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Àóäàíû íåøåãå òåí)



23003060●2 |2sin30º•cos0º/tg30º•sin60º|

230041212●4,008

Ñì

23018●–3.

230205●6,25

230211●[2; 3) |{ln(2x–3)≥0 lg(x²+1)<1|

23022●±π/6

2303604530●2–√3/2

23045●2√3-2,√6-√2.

2305●–1

23050●x>2

23060●90°(2k+1),k*Z

23060●–90;90

231●x>1 log(2x+3)>log(x–1)

231●–π/6+πk,ê*Z |cos(2x+π/3)=1|

231●(0;∞). |(2,3)x>1|

231●3;-1 õ/2õ+3=1/õ

231●[–3;1) |õ²+3/õ–1≤õ|

231●2 logx(x²–x–3)=1

231●{2;1} { |2õ–3|=1

231●[–3,25;+∞) |y=x²+3x–1|

231●3/8. |f(x)=x/√x²+3, f(1)|

231●x=arctg9+πê,k*Z

231●–1,3

231●2x+3 |y=x²+3x–1|

231●Ǿ |õ²–3õ+1=–õ|

231●(–∞;2] |ó=2–√3õ+1|

231●x=1/3 |õ²–3õ+1=õ|

Ê.

231●6ln(3x+1)/ 3x+1

231●–2/3sin(2/3x–1) /f(x)=cos(2x/3–1)/

2310●±2π/9+2π/3n,n*Z /2cos3x+1=0/

2310●(-1)n π/18+πn/3; n*Z (2sin 3x–1=0)

2310●–18

2310●(–∞;–6,5)U(3,5; +∞) | |2õ+3|>10 |

2310●[–3;–2]U(1;∞) |–(õ+2)(õ+3)/õ–1≤0|

Ïðîñòûå äåë)

231011232●2√2.

231020●1; 2

À)0; á)-6

2310210●[-5; 2]

231022103●2,032

23102321●(4; 8)

2311●3x–1/3√x-1

2311●{–1;3}

231112●(–1;2;3)

23112●–6

231121●1

23113082833426133●5

2311322●3√14

231135●(–2;–3)

231162120●(–3; 1 2/3]

23118●x<1,4.

23118561517081332413●3/2

23119353●2

23119355●2

Ñì, 6ñì (äèàã ðîìáà)

2312●9y-x-14=0

2312●(–1)k π/12+π/6+kπ/2,k*Z

2312023●–22

23120●9π ñì²

Îñíîâ êîíóñà)

2312023●–22

Xy

231219195412..●–14

23122●–24 |g(x)=(2x+3)12.Íàéäèòå g(–2)|

Ñì; 6ñì

231223●õ>1/3

23122318●3

Êì. (äëèíà ïóòè)

Ñì; 6ñì

23123218●õ=2, ó=1.

2312329●(4;1) |ó=2/3õ–1 2/3 è ó=–2õ+9|

23123556320●22

23124421●3

231248●4m+n/2m+n

23125●õ+1 |2 ·(3õ+1/2)–5õ|

2312680224121●(2;6)

2312746●86

2313●144/25 √3/5; 0.

2313●16 ¾+5√3

2313●(1/3;3)

23131●y=–1

231315●3/4

2313161815170●9

2313191954126275016●–14.

Lg3

231321●1

23133573●13.

2313413●x=5;y=6

23135●–3√2.

2314●π(3ê+-1),ê*Z

231411●(4;0).

231420●–1/2

2314324280●–7; 7

23144●π/2n,n*Z;π/8(2k+1),k*Z

231420●–1/2.

23144025●4

231492313429231●ñ→å→

23149513●3

2315●–5

23150●39

23150●–162

2315115●(3;5),(5;3).

23152933●0.

231557158035●4000.

23157●1 (Ê–íû òàáûíûç)

2316●48

Ln16

231621●(5;-2)

2316232●(1/2;4)

23162321●(4;8)

23163431232●2/9

231644053●4 ã/ñì³

23166●188

23169●1014 (îáúåì ïàðàë–äà)

23171●6 |√x–2–√3x–17=1|

231722315●(3; 2)

23172317●tg9α

2318●4

2318●12 (|ÀÑ|:|ÀÂ|=2:3, ÑÑ1=8)

2318108●3m+2n/2m+n

2318421893●n=5

231842360●–5;2

231842360●2 /Áîëüøèé êîðåíü/

232●a+3b/2a+b

232●17 /2mn+m+n, m=3, n=2/

232●1. /cos π/2–sin 3π/2/

232●–1<x<3 |x²–3<2x|

232●0; 5. |ó=√õ²–3õ–√2õ|

232●(1; 0)

232●1/4 √õ+√õ+2=3/√õ+2

232●1,5 /y=x²–3x+2/

232●1*1/3

232●(-1)n π/6+πn; π/2+2πk;n,k*Z |cos2x+3sinx=2|

232●(-1)ê π/6+π/2ê

232●1/6sin6x+C

232●2–6x/cos²(2x–3x²)

232●³√4

232●4õ²+12õ+9 |(2õ+3)²|

232●x4+6x²y+9y² | (x²+3y)² |

232●–5π/12+2πn<x<13π/12+2πn |2cos(x–π/3)>–√2|

232●60; 120.

232●64, 512

232●4x²+12x+9 /(2x+3)²/

Íå÷åòíàÿ

232●1 1/3 |y=–x²+3, y=2.|

232●(x–1)(x–2) |x²–3x+2|

232●a+3b/2a+b.

Ñ

2320●arctg 0,5+n;–arctg2+k

2320●[0;3,2]

Åí óëêåí)

2320●πn n*Z;±arccos(-1/3)

2320●πn,n*Z ±arccos(–1/3)+2πk,k*Z |2sinx+3sin2x=0|

È(0;3)

2320●–1/x²+2lnx+C

2320064503812120217196●0

A6

23205●π/2ê,k*Z

2321●(1;3)

2321●πn,n*Z |tg²3x=cos2x–1|

2321●π |y=2+cos³(2x+1)|

23210●X=±π/3+2πk, K*Z

23210●2π/5n,n*Z

23210●–x√y

232101●–1/15

232103●30;–2

23211●1 |f(x)=√x²+3+2x/(x+1),f(1)|

23212●8 |2(x–3)²+1=x–2|

23212●S={2}

2321202●4.

2321223●õ>–8 |2õ+3/2>õ–1/2+õ+2/3|

232122●–2π/3. |2•arcsin(–√3/2)arctg(–1)+arccos(√2/2)|

232122●–2/3

2321232117●1,5

23212424●2

23213●õ–3

2321316●5

232133165●2

Íåò ðåøåíèÿ

2321417●êîðíåé íåò |2õ–3+2(õ–1)=4(õ–1)–7|

232142●1.

2321454●1; 2 1/3

23216●3 |õ²–3õ–2|=16

2321636●(–∞, 1,5)U(1,5; ∞)

Cosà

2322●4/3

2322●x²–6x-4/3x(x–2) |x+2/3x–2/x–2|

2322●(0; 1) |log2(3–2x)>log2x|

23220●–π/4+πn<x<arctg2+2πn

23220●π/4+πn<x< arctg2+πn; n*Z

23220●(–1)k π/4+kπ,k*Z

232202●5π/24

23221●20

23221●(1; 0); (–1;0)

23221●(3; 4]

23222●1 log2(x–3)+log22<2

23222●(–5;+∞) |à→=(2;3;2) b→=(2;2;α)|

23222●(–∞;-5)

Àõó

23222●5π/24

23222●7

23222●1/a |(a–b)²/a³–2a²b+ab²|

232221614●50.

2322222●à |(a²/a+b–a³/a²+2ab+b²):(a/a+b–a²/(a+b)²|

23222225●(–2;–1),(2;7) |ó=2õ+3 è (õ–2)²+(ó+2)²=25|

2322223●6/19.

23222322●10.

2322264●(4;2)

23223●1/32.

23223●3 2 3log 2√2 √3

2322312●x>–8

2322313●3

232231664110●24 3/4

2322320●2/3πn(-1)k π/3+2πê

232232222313●(1;2)

232234●±2

232234●1 | (√2–√3)²+(√2+√3)õ=4 |

23223535●2

232238●–1,7

A

232240●(13;∞)

X

232242323●0 |√x²+32–24√x²+32=3|

232243●x<11

232247●6

2323●2x–3/2x²+5 |f(x)=2–3x M(2; 3)|

2323●1 |sin²3x+cos²3x|

2323●1/6sin6x+Ñ

2323●–6

2323●–12/13. |sin(2α+3π), tgα=2/3.|

N

2323●x |2x/x+3 è 2+à/õ+3|

2323●√6 √2+√3+√2–√3

2323●√6 √2–√3+√2+√3

2323●kπ; (–1)k arcsin 1/3+kπ

23230●–π/2+2πn, n*Z |sin²3x+sinx+cos²3x=0|

23230●π/4+πn<x<arctg2+πn,n*Z

|sin²x–3sinxcosx+2cos²x<0|

23230●πn,n*Z (-1)k arcsin1/3+πk,k*Z

232305●[π+3πê; 2π+3πê]

23231●1; 33

K

232312●√6;√6

232312●–√6;√6 |õ²+3+√õ²+3=12|

23232●6.

23232●3/2

23232●–4/3 (sinx+sin2x+sin3x/cosx+cos2x+cos3x, tgx=2)

2323211●(5; 13)

2323221●π

23232230●π/3k,k*Z,π/6+2π/3n,n*Z

|2sin(3x/2)cos(3x/2)–sin²3x=0|

À

23232323●2√3

2323232323●1/9

232323443●bc+a/a²b²

Õ

232328●24

23233●[–2π/9+2πn/3;–π/9+2πn/3],n*z

232331011●2√2.

232332●a²–9b²

232332212●3+√5

232332222313●(1;2)

2323322●–1

232341312●3x²+8x²–6x–5.

2323433●(13/14;–1/7)

2323490●147°

2323511●–413.

232355●–1; 4.





Äàòà ïóáëèêîâàíèÿ: 2014-11-03; Ïðî÷èòàíî: 525 | Íàðóøåíèå àâòîðñêîãî ïðàâà ñòðàíèöû | Ìû ïîìîæåì â íàïèñàíèè âàøåé ðàáîòû!



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