若=1,則ab的值是 . 查看更多

 

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12、若直線ax+y+1=0與連接A(2,3),B(-3,2)兩點(diǎn)的線段AB相交,則實(shí)數(shù)a的取值范圍是
a≤-2或a≥1

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若a>b>c且a+b+c=0,則:
①a2>ab,
②b2>bc,
③bc<c2
b
a
的取值范圍是(-
1
2
,1),
c
a
的取值范圍是(-2,-
1
2
).
上述結(jié)論中正確的是
①③④⑤
①③④⑤

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若給定橢圓C:ax2+by2=1(a>0,b>0,ab)和點(diǎn)N(x0,y0),則稱直線l:ax0x+by0y=1為橢圓C的“伴隨直線”,

   (1)若N(x0,y0)在橢圓C上,判斷橢圓C與它的“伴隨直線”的位置關(guān)系(當(dāng)直線與橢圓的交點(diǎn)個(gè)數(shù)為0個(gè)、1個(gè)、2個(gè)時(shí),分別稱直線與橢圓相離、相切、相交),并說明理由;

   (2)命題:“若點(diǎn)N(x0,y0)在橢圓C的外部,則直線l與橢圓C必相交.”寫出這個(gè)命題的逆命題,判斷此逆命題的真假,說明理由;

   (3)若N(x0,y0)在橢圓C的內(nèi)部,過N點(diǎn)任意作一條直線,交橢圓C于A、B,交l于M點(diǎn)(異于A、B),設(shè),問是否為定值?說明理由.

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若點(diǎn)A(2,–3),B(–3,–2),直線過點(diǎn)P(1,1),且與線段AB相交,則的斜率的取值范圍是(  )

A.B.
C.D.

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若點(diǎn)A(2,–3),B(–3,–2),直線過點(diǎn)P(1,1),且與線段AB相交,則的斜率的取值范圍是(   )

A.       B. 

C.           D.

 

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難點(diǎn)磁場

6ec8aac122bd4f6e

殲滅難點(diǎn)訓(xùn)練

一、1.解析:6ec8aac122bd4f6e,

6ec8aac122bd4f6e

答案:A

2.解析:6ec8aac122bd4f6e

答案:C

二、3.解析:6ec8aac122bd4f6e

6ec8aac122bd4f6e

答案:6ec8aac122bd4f6e

4.解析:原式=6ec8aac122bd4f6e

6ec8aac122bd4f6e

a?b=86ec8aac122bd4f6e

答案:86ec8aac122bd4f6e

三、5.解:(1)由{an+16ec8aac122bd4f6ean}是公比為6ec8aac122bd4f6e的等比數(shù)列,且a1=6ec8aac122bd4f6e,a2=6ec8aac122bd4f6e,

an+16ec8aac122bd4f6ean=(a26ec8aac122bd4f6ea1)(6ec8aac122bd4f6e)n-1=(6ec8aac122bd4f6e6ec8aac122bd4f6e×6ec8aac122bd4f6e)(6ec8aac122bd4f6e)n-1=6ec8aac122bd4f6e,

an+1=6ec8aac122bd4f6ean+6ec8aac122bd4f6e                                               ①

又由數(shù)列{lg(an+16ec8aac122bd4f6ean)}是公差為-1的等差數(shù)列,且首項(xiàng)lg(a26ec8aac122bd4f6ea1)

=lg(6ec8aac122bd4f6e6ec8aac122bd4f6e×6ec8aac122bd4f6e)=-2,

∴其通項(xiàng)lg(an+16ec8aac122bd4f6ean)=-2+(n-1)(-1)=-(n+1),

an+16ec8aac122bd4f6ean=10(n+1),即an+1=6ec8aac122bd4f6ean+10(n+1)                                                                                                

①②聯(lián)立解得an=6ec8aac122bd4f6e[(6ec8aac122bd4f6e)n+1-(6ec8aac122bd4f6e)n+1

(2)Sn=6ec8aac122bd4f6e

6ec8aac122bd4f6e

6.解:由于6ec8aac122bd4f6e=1,可知,f(2a)=0                                                                      ①

同理f(4a)=0                                                                                                            ②

由①②可知f(x)必含有(x-2a)與(x-4a)的因式,由于f(x)是x的三次多項(xiàng)式,故可設(shè)f(x)=A(x-2a)(x-4a)(xC),這里A、C均為待定的常數(shù),

6ec8aac122bd4f6e

6ec8aac122bd4f6e,即4a2A-2aCA=-1                                                         ③

同理,由于6ec8aac122bd4f6e=1,得A(4a-2a)(4aC)=1,即8a2A-2aCA=1                        ④

由③④得C=3a,A=6ec8aac122bd4f6e,因而f(x)= 6ec8aac122bd4f6e (x-2a)(x-4a)(x-3a),

6ec8aac122bd4f6e

6ec8aac122bd4f6e

由數(shù)列{an}、{bn}都是由正數(shù)組成的等比數(shù)列,知p>0,q>0

6ec8aac122bd4f6e

當(dāng)p<1時(shí),q<1, 6ec8aac122bd4f6e

6ec8aac122bd4f6e

8.解:(1)an=(n-1)d,bn=26ec8aac122bd4f6e=2(n1)d?

Sn=b1+b2+b3+…+bn=20+2d+22d+…+2(n1)d?

d≠0,2d≠1,∴Sn=6ec8aac122bd4f6e

Tn=6ec8aac122bd4f6e

(2)當(dāng)d>0時(shí),2d>1

6ec8aac122bd4f6e

 

 

 


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