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由函数单调性的定义容易知道 :(1 )若函数 f (x)在区间 I上单调增 ,且x1、x2 ∈ I,则 f(x1) x2 ;(3 )若函数 f(x)在区间 I上单调 ,且 x1、x2 ∈ I,则 f (x1) =f (x2 ) x1=x2 .根据题目的特点 ,构造恰当的函数 ,利用函数单调性来解题是一种常用技巧 ,本文在此作点归纳和介绍 .1 巧用单调性解方程 (不等式 )例 1 解方程 3 x 4x =5x.解 易知原方程同解于方程 (35) x (45) x=1 ,观察知 x =2是此方程的解 .易知 ,函数 f (x) =(… 相似文献
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We propose a photonics-assisted equivalent frequency sampling(EFS)method to analyze the instantaneous frequency of broadband linearly frequency modulated(LFM)microwave signals.The proposed EFS method is implemented by a photonic scanning receiver,which is operated with a frequency scanning rate slightly different from the repetition rate of the LFM signals.Compared with the broadband LFM signal analysis based on temporal sampling,the proposed method avoids the use of high-speed analog to digital converters,and the instantaneous frequency acquisition realized by frequency-to-time mapping is also simplified since real-time Fourier transformation is not required.Feasibility of the proposed method is verified through an experiment,in which frequency analysis of Kα-band LFM signals with a bandwidth up to 3 GHz is demonstrated with a moderate sampling rate of 100 MSa/s.The proposed method is highly demanded for analyzing the instantaneous frequency of broadband LFM signals used in radar and electronic warfare systems. 相似文献
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A scheme for the photonic generation of frequency-tunable millimeter wave and terahertz wave signals based on a highly flat optical frequency comb is proposed and demonstrated experimentally.The frequency comb is generated using two cascaded phase modulators(PMs)and an electro-absorption modulator(EAM).The frequency comb covers a 440-GHz frequency range,with 40-GHz comb spacing and less than 2-dB amplitude variation.By filtering out two of the comb lines with 50 dB out of the band suppression ratio,high frequency-purity and low phase noise millimeter wave or terahertz wave signals are successfully generated,with frequencies ranging from 40 to 440 GHz. 相似文献
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数列是一类特殊的函数 ,即数列是定义在自然数集 N或其子集 {1 ,2 ,… ,n}上的函数f ( n) ,当自变量 n依次取自然数时 ,对应的函数值是一序列 :f( 1 ) ,f ( 2 ) ,… ,f( n) ,…这就是数列 ,其通项公式为 an =f ( n) .因此 ,数列与函数之间的关系 ,是一般与特殊的关系 ,正是这种关系 ,使函数思想方法成为研究和解决数列问题的重要工具 .在数列的教学中渗透函数思想方法 ,不仅可以加深学生对数列的认识 ,而且可以使学生深入领会特殊→一般→特殊这一认知规律在数列中的具体应用 .1 用函数观点研究等差、等比数列的特点数列的通项公式及前 n… 相似文献
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