1.1同底数幂的乘法1.下列式子:①1644333;②7343)3()3(;③81)3(322;④544222.其中计算正确的有()A.1个B.2个C.3个D.4个2.1002+1012所得的结果是()A.1002B.1002C.2D.23.nx与nx)(的关系正确的是()A.相等B.互为相反数C.当n为奇数时它们互为相反数,当n为偶数时它们相等D.当n为奇数时它们相等,当n为偶数时它们互为相反数4.4435)()(aaaa等于()A.0B.82aC.16aD.162a5.计算12))(()(mnbaabba的结果是()A.mnba2)(B.mnba2)(C.mnab2)(D.以上都不对6.432aaaa=.7.423)()()(yxyxx=.8.1116aa.9.36aa.10.123mmaa=.11.计算.(1)43)())((mnmnnm;(2))44)((44maaamm;(3)),0()()(122为整数且mmxyyxmm.12.把下列各式化为nbak)(的形式.(1)23)(4)(3yxyx;(2))(49)(327nmnm;(3))1()(32)(2)(3212mbababamm.13.求值.(1)已知7ma,3na,求nma的值;(2)已知27312x,求x的值;(3)已知52a,202b,82c,求a,b,c之间的值;参考答案1.C2.B3.D4.B5.B6.10a7.9)(yx8.5a9.)(3a10.12ma11.(1)8)(mn(2)9a(3)14)(mxy12.(1)5)(12yx(2)8)(23nm(3)13)(4mba13.解:(1)2137nmnmaaa.(2)3123273x,所以2x+1=3,所以x=1.(3)1222202408522,82,52bbcaca,则1bca.