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请简述PPT中图形的作用。
中国文化的内在特征有()
某零
Increasing capitalturnover is one of the advantages of implementing the JIT philosophy.
什么是拦截器,拦截器的作用是什么?
根据有关法律规定和任职条件,通过法定程序和形式,可以免去公务员所担任的某一职务。( )参考答案( )
程序免职即在任用公务员担任某一职务的同时,免去其原来所任职务。
后跟帖适用于哪些类型的鞋子?()
在“探究通电螺线管外部的磁场分布”的实验中,善于思考的小明同学用自己的方法总结出了通电螺线管的极性与电流方向之间的关系。如图K18-11所示:如果电流沿着他右手臂弯曲所指的方向,那么他的前方即为通电螺线管的 极。请写出一条增强通电螺线管磁性的方法: 。 https://bgk-photo.cdn.bcebos.com/b2de9c82d158ccbf4a56f35b09d8bc3eb03541ec.jpg图K18-11
根据本行授信管理规定,无论是表内外传统信贷业务,还是新兴业务中本行实质承担客户信用风险的类信贷业务,都应纳入统一授信管理。
今日关注
【单选】以下不属于《卓越绩效评价准则》(GB/T 19580)标准中“组织治理”条款内容的是
目前我国外交政策取向是( )
国家大柄,莫重于兵.坚持党对人民军队的绝对领导,永葆人民军队性质、宗旨、本色,是维护我国军事安全的根本所在.( )
党的二十届三中全会公报强调,必须全面贯彻( ),完善维护国家安全体制机制,实现高质量发展和高水平安全良性互动,切实保障国家长治久安。
机关、单位对违反保密规定的人员不依法给予处分的,保密行政管理部门应当( )A.责令纠正B.限期整改C.予以纠正D.建议纠正
有关涉密人员在脱密期内出境的,应当按照()办理
新修订保密法第五十五条规定,设区的市级以上保密行政管理部门建立(),会同有关部门开展信息收集、分析、通报工作。
二十届三中全会全会强调,进一步全面深化改革,必须统筹推进"五位一体"总体布局,协调推进"四个全面"战略布局,推动( )更好相适应,为中国式现代化提供强大动力和制度保障
以下不属于《卓越绩效评价准则》(GB/T 19580)标准“高层领导作用”条款的是_。
新修订保密法第五十五条规定,设区的市级以上保密行政管理部门建立(),会同有关部
职业资格
请简述PPT中图形的作用。
根据有关法律规定和任职条件,通过法定程序和形式,可以免去公务员所担任的某一职务。( )参考答案( )
后跟帖适用于哪些类型的鞋子?()
在“探究通电螺线管外部的磁场分布”的实验中,善于思考的小明同学用自己的方法总结出了通电螺线管的极性与电流方向之间的关系。如图K18-11所示:如果电流沿着他右手臂弯曲所指的方向,那么他的前方即为通电螺线管的 极。请写出一条增强通电螺线管磁性的方法: 。 https://bgk-photo.cdn.bcebos.com/b2de9c82d158ccbf4a56f35b09d8bc3eb03541ec.jpg图K18-11
构成立档单位的具体条件是什么?
党对军队的绝对领导发端于南昌起义,奠基于三湾改编,定型于古田会议
5050582943290
家长要反复告诉孩子防溺水的“六不”内容是( ) *A.不私自下水游泳B.不擅自与他人结伴游泳C.不在无家长或教师带领的情况下游泳D.不到无安全设施、无救援人员的水域游泳E.不到不熟悉的水域游泳F.不熟悉水性的学生不擅自下水施救。
オノマトペの音の清濁によって、その状態の程度を変えて表現することがある。( )
《徐文长传》最后一句表达了作者怎样的感情?
继续教育
程序免职即在任用公务员担任某一职务的同时,免去其原来所任职务。
在Excel 2003 的单元格数据输入过程中,出现错误信息“########”,该错误信息的含义
软件详细设计产生的图如下图所示: <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAALoAAACxCAYAAABzyacyAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AADoLSURBVHhe7Z0HuFbFtfeT6zXxJvfJfRI1hqgx7cYYv8TERI0t2KJeRRCJREAEBEVRqVKk9947SpViL6iAooIoTelSbKAovfd2OLi++a2913vmbN7TK+/Z/8NiZs+ePfW/510ze8p3JEaW+Pbbb7OVEydOnOSWnp6esCe7j5vvnt8wktmzk+zyc/z4cb2fyoiJng18MhihMCGG2X1SRiU3903ycx/JzX3fbtd+/nBLdcREzwZRckTF7hXH/Zz8JLuH+Pejpi+pjpjo2SBKCp8odt83o7DnsroPsrsH7H5W/nIKH/hh+Hnw85bqiImeDVKRAD65LX8x0WOojr1hwwaZMWOGDBkyRJ588kk1R44cqeZTTz2VyR1z6NChietRo0bJsGHD1P+IESNUuPbt3OMZ84tp1xbH4MGDM8Vh7haHmX44hDt8+HC1v/HGG7J58+YwVxm/BGWB5CAmejag9Zs3b560adNGWrVqJQ0bNpTGjRuradKoUSN1M3eukwn3k7mb5HQfyW8cPNOyZUvp1q2bTJs2TQ4ePKj5g+SmwqQ6yjTR/RbNftJ9rFq1SknesWNHJfzGjRtl7dq18s0336hJS//555+rae7r1q3LdI359ddfy1dffSXr169PmF9++WXCzjPmN3pNnF988UXCtLAxzd3i4jni8k3CQxYsWCC9evWShx56SObOnRvmMIPsqY4yT3QjuLVsPtknTJggtWrVku3bt4cupzYOHDggPXv2lNatW4cumV/2VEaZV118gvuVzlh59+7dpWbNmqqnA7vn+0UsDARYeLmFhWFj7va8LwWFhTto0CBt1Q3mnuqIVZewon07SEtLk969e8sDDzwgR48eVTfz4wv+7Xk/HF+yA/ctjKgUFiwd5Kl///6qtxtyk8ZUQJkmOmTyiWZ2MxmtePjhh+XIkSPq30gR9ecDN4P5zQ5+WP51YcLCRwYOHCgPPvhgeCd3aUwFxC26E4jgkwEcOnRIOnXqpC06LSHw/ZgdoOYsXLhQduzYkSkM354Von7setOmTTJ79uzES1YQWPikkxad0RmDn49URpnX0Y1YiF/pEKxv375KimRE9/09/fTTcsUVV8iHH36obr4f85cVon7N/+LFi/VF27t3r14XBBYmJjo6L6+BfgH5SnXELbonyYiOPmtET+aPVvzf//63XHDBBUpOH+Y/P7Dn8vu8Dwvj2LFjmqemTZvqNSAv6SeCznYqIyZ6RKx1w6T1q1u3rqQ5goCEH0Zh4I4Trhlvv/XWW3Wses2aNTJnzhw5eCD4KKP+HL5ct07effddVUe2btkSODps27pN3ZC5H3wgHzghDIYCGR93EcjxtONqP3L4sCz6aJGOg6cdC1++E0GaLD0J8aD3Q5M8+Tq6vrRkOclzqYRYdXGVHxXASEu/vv2kSSOnuhx1RHfOSiok3THDmc6z+t34zQa59ZZbZWD/AXJ/7Tpy3T+ukxeefyHxBXLDN99IuzZt5fry18lNN96k/nbu3Cm7d++WQQMGyTVXX+OeKS9/+n9/lJ+XKycP1X9I465Rrbq+CC8894LceP1NMmb0WLm7yt1y0w03yvRp0+WwI/63SlTS4iLyxUd4ffTIMenfd4C0eLxF4ODcT7i8xERPcUBqU0NMTGfFPnjQYLn//vv1Jx/oOLf5t5bUASJf8qdL5O/o6Qs/1K+e/65aVaZOnar3H3vsUSePyaxZs+TtmTOl6t1VpWePnjJgQH9137JlsxJ64IABUrHiHfLqq6/KJZf8SW684Qb5cMFC+eeNN8rpp58ut9x8q6xZvcbJaqlw++3yvvvlAJb2hET/cONlcBjYf6DUrlVH7bilHTse3IuJnrowQmPaxxoEoKP360dntJEcS2Mc3b0EJ447f06ceeJb518CNefLL9e6lvoGR9CX9frQoYNK2CnPTNbrGvfWkHPPP1f+efONcv0N18nvL7pQhg4dLO3at5UGjzysfgD+K91Z0bXUB2XKs1PkzkoVXcu/XaZPf0Muv/yyxKf7Hc7t+uvLy8y339JrlzJNS1ZyIiTyMdeid+7YRR6sV1+fw40W/UR6CjM8REz0kNzY7RpgDnAtbK1a97kWPfhgdDw9zbk7f47kEB47WLvuC6ej3yIfLfpIr3ft2imVK1eW559/Tq9r16klLVu11Hkxn3z6iaxf/5Uj8yEZOGigPOpae53TsmmDI/8Q57e2e+Jbef/9OS6MO5X0H3/8sdx00406NwZs2PCN3OBerLfffluvgzxk5CXD7tIHx50dHHMqWO+evaVxwyZ6DfSXKSZ6agMCWGtuLTrXAB29c+fOcn+dDNUlII8noTqwbu0616L/MzG8iG5+R4WK8swzz+p19erVZMjgwWoHjGcfOnhItm7bJv37DXCt8w1y5d+vlGZNm8nGDRvVDx3XKndV0U7nxys+djr6Da5D+6Xe2751u9z8z5tlznuB6gKZsxPSCviV6tO7j7RoEeroDtwj76mOMk90xFpzKtyITkevh9OjGzz8iOqxAL7Q+qngLfDqdPSNUu2e6vLa1Ndcx3SjrFj+sVS/p4a88cY0vd+4YWPp3rW7fPP1Bln/1Xrp3au3PDPlWXl6wkR5uH4DefaZ52XypCnyztvvyL69+zSeiU9P1A7o6lWr5fXXXpfL/nq5fDBnrqZx6ZKl8re/XiaTJk7Sl0YRkjqZGNExBw3OPOricuLcw4ykMGKiewLJMQGtcteu3QKipxnRnT9+6h0v9H1QEgUt9KJFS+Tee2vKNVdfK7fccqu8+OKLOkTIfabStm3TTq65prxcd9310qdPX9nmWvMuXbpKuZ/9XCq41v+OOyq5zudN0q5dB5k58x21//pXv5Hryt8gV191jZx/7i+kRvV7ZdXKVa6DXFd+5p4r/4/rZPny5Zq27BAQ+Vs5esy16P16S5Nmprq4PIf6faoj1tEhb0hu385HIj6u1K//sFNdMj4YacdO7RliWLZsucyaNVvnrh90qomPdU7t4B5j7Dbtt0OHjq7TeqcsWLAwIUOHDnMvzH2O7DOdKvSR09U/kLkfzJMF8xfKksVLZc/uvbJ06TIXxwL1zxCln4YouKU6Ox1T53HwENeiP5TxZRSip7s+R6ojbtFD8a8BKgLzQpjUxQcboPcTRLdnsavTSTB3U4ei6Natuzz2WEN9qfhVILwpk6dI5Tsrq+qUW1iakyFIYxA/LXrf/n2kUdOGeg20Yx0TPfXhqyu+HaDP1rzvXiUIyPwTnzW5TkZyv6wS6te/r1S443a5o2IFufW2W6TBow/L4sWLEuTM6llH39CWHNqCR1SS/Qf3SYdO7aVZc5sCEIwg0aqnOmKiO3JbiwvJfbJPfeNVqfvw/fLegtly4Nh+OXT8oBw+fkgOpR2Ug2kH1PTdoib31HRy8PgBlcQ9JxDsky/XyLhJY1WeHD9K3n5/pqTJMTmSfkTj8OWAe4bnDx8/HIRJGog/LXN8iWeOBWk8knZYjqcfl/kL5knDRo/JxElPa/6ClyH4S3WUedUl2opjN9m5e4c8+/IzUueh2lK9TjVp3vpx6ditg7Tq0FI6du8gzVo1VenQtb080b6Vmq3at5T2XdvptZodWkm7zm2kTafW0tYJZrsubYNr547/1s5Pz37dpFufrtLdma07POGebSst27VwfttJi7bNpVOPjuq3QzcXR7sgftLRwcXRsm0LadS8oboRb+MWjTTu1h2fkCYtGkvzJx6XBx6qJ9Vq3CMjRg2XnTt3kFP3dyLTi57KiHX0UHzCmxvYs3uPTHtjmvTv2086tu8ofXv1lS4du8iAvgOkfdsO0qNrD+nZraf06t5b7b269zrZ7ObMHr2kZ/eeCbdezt6vdz+5+cab5Zorr5bePYLncevWuZsz+0rXTl2lX5/+YXwDNb7OHTpLn569wziDOLB3at9JBvQZIF07d9XnuId7XxdOJ9fpZYH3Sy+9mNjygtwp1WOilx1kSXTq3ziQJrJ90w7ZtXmXbN+wXXZv3aPm3m17nblD9rjrbe4ac/vGHe7+br3G345NO2XXxl2yc8NOZ98hOze6axfO/l37pW3zdlK3el3ZuWmX7HLP7N6yO/H8DmcS3g4XPuFsXr9FZe+2fRonfjQtW/a48Nyzm51fe2azi8OFeWj3Idm+ZbscOpAxCmR5TeSzDCBu0SMVjqmtHJ1BnDCOu/tpISGMF5j04exF8N2TmfiLujn0cb8E9e+vH4Tv3/eFNBCXf99H6CeRFuC7YXfCiFEwt8URPfwe4Oc9GdwTKqc6YqJ7Yj/jmd0hhZP09MD0JP14+CUVxpi7siezPbhmikFgP+Hs+pxDzx7dpV7dunI8janALj7nfoJ5NF54mrYEOb20hXZn8eLheRd+mF7nQb/kph/H3YXDS2vh6ByXMIwsEBM9xZAgj1fpwbWRLbMYQQK7XXPPyJNhD64DoiOs6IHsoFevnlKvniP6cfsoFbwIvuklydkt3gyxOIJ4Mp5LuPMvJHfCiWe5zgHOl/6d6oiJXoyI/mIANhSqV69eYmKV7yfDrrdiFAAx0YsBRtgM4gYkBmwTx2Jlu7Z79jKYxCgYYqIXA6IE94nLfJrozlnmL0bhISZ6EcOI6wtYtGiRbvt81113yTXXXKPbPjORy+a8oMpgRl+MGPlDTPQihhHVSGto166dfOc735Hvfve7Ktjvu4/VTBmLPPAfE71wEBO9iGEkp4W2VhowM/IHP/iBEhz50Y9+pFtU+3vI+C9GjIIhJnoRw1pkVBIbWQFvvvmm/P3vf08Q/be//a2qMv7oi/9ixCgYTimiU+lR8ZHMrTSANEXVkGXLlknFihUTRIf0rBP1Yc8VR56Iw8RHVnEn85/VddS9JFCqie4XkF9gycT3U5pgaYoSnRMq2DPGiF6hQgV1M9gzxdWqWzotvsIQP89ISaLUEj1aUH6B+XYqxieDudt1ScPPQzRdXbt2TRC9Tp06Cf3cnvGfKw74aUTV8uP300N5Y7dn/Ht2HX1hShqlluh+4RmZgRVctHB9sXulCX5aLW2cNPe9731PfvjDH0rbtm0T7lG/mMUB4ooSNCoGu+YZP73mZqb/UpQkSrXqEi3EKJIVIP6sskoTklU6RyL+8Y9/lF//+tcyZsyYxD1MxPJdHHkhDkujT/YoLF3mLwp7zg/LnilJnBI6uhXS1q1b9UML2zN/+umn6r5//35ZsmSJCjta+ePQpQV+PoxEgLz885//lCuvvFL3ZTSYX5/sRQ3iso9VfpyU58qVK2XFihXh9h0Z9xFOvLPyZw0s8O/74ZYkSj3R/daAL4d//vOf5fzzz9dzMwEbet58881Srlw5nRxlG+f7hCppkI6oAPZ74dS7m266KbE/i++nOFtCiw/xy47yrF27tlx88cVKZmDpAxx/c+GFF8pFF10kkyZNUjdg4ViYJY1TpkVHaFE42Pbyyy/Xo08A26yh6954442ydOnSRAWYWRpAWqjshOlNj+WQW3bOYm47wI/5K+6X1eK2+AEmvzx/+tOf9MRq3x3wK1ulShW59957dY8ZYM/74ZU0Si3R/QLCtIJ9/vnn9YQJVBbAePTdd9+tm/EbSkPB+gjyErRslg8Dx8I0a9ZMvv7ma9mzZ09i5AX4ZVAcIC5eLrNb3OxahnoF2d96662EH0OTJk3kiSeeCK8yyt/yW5x5yAqnDNHNvm/fPv18bjP+XnnlFbnlllu0ZQf4i5IpAYLISjy42NwfFZS5kvyw/TT5sIo108IJtpkO/ON28NAB2bJts4yfMFbuqFRB7q76L+nWvau8+dYM2bxlkxw6clD9GfwwgW/XeDz3RNyhm0abk4RIPONAOIBDC2644QY9d/Xxxx+Xl19+ORPZ2ePd37jUkCkNJYxSrboACjuq61HQbMvMcSgQnp9WvyXKsvNjlZpMPEBII6hVlqUBu58WH+ZuEqQhIwLIvm//Xln44QIZPnKY3F+vjtSoWV1Gj31KXntjqvQb0Ffq1K2t20yPnTBGFi9bpP5tNZIPP12+3eLNJN7KoiwlBP4Jw+yAc5pQDekwf/bZZ9KgQQPdW9L8QXRUytKMUk10nzBUopF5165d2gm65557EpvjW6X6lX0S/IqNigcXkvsj7szE8e2+WDoRI56PY2lHZNuOrfLBvPelecvmUv3eatKuQ1sZN36szF84T/bu3+N8fast+aLFi+SVV1+WJ9q0kkqVK0qXrp3lvTnvaauKWuOHbXFG02HXvmgesxH8WNqj+YDo119/vcyYMUOvURfZqg+yAw40a968udpLK0p9Z9QqzwofE7z00kty9dVXJyoD9+jXvCwRVm4m8eCedn+EkzleP1xMczc/Prh/+NBhWfflWpk4+WmpVec+uaf6v3ULutnvzZLPv/hMDh+xLShcbLrMPwBxf/LpGnn+xeekZ68e2lnly+lzzz2nfRE65ZYe9R+myyRZenMDnkk2xGhEnz59ul4DhngfffRRPYYGHT1u0QsII1G08CH6ddddd9L8bd/MEtyKimd1sbg/F4aSPSM8s2cXD0ThF4efec4orV69uuuotZJRT47Sjhwts4+MsO2FcURzfwaGINmBd8qUKboJEQs1MJn9CAF5xoel05ec4Pv1w7NnyQ9DoKQfmB+GG+lIn3feedK+fXt1K60o9UT3KwCxwqd1Y2WOnfzm+zN7XsETgfBHOBlh+fHbtQ/UCo5o4QsnrS/rQOk0v/DCCzpGbi8ksLAsPN1rxezOtBZZE+OBDzeM0nTp3Flb0ccaPqZj16tXr9ZW3kc0zdlB8+v5wW6NC2AIsXz58vL666/rte8XsjPzMm7RCwgK1SpMK9+BL6AU/P/8z/9oS0IrCvBr/v3KyC14IpDwLwzPFx/E+/XXX8s777yjrTfkZs4K4/r8zPvkszRhGpGjAsyPHyeS7l46A18gZ7mOeN9+faV9h/auU1tX2rlyeNulY1c4lm0gxScIw36hkkqQLz9uSw8NCfo3Zf1///d/+kUamJoIeOliHT2f8CvZr3jAoVccpEWLSYsWXZVj/vMKnvAFglhl+iA+Rh/4gMKXTXTVDh06yPjx4/VTuR+3pdvSZOkzsfu+n+g1JPfFsP/gAVmx8mOZ6Mqga/durqPbQh5q8LA8NWa0fPX1ekkLG4AMuHCzILrm2YvTANEnTpyoZc0LbAeGJX51HDgEeP78+WovrSgVRKfA/ALGjIrvnhWi97FHK878aJzYE1Xt7jlRcqv7yWAMn4lY/Io88sgjuu6T0R9a9KjqACwuQ6a4w3TZff+eqQ3mx9LkSzR9O3fvUsKNGTdW2rRrKzVr3SctXd9g9pz39IXIDJ53aRBHVifY/XQQv8HcfeDmS17BM5a34kKJEd2v6Ki9sAohGraJxQFh0rlGgupW8WOm9aaV5mhxxo9RUZhHPnny5MTPeDJE85ApXidGZhNfnfGJroKdtLnWPEiz75Y5vWCNS9eop56UDp06StPHm8mjDR+VYSOGyiefrdEjJEH4tBw/kRbYw/h8U/2FZmGAsBDLq1378RUVSozolllMq1jLdGFknMeD8IJwfQm2hHNxuD+ONYFA2P0Y+RzP0BkjHE2bNpXWrVtLnz59tPVmFMKHhWvATvgGy0+yvHFtZWH3fAH8T+rMTcnOM1xzDzeeVd8Z2OVa+Wmur9Cnbx9p0bK5PFj/AddpbOl0+bdl34F96ocQdENVB6sHYHGZFBQWjuXX4vLtRYkSJbqfcUyAqZVWwIzzeFCQJ4eV0Sq6uE8wnBfEfSztmCxdvlyGDhsqDRs2VEH3ph9guqkPS7+JIS/pt2fxb+GZPRn0nnt5/TjsuUQ5Jnn+k08+keHDh+usz8ddxxFzxIgR+qvEc1FY+H48BQFhmBCmHz5S1CgxolumfRR2xq0wfehPftiCGzjZ4o1pr0uPnt21Q9ewUSPp6AjOtGCb9uvD0m5iabZrgMrzzDPPSKdOnaRHjx56OO/ChQt1TBw7vxSEb7Bw/NaNIxrpdDOSM3r06MR8Hj8uX/x0mBkFfQlGhEgDXzR5mW1cnl8xgz1rYRYWLK0Gs0fdCxsl2hktyozlhMNHDsrnX3yq5++3addaGjZ+TFq2aiHjn54gX3qtt6XRr3DcrPXEbqYJYPiNFvPss8/WNaHMFWFOznvvvSe///3v5Xe/+5289tpr6td/zkyOaGTY7oILLtBJa8zB7927t3aIAf78+M0evedLFF988YW+SIwaMVmLSVvMDsW9JJAsjYWFEiU6ZKGy+/XrpwU+cOBANc1eUBkwAHNwIsx+A/rLgIEDZOy4sTJ2/Bip92BdufLqK6VR44Yyb/5cR/7MRx4aQUinjRv7btb6Iv59TMB9yP7LX/5SqlatqmPuzBOBwOj/2YE5PGeccYZOj2UbjHPOOUd+/vOfJzrAFg8mwO7Hn0xQebhvzxj49Xn//fd1qsGvfvUr+de//qUvFR3woBwLpz5M/HAZtWIGqr3ARYUSJTpnadLS8WWNrR/Ykq1mzZqFJpzkXKtWbWe/TxcGIDXvq6knJw8Y1F9b8XoP1pPefXrJiy+9KKtWr0qoBwZIkQ5JMB1xlTAhWUxw48un3TPTnq9WrZq26sSPymBzRhjN4UUYOXKkyqhRoxLDlczMZNE083n4FYDkCLo2sHiSpScq6se9e6rbs/l/pOFct3adfvXkc/4//vEPTS/lR32wukjLLVK2+RXCRGrVrqXrCq66+iqtk8RWHy69mj6TQkLREN1PaDIJgb4I0Z999lmtDMhy9OhRFVqZAsmxQAgTSVPhOrjPMBsfQ9CTGzdpJHXr1pXmLVrIkMFDZSEnMkdGVhylXNI94hiRwlbS8hbcD/wYIPMvfvELJTstpQHCM12Al5z4EUgA6SE729RB9HffnSXlyv1czj/vfP1YBixuOwlDR5e8tOh9s0Ny+pvObti6ZZu8/dY78uTIJ6Vr527StGkzadK4icyeNVsno1kZavkdDcouU/nmUaxu1XTCL+CGLRul39ABMnjkENm+a1uQMMrN5UPHB4LkZ5L8okSJDtFYHMz88pICRKEiP/v0cxkyZJg8UPdBadKoqfTr208mT5ksqz9dLUfTvXkqLgM2vEderKVErHJspMeOUwdMD7BWHRUGMHdl7NixMm7cOP2qOmHCBJ0rg9pCi/7f//3fcvVVV8usd2fLueXOk/PPdUT/LCS6C5vW2Y83OLrFxW2tduhu4J623lNfly6dumpea9WsJaOfGiNffLZWjhw+GjxTTNi8e5v0GzVIho4bIdv2GNGPO8nIE8n3Jb8oFUS3ec2JVqgwEI0zmVCYVrHumlZr86bN8sZr06Rpk6Zy17+qSPPWLWTcpPHy3tw5sl3P5/TgnlGSh4SD9OoWigF1g7F49GzITgsPeMHvuOMOufPOO3VWIrrx7bffnhivZ34JLfqsd2bJz35aTs5ToocdRRdX8JI5O3FpWtxLlubUK/ei+di2Zbt88MFcmThhknRs30nJ3bRxU1kwf6EcPHBQ861hAC88zj3il0DjKCC0bsNy0g9f7m/jri3Sf/Rg6TtqgGzaGRwLGRDdRRimI0xKQvKL4iV6BKWB6BS+6q3eUDJn/0OANZ9+IsOfHCF16t8vtR+sI0NGDJUZb70pH69ambnzFIan9QPhvTxAcsbi6XQzNwYVBnVly5Yt+qvAxyem7iJMu8Wk74Jeftppp0n5f5R3hFwg55z9MznrJ2fLp5+EX2M17U4gBPFaKx4i7WiarFm1Rl5+8RXp2b2X1L6vjtStU09GDB8lSxYt0fzpr4GBx114HOZFi2q/FIQfVXvyA8ok+AVyFA/fnA07t0jfpwZJ/zFDZNPuLfhy/5ITvaAo80Sn9UtPC37urXINeDl09Ijs2LNTFi9fIj379pLKVe6S+g8/pCMHqBjbt20PPIcI1JUgH/MWzNepxBCbXQuYCMYMQFp15qmvW7cueCgJeEEuu+wyHYbs3KmznHXm2XL7bRVk08Zg9wPtB4QqkoHrr7/6Rua8N0fGjRkvjzdrLlUq/0vatG4rS5cskwP7D6ienHgGwwiFGdohur04iV+qgiIMK93p5npwmXPa4FpxiN539CDZsIt84eqIrm9X+EzommHJH4qH6FmgSImeW4RxInQgffFTwtUh19J+9dWXqkuzhwwEZlYfCxIgMS2x4ZjrgDF19pI/X6JTilmGxlxyVBEIzJYdfAQyWPx+GcybN0/L54orrpCqd1fV+e7JcOjQId3fhrnvfFxCBaJjS7nSHzh0kJVMGbmx/CXqx0ki3jBuA9MlLD0FggtDGxUdhg0Wl6zfsVF6jOgnA8cNdfr61sBbMqKHdpV8Iia6Q4LYYfx2rbok10786bG0iny15CsnXxUrVaqkH13GOOIuXbZMdu4KVhHxYqCKsHCBvLJFB8/hhurCl8hEXJ5YGWDil18D9kzxywZ/fFRiSdv4CeN1uwn0e9JDJ5ewSacPyxsmkpjzE7qb+LBvBQUFKgt713wL2dODiWTo6P1ca97TkX3DzuCXKiZ6EcLitYpOdm1TB3wiQAIIxbZstPLsTFD3gXoyZOgQmfP+e7pXC/NnsoMRKRo3kgwMydJ6M12YD218iGInBH4dGJen7xB91sIjfP/DFnFjtzT4kpu05AUajqpBhE2Lni5fb98g3Yf2ll6O6BvDzuipRfRcorQQ3WDxZyXZVf7hw4dUrZnz/vvSpXs3uaNiBUf6+2Xi5InawkZnPIJoeL74gJw8z8Jo1B/mqDBSw+gMX1r5xYjOh/fDMbvFlxW57V4y9wKDMIzo6Y7MDhu2b5Rew/rK4LHDZEs4vMgLoH75FxhB/HaRT5Qo0amcKNEpaCvs0gS/wn07YG2pgfnd23Zs01X8L7z0vDRu3EhqVK+hW8/ReWWxMy+4DwvPDxOg86NjM+GKD018SWT6AGRnHWqyl8fCiIbnX2d1L+oOkrnlC4ShRHd1G+5Ts3X3Nh1D7ztyoI7AAIhua3X5FSVmXTDOsGMB0lGiRKcib731Vp3rYFCik8ECZKpYofVHmp0aoGOUGaQ/fPSQrP96vY6Jc3AunURGW/g4xKgKMyPJrw9ab9QPOrf4Y/4JextyPCPzUZgubNvxgdLYKCSFS6IO5R7PqNutO7fKkNHDpO+IAbJxR6C66LTpUEU87n516BsFx8sXbIyzRIhORplTQoeMrc6Y7801nSd+Uslsst2pih2Uq0lSUGkZFYHuGZCelTvooQGoNNQLWmF+vZgpCOEZX2dkhY4mv250Otkmg9af1ht/6P6stKdT6oMyNB37lCG6S6eOpYfp3bRto/Qb1l8GPzVUtu0OhmmDFt/5QcVx/tJca065Bg1I/vNZIkSnJWccmspmu2cmEjEvesaM6bonYfDzVQoqjySYJIFWnLZASEB2CB50XF23ylWSkdHAvA+mwaKO0JmsUaOGzm9heR7TBCgTFkjYkGVUzTFiI9GwSztckgMCs3Owu9i+c5sMGj5Q2nZpKxu2BHurqyeP6EyooxwDsmdREblAiRCdn162k2N2HofJ8gXwBz/8Lxk/YZzLkCOMjlrnP1OFBpJgkgk4ZLTkiOqRYWtuZMSksrSVCq990MqzGINfNEjPPBdW0ydrvRGzR8lu90oz9OV35AVHDh+RT53q9vIrL0m9+nWl3kN15d333pF1a9fK4QPuxXbeNG9afoEE/aD857NEiE4rxcaUzM7jKyFy9k/P0o02QTotZAEyVfQgbT7RA3Ib6YyA9uXSJ6aJD2b0ocZl10m1Z7K6Ls0gdaSRhehg7569MnzoMPnrX/8qZ/30TDn3F+fK36+6Qto88YRs+iZo2VFx8H+ccg3LryAoEaLz883PM2oLJP/uf3xHLrv8bzJ33gd6/1QjeqC+QPawFQ/FSBi9jooPrpP5TRaGf12aQeq0xMJk7t2zTzp37CTf/973Ew3dGd//vrRq1kK2bwl0ddPlIfspS3QSzQgCx4Eo0U/7jm7C+fnaz/Q+oxcum2ovndBqc/nIILqRLjMhg7zmVnhOQ8/iXka4GW5mL80gdVpiWh6Q+ITMmD5Dzjk7mM2JnPWTM2XYoKFycH+4xaDzrH6xF0IeS4ToAP2UZWJk8j/+47u6CT57gQMdySj1RA8KPytRX87IfJ3Mz8luyRD158upAFKpEiZ35ccfy+8v/H2C6OV+Vk7emfmOEtw84ze0FhglRnRGXpiDTWcUYczYKu1UqbwYuQd1SofUwMgTc3MYiIDol156acaGUIXFbg8lRnTGzdnW7ftONzvzzDN1uM1wKrVUMXIHJXqomoHNmzfrRDhG3k4//XT9KMacoaJCiRGdDimrwOmQcqTiggUL1N1IHhM9tWB1ypdfwFfhnj176ioqyN6mTZuThlULEyVGdN7ut99+W08641S5TIt+Y6KnHKhP6pxhV4CdX/GzzjpLfvKTn+gX4Oi04sJEiREdsM83HVI2kfc35omJnnowopsJmI0J0X/6058mzqIqKpQo0emQMt2UlfBG7JjkqQmf6Naq8yvO6il+1ZnuUJQocaKzx7htIm8kN4mROkhWt3RI2R2B+T7JNnEtTCQlup+Yokay83eKA8WZx1MBJVEWTH1AN2cKMuteixJZEt30KIAuxcb3bJn21FNP6bKtnAR/5tfsyZ5FbWEyU9S9MITtJfy4WX5mPfuY6Jnh1zkEZD0sdWNlmKx88yKEYWFh4jZ06FA9r5Q595C9sHhg6SU8pj2Tn6REJ8OWaQqAPflYtY4+bZvt5FYYH2XxsD3Husqon6IS4iR+pEKFCrr6ng07LV8x0QNQDjoJLaxzJphxtCXbBVJfhVFnhOFzx+rGv2/2ggphscgF/Z88sBIrKdFtFh5g3JM50kwjzQuSEYlrG0ctbvDTCNnZsxwkS19ZBeVgHUTA4mu+bbDYujCRXZkXRV2wxcjNN9+sOy9kqboYICa7oLLNb0FRFJnJLRijrVixom5oCrIr9LKGaFmwsRK/fhxzeSqDDWTZMCpLovuqC/oNRwxy9B7IKznwT1j2nBVqXsPJLywe5npHW/QYASgLv44gOlt5G9ELo6wsDEyLz+JEfC0iv/DDBazSYj5Nti26/ZTxqd5v0fOamKj/wshQbuHng7k19BVioicH5DC1MtqiF0ZZEYYRENg1pklBQRjUt8WD6sJpIbkiOplnnJOt10BuE4Q/ixA7eh96MvbchlEYsPiI21ddSJtf8GUdlIXVOXXF6h/T0QujvgjDGjkT4vTdCwMWHshRR/eBbkuLzgSs3MIyAlB9OE2B/VsYpgT5zZQfbl5Bi84Wzb6OHiM5mEJLi17QzqhfX75pYkS3e8mQ0/0ofP/MpWE7lVwR3TqjeSG6D6ZesrHmueeeK2vWrAldT4bfwlpi/UT7yMo9O0SJHiNr0KL/7W9/K1BnNKv6idZdTteGrNyzgxGdPSpzJDo/A/klOglDx6dTwPbJbM3GGC3n1RipcwMmfKE38pk42e5UuUFM9NyDcs4r0a119hsstAEaOsJj7/e8AJ5Q53CFussPipzo0QyzcsTOKuJDAaRnF1h+LSAucx5YWodgJ5Nm8rPDVzPGdf/yl79IixYtTlotnxvERM898kN0g7W6qKx0/Kkz6o5trKlf3KlTNmuy+rb6x417vBxsy81zV111lR6iQIOZVxQb0S3TEP1///d/dciKkxz4vMxOVEzNbN68uX7BIkPXXnutvgSoOmxqhPBFtn379vprgLCxJp+N84qY6LlHfonu1zlLIyE3u4wtXbpUP8kzgYt9bBgUsPq2uqbeucad6ylTpmh9f/TRRxoOe7/nFcVOdCZuQWYjGaoIGSIhdHjoHTO4z0IM1BwEO/c5tIp569aTpnWnY5tXxETPPQrSohs4LZvROgObVrHfJHONaOyoW+rc6tqve14G25eSCX9oAWyPklcUOdEBJLdxWQqMuRO2+JWfKK5JSJcuXXSs87bbbtOvWHzUweQad0ZsEN541J9f//rXOpchr4iJnnsUBtH79u2rRLfGzgAH2KUNAlp9I9Q3bjzDLwBHy1uLz0AGsxzzimIjuunotNr8HPFTBIiY4054i9l4kxadN5mE2VttLXzjxo11X0ZmodG6Y+fDT14REz33yA/RqWurbwDROWrSwD3WH7ChKnVJXfv1bXXOSX08x96c+Js2bZpuRMtMyryi2IhubzMFRmLRtwiPzsb111+vP2E5gZmT9evXD69EpwrzEYBOTV4QEz33yA/R/YYN8CUdwvKhjjqnkeL4mZwGErhPS//SSy/pNfXMqR6orHlFrohuJLUpAD7R/QxlBZ/oJB71g6O30a+ZSkmPnGNRgO/XtwM+XnCsOGoMuhrLrlg5Tgc1L6A18Ykejaeswy8LxtH5YMSvLchtOfn+OMCAGa+QloaJDiX7xNvoiZW/iQF1l0EKGjeehagcDX/JJZfoL3x2iIYH0Qkj2w9G5pmE8WYa0f2AsoL58f3xckydOlUn3T/33HPawgLedu7h17cDM1lbSK+dE5bpjbMIJKdMA563lxKiR+e6WPgxMpdHfojuP28mp3sw+sJCCNQQH+bff84HvwDUObo5jRP1ntO60mh4qD3ZEt0nG0Sng+DPR0+WMB/RCLMC94nLCG7iP59TGFmB5yxcYHNdYqKfDCsrKw8+1LBzVl6mAFh5+hIFbla/Fp9vB3Y/P7Dw7Pnp06cr0Rmjz5LoRpBkqktOCeG+JdjEwjTy+W52DXw3/17Ubv6zQtQfRPdVl9yEUZZg5QuM6Nai5waUZbLytHqIIpmbhWHh+Pb8gA5utkQHFoGpLnldeGEFF02sf233swP3/XDsGskNLHw+R6O6+Dp6jAxYuQJUFz7UZTc36VQAfYIcZy/S8prJUrr89HrzAj4SMK+hKAHR0fVATPTMoDysTOhI8r2CdZeMejGkm5NwsAPi2xGOiuSLKHb2WsRkyJgv4pjmxw8HEzdzx83E/GUl5o+pInRk6WvwkSop0cmwT3Q+17OjFvvjtWzZMkchEsSu2YkLk8whdh9hyIl7DD8ST+vWrRP+/TDsuah7boQwKdQLLrig1JxpWtpAWViLzldJxsEpM457tHrj8LCshBcC0/cHwXGnvuwaOxoCU0LYitDc7Dn8R+Myt5zSYGL+CZvhaAY+siS6kQCTURJ2vm3QoIGavJnZCX7U3yPu2om9ZbgxT8XCQswdEpb/R3l9K/2wos/Zs5i+v6zE/HG6Mpnny5xVquUxRgbRi6NcmBIC2ZcuWxq6FD2y1dFNigN3Vr5Txo4bE14VLWKSn4zirO8PP/xQKt9ZWVauzPgg5WIObSejoGni+SyJXvQga8FPJeeK3lm5kjw5epRem3uM1IG+ROkBYRcvWiz/vruqLFm8hMouloanaIhOmn1JAs4p4rRlQ+Uqd8q48RnzGbJ7w2OcelCih6d1Lf5okRJ9xbKM4Uu9X4RkL9EWPe14msxfME+mvzlNrrn2annksQYy54P39Bz9w0cOh/5ipAQ8Ei9fukyqVL5Lvlr3ZeiS0kQPxrbr1qsrf/jDRfLjn/xYfnLmj+XCiy6UQYMHxkRPQWzbuk1eefll6dWjp1xf/jrp3Kmzrh7asnmLqi9FiRIlOh+jGFX5wQ9+oAc22cFdw/IxyT5G6cdHCz+S3/3mt3Lad/9DTv/P/9Q6Z7yeSVxF2ZqDEiV6+vF0GTJ4iE6sN6IHY93BFM0YqYW1X3whVf91t3zv9NPlu66+qXNmJTLlAKSs6sLgyvQ3ZsifLr5EM41cX/4GmT83OLgrRmqBxe58xPmv8BecEwmZes2KM5C6RHf5WrxoiVz+tysSRK9bu57rpBTt6QcxSgasSxgxYoT86Ec/0rr+8Y9/rB/xWHVU1Cgxon8b9j2OHD4qFe+olCB6545d5PChuCOaqmBGIQSnrllQwfoE1goUNUqO6OHHAwj/6COPyRnf+y/V0cc8VTxfR2MUL0wt+WjRR3Le+ecp0X/5y1/Kq6++mlhEX5QoOaKHGT9x4lvp0aOnnHVmcAzfK6+8ou4xUgumfX++9gupXOUuJfrFF18sa9euVXf4kJI6OpmyT7+vvf6aXHTR73UO9Lx580IfMVIJRuEt27ZJk2ZN5XuuI3rDjTfqogiQ0kQPMvatLPxwgVx2xd+kWo175It1XwQeEkUTIxVgtbn/wH7pN6C/nFPuZ9LgkUdkV9gRPTWJHvA3Q5LAZUv/sO07sFcqVLxdWrVu6Qpir3OhpY8ndqUSIPGJkMjvvPuuXHTxH2Tg4EFyKOyInppfRn2SB3k7CScgMwPp/P9tujRt1kReePH54GaMlMaixYvluhuul3dmv6vkt9Y8JVt0nb3oBA9M0x0+crhMnzFNlz1t3cYuult145lUFHYQRpLdS1Vh3eY2Z+50+Z41e7bUe/ABWbVmdUCRVCa6y5Z7m4OfKzLYs2dP3dzo9ttvk9sr3J7Yk+9UFw6LYpsNdiDAjsmCXcR3w4/ZffdkYZ6qovmsVEmXTf7l0kt1f8W9+/YlOHDqET0XsIzZyMua1Wt0JhtbkZmwD18qCEOmZjJuDMkhNna7h/h5TqX8R4U8c4o3C+KZwQqKevFFiRHdMmZkL0vgs3det9RLZRgPUpLoRnA/k6kuBlbWszOBgZ0Woi++/1wqCXmz/EXNokSpILpVtLmbpArIm20fAtivxCe6lQV+LO9WNianOsiP5Skre1GixHV0hAr2K9kkVWD5Yecodjy76aab9CAEtvljf0BGmrifVTkgpzrIgxHaF9yY64K9KFHiOrrZo1LUGS8J9OrVS8477zydpnrGGWfo9tdstsNRN8Aq3sxUKgs/b9F8pjTR/Qwj1prZdVFnvCTArlEQ3aYkn3baadK2bdvwblAmBiuHVCkLq++oWP5MigolRnTgZ9Sv0KLOdEmBudicyWNEZwnhyJEjw7uZkapl4OfL7L4UFUqU6GUFVoHsN874uRGdk/o4vylG0SMmehHDb6nodD744IMJolepUuWU35r5VEFM9CJGVMdmqsN/hls9sFkq52/GKHrERC9iQHKf7Jznc84552hHtGPHjuoWo+gRE72IAcl9onOAFCfrsWyQFfExigcx0YsY1qIjgA4pH4z+8pe/6MeiGMWDmOhFDIjOBxEjOpv1cGQKoy9xR7T4UOaJDhGj4rtnmlfvid4/gZ/QDXj3Az/IyeE2a/a4nsThHygcfVYRcVNvEbeTJEZSlGmiQzBfhzYyFjWeHPmkjBs7PryKURyIiZ6E5Az5cTQ7+vTqlatl2ZJlsnzpCln18SpnLk/YcV/mrletXCVLlyzX6zWr1siKZR8n3Fcsd3bnjn+uly9bLsOGDJOxo8fK6lVB2CuWrZCVK1wYi53d+V+5YqXaP3Ym4RHWcudH4yeepcvcs2tk+fIVal/58Urn92NZsmSJnt/PCcuc52+ncxfXC1yaUeaJ7guA4E8//bSellenzv3S4KEGUvPeWlKn1v3yyMOPSs0a9+n+kA0eekTtNardK4890lBq31dHrx9p8KjUrVNP7q1eUx5t8JjcX7uu3Futpjxcv4HUf+Ah9Xd3laoaHm7V76kh9e6vp/b7XDx169TVsGu4Z+rd/4CGwTO1atbWeIjD7HXdc9X+XV0PMqtTp46e8M2hZJzM1q5dO13BZOpRWUfcooeqC1i/fr3OMGRG4eTJk+W5556X1159Taa/Md2Zr8tbb86UV19+Vd6c/pZMe31aeD1V3poxU6a+8prMmP6mvDb1dTWnuudmuvtvOH/4nfb6dJV335klr7/2hkyfNkOmheEG4QX3NR4Nb2oYrwt32pvy8ouvyNtvvSOvePG95Z4jPTPfmqnL0xi6ZIkay/D69++vJ7+NGTNGT80u64hb9LAlB6NHj9bWkdEQfvaPHTumhxUwanI8zYkzcWNf98DdmcecGd5LTz+h7sH942pPC585dvRYYvRFw3Oi90MJ3NLVr91HEvEddeGmufuYx1084bXFbWHgn3WYBw4ckPfff19fWjstuyyjTBPd9HOzd+jQQc8kjcL8+C9FVnaD7XCQFXgmEW74Z0i4e+GeYFPW8DIRdHh9wr1giYsIyA97kpd1xC16SCY6oOi1iMFeBH+evIk9m0x8PyB6PyvxwzdR/jrjhGvFackhPKae8MY/lZPDAizoqFWrlrbqZR0x0UNSQGYWQbBw2eATxwTy4dfgu2PaS+G7JRP/WbP7/g3q7sitY/ZRSeLXd2PTIM6I6t69u16XZcRED0lB68doBVtRGPz7huzcspKcCM99XhDfjWt+ZVBLjNjaunvih4MQjsUFOGGC1rxz5856XZZR5nV0BDAy0bJlSyV7XgCpfJKa+C2772Z+LW7E3O0e5syZM/WlSwwPGsGTwA/P4gJ0SvmFatOmjV6XZcQteigcL0LrxxzxvIBnIZjZIald+8A9GXxyIoBRn8suu0yuuuoq2bV7l7rlRHQkGhb7O9IRjVWXmOgqgNU/LVq0yLRYOSfwrJHLJxl2WlNUB34puAb2EjAUyPAfw4HA7vMsL9yOHTt0rjr7L5KunODHa2EBwqdFb9WqVehSdlHmiW7EoOPGpkJ+6+eTJhmMYAgktlYbEnfp0kUqVaok1atXlzlz5mhYHEw1ZcoUmTRpkpJ4woQJiefB/Pnz5a677pI+ffroh5977rlHd6LNCTxvJDcBvGT169fXF7isI9bRQ1LQyjK06I85GwGzgpHUFzq13bp1051ix44dqyuK0Psh7a9+9Su58MILE/doacePDyZ38XGHuPloxSZH1157rc5bz83RhPaSEX80T5A83ucxbtFVAGoGRPe3issJ9rxPLtSO8uXL605cbD3H3JPf/OY3enAsxL3lllsS89Ah/AMPPKD24cOHa2sO+EXgQw+77hJeTiBuSwtivyyoQcQft+hlnOg+0Kkhuk8KSJMdfHIZ0VE12OedCVa0zKghQ4YMkc8//1xHdSC3gS+xTDkAqDVVq1ZNzEtB3YH4uVFdokS3tKCO8SLFa1NjoidA69ewYUNtAQ2QJjsYsXxwDPhtt92mOnYUtPC+GgHRWYABUHGqVauWOFz23XffVaIzcpIliNqJjbXbtSVp37798nizx6V7t3jUJVZdQlbQ+jVu3Fin5xpyIroP8wvRUTk41MBAB5QWOrovOh9yeLkAC6VZYgc2bNggd999t5QrV079Zzn7kChNaMSdMFVA58U4MPGraeNm0q5trKPHRA8JynmXqC69e/fWa5AbouPHOoKAFnnixIk6Jg+JbYto1JY//OEPuih67ty5Mnv2bLn00ktVf2da7erVq5X4+Odlo3U///zzdbqtLaA4CUQZChO9OI0bon+rk7xcv2P/QZ3b3qZ17odMUxVlXnWxjhtkgugQ0pAT0bmPPmxEN/+Y48aNU9IS3vLly3XFPy06pOfQ4FmzZiW+xL744ov6HCuDeEEYkfn000/lhRdeSBx9ki2U5AHRUWFOHIf5Ivv37leit22TMVGtrCImukd0SOhPAcgt0Y3kZs8PrAOZL4StuerpEB3Vxf3bu2efNGvSNNbRHcq86mIEY3iRr6L5mRcSJbyJIadrkIzo+MnVy+PI7RNdr50ccWrU402bSYf2HUKPZRdlmuhREkF0G+7LDYywvhAmwi+FhW/uvooTvW8SfcauswOkDsT5TYzAIKItesvm8Th6mVddfDDEx263K1euDF1ObcyfO18aPdZQJk+aFLqUXcREd7AWk2E9Pu4wzDh48GCdk5JXYcQlmXtehDDYiSDZvWSCfxVnnzxpshJ7iEv/Ey1byZinRsumjRs1f2UZMdEdTFUAkJ1DtNi7nElZfLov7eKns3LlynqNjBk9RvbvDc5HKuso851RX8yNERgmZ7HC51QQ0rp37141TfYfOCBpx46pnq5SxhET3Yl1+Kzzl0qwPJZtiPx/44dnkYq8xYYAAAAASUVORK5CYII=" alt="">则该图是
虚功并非不存在之意,力和位移是分别属于同一体系的两种彼此无关的状态,只强调作功的力与位移彼此独立无关。( )
下图所示结构有多少根零杆
setting up a counselling service, Vincent?
列举一些常见的网络安全威胁。
“天地英雄气,千秋尚凛然”出自刘禹锡《蜀先主庙》,说的是一个有希望的民族不能没有英雄,一个有前途的国家不能没有先锋。包括抗战英雄在内的一切民族英雄,都是中华民族的脊梁,他们的事迹和精神都是激励我们前行的强大力量。
国际航空协会的办事处分别在哪?
论述数据分析在企业决策中的重要性。
建筑工程
某零
Increasing capitalturnover is one of the advantages of implementing the JIT philosophy.
什么是拦截器,拦截器的作用是什么?
在重选过程中,介质的流动方式有()
右图所示刚架中A支座的反力HA为:
中国传统音乐与西方音乐有何不同?
The author of The Golden Notebook is _
俄罗斯欧洲部分第二大湖为——————。
稠厚器上层清液进入()
哪些行为属于境外洗钱?
医卫类考试
根据本行授信管理规定,无论是表内外传统信贷业务,还是新兴业务中本行实质承担客户信用风险的类信贷业务,都应纳入统一授信管理。
为了使釜式聚合反应器传质、传热过程正常进行,聚合釜中必须安装搅拌器。
用,没有,没有,没有,也没有写一段话
意大利米兰
脚手架内立杆与建筑物距离大于()时,必须采取封闭防护措施。
自卫防身术的技术特点不包含
热继电器双金属片受热后将发生变形
“厥初生民,时维姜嫄”中提到的姜嫄与周家始祖后稷的关系是()。
Linux操作系统是多用户多任务的操作系统,它允许多个用户同时登录到系统,使用系统资源。
劉亦菲韓國
公务员考试
中国文化的内在特征有()
The Sui Dynasty (518-618) was a golden age for Buddhism in Chinese history.
问世间情为何物语出
10.鈸湯
任职资格可以体现在( )。A、工作经验B、心理品质和能力要求C、学历要求D、所需要的知识和技能E、身体条件
下列不属于《逍遥游》的语句是( )。
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一道求极限例题,要详解
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成长意味着改变,这句话是否正确?( )
下图所示结构有多少根零杆
A. 预防为主、定期检测、强制维护、视情修理<br/>
假设你住在一个高层公寓楼的第16层,无法从窗口逃离房间,而过道里已是烟雾弥漫,你该怎么办?()
以下对于谭鑫培的说法,正确的是
寻求平衡型的读者来说,他们所选择的报纸,就代表了读者对这个报纸品牌的认同、这个报纸品牌在读者心目中的地位等。( )
催化剂仅能加快反应的速率
加强自然灾害防治关系国计民生,要建立高效科学的自然灾害防治体系,提高全社会自然灾害防治能力,为保护人民群众生命财产安全和国家安全提供有力保障。A.正确B.错误
我们可以从()两个叙事维度入手把人文故事整合到融合新闻的视觉叙事体系中。
兴趣的形成有可能受到哪些因素影响