示习题）用学过&= #30340;知识做下面的习题A= 292;在做题的过程中，认= ;真观察，积极思考，&#= 20114;相研究，看看能发Ĩ= 16;什么．
计算： <= /o:p>
（ 1 = 5289; 22×23<= /span>
（ 2 = 5289; 54×53<= /span>
（ 3 = 5289; ( － 3)2×( = 5293; 3)2
（ 4 = 5289; ()2×()4
（ 5 = 5289; ( － <= span style=3D'position:relative;top:13.0pt;mso-text-raise:-13.0pt'>)3× ( － <= span style=3D'position:relative;top:13.0pt;mso-text-raise:-13.0pt'>)4
（ 6 = 5289; 103×104
（ 7 = 5289; 2m ×2n =
（ 8 = 5289; ()m×()n (m ， n = 6159;正整数 )
（学生开始= 570;题，互相研究、讨论= ;，气氛热烈，教师巡&#= 35270;、指点，待学生充Ñ= 98;讨论有所发现后，提= 问有何发现）
学生 A = 5306;根据乘方的意义，ࡤ= 7;以得到：
（ 1 = 5289; 22×23=3D25
（ 2 = 5289; 54×53=3D57
（ 3 = 5289; ( － 3)2×( = 5293; 3)2=3D( = 5293; 3)5……
教师：刚才 A 同学说出了= 681;据乘方的意义计算上= ;面各题所得结果，计&#= 31639;是否准确？
学生：计算准确ᦁ= 4;
教师：通过刚才= 0;计算和研究，发现什&= #20040;规律性的结论了吗A= 311;
学生 B = 5306;不管底数是什么数ᦁ= 2;只要底数相同，结果&= #23601;是指数相加．
教师：请你举例= 8;明．
学生 B = 1040;前边黑板上板书：
22×23=3D = 5288; 2×2 ） ×= ; = 5288; 2×2×2 = 5289; =3D2×2×2×2×2=3D2= 5
底数不变，= 351;数 2+3=3D5
教师：其他= 960;个题是否也有这样的= ;规律呢？特别是后两&#= 20010;？
学生：都有这样= 0;规律．
教师：请以习题ᦀ= 8; 7 ）为例再加= 197;说明．
学生 C = 1040;前边黑板上板书：
2m ×2n=3D(2×2×̷= 0;×2×2×2)×(2×2×…×2)=3D(2&ti= mes;2×…×2)=3D2m+n
<= !--[if mso & !supportInlineShapes & supportFields]> SHAPE \* MERGEFORMAT <= !--[if mso & !supportInlineShapes & supportFields]> SHAPE \* MERGEFORMAT <= span lang=3DEN-US style=3D'font-size:12.0pt;line-height:150%;color:black'><= /o:p>
m 个 2n = 0010; 2(m+n) 个 2=
底数 2 不变，指数 m+n ． <= /o:p>
教师：大家对刚= 5;两个同学发现的规律&= #26377;无异议？
学生：没有． =
教师：那么，下༣= 4;大家一起来看更一般&= #30340;形式： am·an = 5288; m ， n = 7117;是正整数），运用࠵= 8;才得到的规律如何来&= #35745;算呢？（学生举手A= 292;踊跃板演）
学生 D = 1040;前边黑板上板书：
am×an=3D(a= ×a×…×a×a×a)×(a×a×R= 30;×a)=3D(a×a×…×a)=3Dam+n
<= !--[if mso & !supportInlineShapes & supportFields]> SHAPE \* MERGEFORMAT <= !--[if mso & !supportInlineShapes & supportFields]> SHAPE \* MERGEFORMAT <= span lang=3DEN-US style=3D'font-size:12.0pt;line-height:150%;color:black'><= /o:p>
m 个 a n = 0010; a (m+n) 个 a=
教师：既然#= 268;律都是相同的，能否= ;将中间过程省略，将&#= 35745;算过程简化呢？
学生：能．
教师：将中间过ఴ= 3;省略，就得到 am·an=3Dam+= n = 5288; m ， n = 7117;是正整数）
在这里 m = 5292; n 都是正整数A= 292;底数 a 是什么数呢A= 311;
学生 1 = 5306; a 是任何数都= 487;以．
学生 2 = 5306; a 必须是有理= 968;．
学生 3 = 5306; a 不能是 0 ． <= /o:p>
教师：既然大家ल= 5;底数 a 是什么样的= 968;意见不统一，下面大= ;家代入一些数实验一&#= 19979;，然后互相交流，ť= 52;论一下．（学生纷纷= 代入数值实验、讨论= 5292;课堂气氛热烈）待ण= 8;生讨论后：
教师：请得到结= 0;的同学发表意见．
学生 1 = 5306;底数可以是任何数ᦁ= 2;但我们学的数都是有&= #29702;数，所以 a 是任意有理= 968;．
学生 2 = 5306;底数 a 可以是字母A= 294;
学生 3 = 5306;底数 a 可以是代数= 335;．
教师：刚才几个ࡧ= 6;学说的很好，底数 a 确实可以是= 219;何数，将来我们学的= ;数不都是有理数，另&#= 22806;底数 a 还可以代数= 335;．
教师：请大家思್= 1;，刚才我们一起研究&= #30340;这种乘法应该叫什= 040;乘法呢？
学生：同底数幂= 0;乘法．
教师：刚才大家= 0;过计算，互相研究得&= #21040;的是同底数幂的乘= 861;运算的方法，现在大= ;家思考一下，如何用&#= 20320;的语言来叙述这个Ű= 16;算的方法呢？（学生= 积极思考，教师板书= 5838;题后提问）
学生 1 = 5306;底数不改变，指数ࡃ= 2;起来．
学生 2 = 5306;把底数照写，指数= 6;加．
学生 3 = 5306;底数不变，指数相ࡃ= 2; .
教师：（边= 465;述边板书）刚才几个= ;同学归纳的很好，同&#= 24213;数幂相乘，底数不Ö= 64;，指数相加．
教师：下面运用= 2;学的知识来判断以下&= #30340;计算是否正确，如= 524;有错误，请改正．（= ;投影出示判断题）
（ 1 = 5289; a3·a2=3Da6<= o:p>
（ 2 = 5289; b4·b4=3D2b4=
（ 3 = 5289; x5+x5=3Dx10
（ 4 = 5289; y7·y=3Dy8
教师逐个提&= 382;学生解答．
教师：接下来，= 6;用同底数幂的乘法来&= #20570;下面的例题（投影= 986;示例题）
例 1 = 5306;计算
（ <= /span>1 = ） <= span style=3D'mso-themecolor:text1'>26&t= imes;23 ； = ; （ 2 = ） <= span lang=3DEN-US style=3D'font-size:12.0pt;line-height:150%;font-family:"Times = New Roman"; color:black'>a <= span lang=3DEN-US style=3D'font-size:12.0pt;line-height:150%;font-family:"Times = New Roman"; color:black'>2 ·a4 ； <= span style=3D'mso-themecolor: text1'>
（ <= /span>3 = ） xm ·xm<= /i>+1 ； <= span style=3D'mso-themecolor: text1'> （ 4 = ） <= span style=3D'mso-themecolor:text1'> ．
两名同学到前面= 9;板演，其他同学练习&= #65292;教师巡视指点，待= 840;体同学做完，对照板= ;演改错，强调解题中&#= 30340;注意问题．
教师：现在我们ߌ= 8;起来运用本课所学的&= #30693;识解决一个实际问'= 064;．（投影出示课本引= ;例）
例 2 = 2826;阳系的形状像一个ߣ= 7;太阳为中心的大圆盘&= #65292;光通过这个圆盘半= 452;的时间约为 ，光的速度 = 422;为 ．求太阳系 = 340;直径．
解： <= !--[if gte vml 1]>
（ km = 5289;．
答：太阳系的直= 2;约为 km ． <= /o:p>
一名同学到前面ਖ਼= 5;演，其他同学练习，&= #24453;学生做完后发现板 = 436;同学有错误．
教师：大家一起= 9;看王鑫同学的板演，&= #21457;现有问题的请发言A= 294;
学生李某：最后ಮ= 7;果 12 ×109 km = 6159;错的，不符合科学= 6;术法的要求．
教师：请你给他ਟ= 3;正．
学生李某到前面ਟ= 3;正 1.2 ×1010 km
教师：科学技术ૢ= 1;，如何记数，怎样要&= #27714;？
学生王某：把一ߑ= 0;较大的数写成 a×10n = 5292;其中 1≤a<10 = 5294;
教师：现在大家ߌ= 8;起来想一想： am·an·ap = 1561;于什么？（ m ， n = 5292; p 是正整数） ( 全体学生举= 163;，要求发言 )
学生高某： am·an·ap=3Dam+n+p
教师：现在= 105;们大家来互相考一考= ;，请每位同学为你的&#= 21516;桌出三道同底数幂È= 56;法的计算题，计算量= 不要太大，如果同桌= 0986;的题你全对，而你࠲= 6;的题同学有错，你就&= #33719;胜．（同学之间互 = 456;出题，气氛热烈，效= ;果较好）
待学生完成后，ਢ= 5;师引导学生分析出错&= #30340;原因，强调注意问'= 064;．
教师：好了，现ࢷ= 2;让我们一起来回顾一&= #19979;本节课我们研究的= 869;容，有什么收获和体= ;会，大家一起来谈一&#= 35848;．
学生 1 = 5306;我们学习了同底数७= 0;的乘法，我会做同底&= #25968;幂乘法的计算题．
学生 2 = 5306;我学会了如何进行ࡧ= 6;底数幂的乘法，底数&= #19981;变，指数相加．
学生 3 = 5306;我们能运用同底数७= 0;的乘法来解决实际问&= #39064;．
学生 4 = 5306;大家一起研究、讨= 0;、交流、学习很快乐&= #65294;
学生 5 = 5306;同学之间互相考一್= 1;，方法很好，等于一&= #19979;做了 6 个题，感觉$= 824;不多，愿意做，挺有= ;意思．
教师：大家谈的= 7;非常好！
二、= 8;堂练习 = <= /o:p>
课本 P= 69 = 2451;习
三、= 8;时小结 = <= /o:p>
本节课由同学们= 8;己探究得到了同底数&= #24130;的乘法法则： （ m = 5292; n 伟正整数）A= 294;也就是说：同底数幂= ;相乘，底数不变，指&#= 25968;相加．底数 a 可以是一个= 968;，可以是一个单项式= ;，还可以是多项式．&#= 34429;然法则比较简单，į= 42;在计算时仍然要注意= ：一是不要搞错符号= 5307;二是指数为 1 时不要遗漏A= 307;三是不要与合并同类= ;项混淆．
四、= 8;后作业 = <= /o:p>
课本 P69 A 组 1 = 2289; 2 、 3 = 9064;写在作业本上， = A 组其余题目= 889;在书上；
B 组题 1 （ 1 = 5289;、 2 题中等程度= 398;生完成， 1 （ 2 = 5289;、 3 数学程度好 = 340;学生讨论完成 .
五、板书设计 = = <= /o:p>
3D"文本框:
<= span lang=3DEN-US style=3D'font-size:12.0pt;line-height:150%;color:black'><= /o:p>
&= nbsp;
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8.1 = 同底= ;数幂的乘法 = = 教学= ;设计
教学= 4;计说明 = <= /o:p>
同底数幂的乘法= 9;幂的运算性质之一，&= #23427;和幂的另两个运算= 615;质 —— = 4130;的乘方和积的乘方ᦁ= 2;都是学习整式乘法的&= #22522;础，在幂的三个运 = 639;性质中，同底数幂的= ;乘法性质是最基本的&#= 65294;学好同底数幂的乘Ė= 61;性质的基础是正确理= 解底数、指数、幂的= 7010;念和乘方的意义．ਢ= 5;学时做到不要生硬地&= #25552;出问题，应力求顺= 046;自然、水到渠成．讲= ;课要注意联系过去尚&#= 19981;甚巩固的知识，将Ą= 32;旧知识有机地融合在= 一起．
教学= 6;标 = <= /o:p>
1 ．掌握同底= 968;幂的乘法性质，通过= ;幂的运算法则的学习&#= 65292;培养对公式比较与ť= 82;别能力，从而提高能= 准确迅速地进行整式= 0056;法运算的能力； =
2 ．能正确熟 = 451;地进行同底数幂的乘= ;法运算．
过程与方法
经历同底数幂乘ૢ= 1;运算性质的获得过程&= #65292;在探究同底数幂乘= 861;法则的过程中，培养= ;学生的归纳、概括能&#= 21147;，感悟归纳推理在ă= 68;学发现中的价值，同= 时渗透由未知转化为= 4050;知的化归思想． =
情感、态度与价ࠆ= 0;观
在计算、归纳和ઍ= 0;括的活动中，体验发&= #29616;的乐趣，从而增强= 398;生学好数学的信心．= ;
教学ດ= 5;点和难点 = <= /o:p>
教学重点：同底ਤ= 8;幂的乘法运算法则及&= #20854;应用．
教学难点：同底ਤ= 8;幂的乘法法则的推导&= #36807;程．
教学ਬ= 1;法： = <= /o:p>
引导启发法
教学ऎ= 6;体 = <= /o:p>
多媒体课件，投ঋ= 3;片．
教学= 7;程设计 = <= /o:p>
一、ߝ= 2;流与探究 = <= /o:p>
教师：在 an = 6825;个表达式中， a 是什么？ n 是什么？它 = 340;含义是什么？
当 a= n = 0316;为运算时，又读作ߠ= 0;么？
学生： a = 6159;底数， n 是指数， an = 1448;读作 a 的 n = 7425;幂．
教师：（多媒体= 7;影出示习题）用学过&= #30340;知识做下面的习题A= 292;在做题的过程中，认= ;真观察，积极思考，&#= 20114;相研究，看看能发Ĩ= 16;什么．
计算： <= /o:p>
（ 1 = 5289; 22×23<= /span>
（ 2 = 5289; 54×53<= /span>
（ 3 = 5289; ( － 3)2×( = 5293; 3)2
（ 4 = 5289; ()2×()4
（ 5 = 5289; ( － <= span style=3D'position:relative;top:13.0pt;mso-text-raise:-13.0pt'>)3× ( － <= span style=3D'position:relative;top:13.0pt;mso-text-raise:-13.0pt'>)4
（ 6 = 5289; 103×104
（ 7 = 5289; 2m ×2n =
（ 8 = 5289; ()m×()n (m ， n = 6159;正整数 )
（学生开始= 570;题，互相研究、讨论= ;，气氛热烈，教师巡&#= 35270;、指点，待学生充Ñ= 98;讨论有所发现后，提= 问有何发现）
学生 A = 5306;根据乘方的意义，ࡤ= 7;以得到：
（ 1 = 5289; 22×23=3D25
（ 2 = 5289; 54×53=3D57
（ 3 = 5289; ( － 3)2×( = 5293; 3)2=3D( = 5293; 3)5……
教师：刚才 A 同学说出了= 681;据乘方的意义计算上= ;面各题所得结果，计&#= 31639;是否准确？
学生：计算准确ᦁ= 4;
教师：通过刚才= 0;计算和研究，发现什&= #20040;规律性的结论了吗A= 311;
学生 B = 5306;不管底数是什么数ᦁ= 2;只要底数相同，结果&= #23601;是指数相加．
教师：请你举例= 8;明．
学生 B = 1040;前边黑板上板书：
22×23=3D = 5288; 2×2 ） ×= ; = 5288; 2×2×2 = 5289; =3D2×2×2×2×2=3D2= 5
底数不变，= 351;数 2+3=3D5
教师：其他= 960;个题是否也有这样的= ;规律呢？特别是后两&#= 20010;？
学生：都有这样= 0;规律．
教师：请以习题ᦀ= 8; 7 ）为例再加= 197;说明．
学生 C = 1040;前边黑板上板书：
2m ×2n=3D(2×2×̷= 0;×2×2×2)×(2×2×…×2)=3D(2&ti= mes;2×…×2)=3D2m+n
<= !--[if mso & !supportInlineShapes & supportFields]> SHAPE \* MERGEFORMAT <= !--[if mso & !supportInlineShapes & supportFields]> SHAPE \* MERGEFORMAT <= span lang=3DEN-US style=3D'font-size:12.0pt;line-height:150%;color:black'><= /o:p>
m 个 2n = 0010; 2(m+n) 个 2=
底数 2 不变，指数 m+n ． <= /o:p>
教师：大家对刚= 5;两个同学发现的规律&= #26377;无异议？
学生：没有． =
教师：那么，下༣= 4;大家一起来看更一般&= #30340;形式： am·an = 5288; m ， n = 7117;是正整数），运用࠵= 8;才得到的规律如何来&= #35745;算呢？（学生举手A= 292;踊跃板演）
学生 D = 1040;前边黑板上板书：
am×an=3D(a= ×a×…×a×a×a)×(a×a×R= 30;×a)=3D(a×a×…×a)=3Dam+n
<= !--[if mso & !supportInlineShapes & supportFields]> SHAPE \* MERGEFORMAT <= !--[if mso & !supportInlineShapes & supportFields]> SHAPE \* MERGEFORMAT <= span lang=3DEN-US style=3D'font-size:12.0pt;line-height:150%;color:black'><= /o:p>
m 个 a n = 0010; a (m+n) 个 a=
教师：既然#= 268;律都是相同的，能否= ;将中间过程省略，将&#= 35745;算过程简化呢？
学生：能．
教师：将中间过ఴ= 3;省略，就得到 am·an=3Dam+= n = 5288; m ， n = 7117;是正整数）
在这里 m = 5292; n 都是正整数A= 292;底数 a 是什么数呢A= 311;
学生 1 = 5306; a 是任何数都= 487;以．
学生 2 = 5306; a 必须是有理= 968;．
学生 3 = 5306; a 不能是 0 ． <= /o:p>
教师：既然大家ल= 5;底数 a 是什么样的= 968;意见不统一，下面大= ;家代入一些数实验一&#= 19979;，然后互相交流，ť= 52;论一下．（学生纷纷= 代入数值实验、讨论= 5292;课堂气氛热烈）待ण= 8;生讨论后：
教师：请得到结= 0;的同学发表意见．
学生 1 = 5306;底数可以是任何数ᦁ= 2;但我们学的数都是有&= #29702;数，所以 a 是任意有理= 968;．
学生 2 = 5306;底数 a 可以是字母A= 294;
学生 3 = 5306;底数 a 可以是代数= 335;．
教师：刚才几个ࡧ= 6;学说的很好，底数 a 确实可以是= 219;何数，将来我们学的= ;数不都是有理数，另&#= 22806;底数 a 还可以代数= 335;．
教师：请大家思್= 1;，刚才我们一起研究&= #30340;这种乘法应该叫什= 040;乘法呢？
学生：同底数幂= 0;乘法．
教师：刚才大家= 0;过计算，互相研究得&= #21040;的是同底数幂的乘= 861;运算的方法，现在大= ;家思考一下，如何用&#= 20320;的语言来叙述这个Ű= 16;算的方法呢？（学生= 积极思考，教师板书= 5838;题后提问）
学生 1 = 5306;底数不改变，指数ࡃ= 2;起来．
学生 2 = 5306;把底数照写，指数= 6;加．
学生 3 = 5306;底数不变，指数相ࡃ= 2; .
教师：（边= 465;述边板书）刚才几个= ;同学归纳的很好，同&#= 24213;数幂相乘，底数不Ö= 64;，指数相加．
教师：下面运用= 2;学的知识来判断以下&= #30340;计算是否正确，如= 524;有错误，请改正．（= ;投影出示判断题）
（ 1 = 5289; a3·a2=3Da6<= o:p>
（ 2 = 5289; b4·b4=3D2b4=
（ 3 = 5289; x5+x5=3Dx10
（ 4 = 5289; y7·y=3Dy8
教师逐个提&= 382;学生解答．
教师：接下来，= 6;用同底数幂的乘法来&= #20570;下面的例题（投影= 986;示例题）
例 1 = 5306;计算
（ <= /span>1 = ） <= span style=3D'mso-themecolor:text1'>26&t= imes;23 ； = ; （ 2 = ） <= span lang=3DEN-US style=3D'font-size:12.0pt;line-height:150%;font-family:"Times = New Roman"; color:black'>a <= span lang=3DEN-US style=3D'font-size:12.0pt;line-height:150%;font-family:"Times = New Roman"; color:black'>2 ·a4 ； <= span style=3D'mso-themecolor: text1'>
（ <= /span>3 = ） xm ·xm<= /i>+1 ； <= span style=3D'mso-themecolor: text1'> （ 4 = ） <= span style=3D'mso-themecolor:text1'> ．
两名同学到前面= 9;板演，其他同学练习&= #65292;教师巡视指点，待= 840;体同学做完，对照板= ;演改错，强调解题中&#= 30340;注意问题．
教师：现在我们ߌ= 8;起来运用本课所学的&= #30693;识解决一个实际问'= 064;．（投影出示课本引= ;例）
例 2 = 2826;阳系的形状像一个ߣ= 7;太阳为中心的大圆盘&= #65292;光通过这个圆盘半= 452;的时间约为 ，光的速度 = 422;为 ．求太阳系 = 340;直径．
解： <= !--[if gte vml 1]>
（ km = 5289;．
答：太阳系的直= 2;约为 km ． <= /o:p>
一名同学到前面ਖ਼= 5;演，其他同学练习，&= #24453;学生做完后发现板 = 436;同学有错误．
教师：大家一起= 9;看王鑫同学的板演，&= #21457;现有问题的请发言A= 294;
学生李某：最后ಮ= 7;果 12 ×109 km = 6159;错的，不符合科学= 6;术法的要求．
教师：请你给他ਟ= 3;正．
学生李某到前面ਟ= 3;正 1.2 ×1010 km
教师：科学技术ૢ= 1;，如何记数，怎样要&= #27714;？
学生王某：把一ߑ= 0;较大的数写成 a×10n = 5292;其中 1≤a<10 = 5294;
教师：现在大家ߌ= 8;起来想一想： am·an·ap = 1561;于什么？（ m ， n = 5292; p 是正整数） ( 全体学生举= 163;，要求发言 )
学生高某： am·an·ap=3Dam+n+p
教师：现在= 105;们大家来互相考一考= ;，请每位同学为你的&#= 21516;桌出三道同底数幂È= 56;法的计算题，计算量= 不要太大，如果同桌= 0986;的题你全对，而你࠲= 6;的题同学有错，你就&= #33719;胜．（同学之间互 = 456;出题，气氛热烈，效= ;果较好）
待学生完成后，ਢ= 5;师引导学生分析出错&= #30340;原因，强调注意问'= 064;．
教师：好了，现ࢷ= 2;让我们一起来回顾一&= #19979;本节课我们研究的= 869;容，有什么收获和体= ;会，大家一起来谈一&#= 35848;．
学生 1 = 5306;我们学习了同底数७= 0;的乘法，我会做同底&= #25968;幂乘法的计算题．
学生 2 = 5306;我学会了如何进行ࡧ= 6;底数幂的乘法，底数&= #19981;变，指数相加．
学生 3 = 5306;我们能运用同底数७= 0;的乘法来解决实际问&= #39064;．
学生 4 = 5306;大家一起研究、讨= 0;、交流、学习很快乐&= #65294;
学生 5 = 5306;同学之间互相考一್= 1;，方法很好，等于一&= #19979;做了 6 个题，感觉$= 824;不多，愿意做，挺有= ;意思．
教师：大家谈的= 7;非常好！
二、= 8;堂练习 = <= /o:p>
课本 P= 69 = 2451;习
三、= 8;时小结 = <= /o:p>
本节课由同学们= 8;己探究得到了同底数&= #24130;的乘法法则： （ m = 5292; n 伟正整数）A= 294;也就是说：同底数幂= ;相乘，底数不变，指&#= 25968;相加．底数 a 可以是一个= 968;，可以是一个单项式= ;，还可以是多项式．&#= 34429;然法则比较简单，į= 42;在计算时仍然要注意= ：一是不要搞错符号= 5307;二是指数为 1 时不要遗漏A= 307;三是不要与合并同类= ;项混淆．
四、= 8;后作业 = <= /o:p>
课本 P69 A 组 1 = 2289; 2 、 3 = 9064;写在作业本上， = A 组其余题目= 889;在书上；
B 组题 1 （ 1 = 5289;、 2 题中等程度= 398;生完成， 1 （ 2 = 5289;、 3 数学程度好 = 340;学生讨论完成 .
五、板书设计 = = <= /o:p>
3D"文本框:
<= span lang=3DEN-US style=3D'font-size:12.0pt;line-height:150%;color:black'><= /o:p>
&= nbsp;
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同课章节目录
- 第六章 二元一次方程组
- 6.1 二元一次方程组
- 6.2 二元一次方程组的解法
- 6.3 二元一次方程组的应用
- 6.4 简单的三元一次方程组
- 第七章 相交线与平行线
- 7.1 命题
- 7.2 相交线
- 7.3 平行线
- 7.4 平行线的判定
- 7.5 平行线的性质
- 7.6 图形的平移
- 第八章 整式乘法
- 8.1 同底数幂的乘法
- 8.2 幂的乘方与积的乘方
- 8.3 同底数幂的除法
- 8.4 整式的乘法
- 8.5 乘法公式
- 第九章 三角形
- 9.1 三角形的边
- 9.2 三角形的内角
- 9.3 三角形的角平分线、中线和高
- 第十章 一元一次不等式和一元一次不等式组
- 10.1 不等式
- 10.2 不等式的基本性质
- 10.3 解一元一次不等式
- 10.4 一元一次不等式的应用
- 10.5 一元一次不等式组
- 第十一章 因式分解
- 11.1 因式分解
- 11.2 提公因式法
- 11.3 公式法