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Òîíí ñîñò)



330●3π/2

330●1/2 |sin(–330°)|

330●π/6+πn; n*Z |3tgx–√3=0|

330●–π/6+πn≤x<π/2+πn,n*Z |3tgx+√3≥0|

330●2(2–√3) (îáúåì ïðàâ 4–íîé ïèðàìèäû)

330●π/9+π/3ê,k*Z |tg3x–√3=0|

Ê

330●3π/4 cm².

Ñì (S ñåêòîðà)

330●ì→={3√3/2, 3/2}

3302520125●10.

33025325●24

330259●19

3303●10°

3303●1 √3x–3=0,(3)

331●(2;1)(5;–2) {õ+ó=3 3|ó|–õ=1

331●π/4(1+2ê),k*Z |cos3xcosx–sin3xsinx=–1|

331●3√3. (log3(log3x)=–1)

331●31√13 cm²

331●3√13 ñì² (ïëîù áîê ïîâåðõ ïèðàìèäû)

331●√3

331●(–3;6) |õ–3/√õ+3<1|

Ê

3310●0 | õ•õ•ó•ó–(3•3•õ•õ•ó•ó+õ•õ•ó•ó):10 |

33102●(0;2)(2;0)

331011●11

3311●y²+8

3311●1 (ñóììà õ+ó)

3311●–2 |f(x)=3x³+1, f(–1)?|

3311220243●1/5

3312●–π/12+π/3n,n*Z

331222123●x≥4

Ìëí. ò.

331270●x*(–∞;–2)U(0;+∞)

33129●(27;9)

331291●16

Íàéäèòå ïëîù êâàäðàòà ÀÂÑD)

33132131●(2;1)

331323327●(–8;–1),(1;8)

3313233360●2

33132829502●3; 10

331333●(8;1)

331332211●x11–1/x11

3313333●2 |3√õ–3√ó=1, 3√õ+3√ó=3, íàéäèòå 3√õó|

33136●(0;27)

3314●–π/8–πn/2 n*Z

3314271915180●1.

3315●4

331538●12

33154●(6;2)

3316243312●3.

3318●7 |{³√õ+³√ó=1 õó=–8|

3318227622542●x(x–3)/2y(x+3)

33191●–2;3

331910●–2; 3

332●1ñì (Íàéäèòå ìåäèàíó ∆–êà)

332●2π |y=sin³x+cos³2x?|

332●2π/3

N)(m-n)

332●P(x)=(x+1)²(x-2) |Ð(õ)=õ³–3õ–2|

332●[–5;1)U[3;5)

332●0 |arcsin(sin π/3)+arcsin(–√3/2)|

332●–2 5/9

332●cos(x/3-π/2)

332●π/12+2πn/3; n*z |sin3x+cos3x=√2|

332●–π/2+6πn<x<π/2+6πn,n*Z |cos x/3>√3/2|

332●³√27m²n/mn

X

33205625●5 lg√x–3+lg√x+3=2–0,5 lg625

33205625●–5; 5

3321●[3;+∞)

3321●–1 |3:3õ+2=1|

33212●(2;1);(–2; 5)

33212●(–2; 5);(2;1) |{õ+ó=3 õ³+õ²ó=12|

332121●3√3x²–8x

3321223●1/2tg(2x–π/3)

3321227191505240●1

332132829502●3; 10.

33218240●õ=–1+√7.

3321860●x=1/3.

3322●1.

3322●[-3;1]

3322●3/a–b

3322●5x4–6x²+6x

33220●x=(–1)k π/4+πk k*Z

3322101●7

33221250●–2;6

33222●1

33222●(a+b–2ab)(a²–ab+b²)

332222●x–y/x+y

3322216●(2;0)

3322222326..●3

33222223263511222412●3.

332222331●11xy²

B

332223●2;–1 |f(x)=–x³/x+x²/x+2x–3|

3322239●(0;–7)

332236●–4cos x/2+1/2sin6x+3√3

332242●28cm/c

33225414●1

33227●[–27; 27]

33227329●(2;1)

3323●2. |(ctg α/3–tg α/2) tg 2α/3.|

3323●–7/11.

33230●3

3323121999●–1

33231219992000●–1

Sup2;

33232109●1/2

3323214●3/2.

3323222●4.

3323222●–24 |ó=õ³–3õ²+3õ+2,õ*[–2;2]|

33232320●0

332323..●2à³+6àb²

3323232323222●õ–ó.

332323332323●2a³+6ab²

33239332232632723●1

3323933232332713●1.

3324233241●2 14/17

332432●–2; 1,5

332433243●41/8

33244●[27;+∞) |log3x+log3(x–24)≥4|

332452●4

3325●3x–1/4x4+5

332513●14.

33253●28

Ê

33253●–3

33265●[1;6)

332662●3

33271●2

33271●x4/4–x³+7/2x²–x+C

33273312●(2;1) (1;2)

3328●3x²+6x+1

33282●5/18

33292●1;9

33294●xmax=–1, xmin=3

3329481●õ8–38

333●π/2+πn,n*Z {√3ctg(π/3–x)=–3

333●213

333●121√3ñì² (Íàéäèòå ïëîùàäü ∆)

Ñì (äëèíà îêðóæíîñòè)

Ñì

333●π/12+π/3k,k*Z (3tg3x=3)

333●2/3 f(x)=x/3–3/x, f(3)?

333●√3/2 |tg(arcctg*√3/3))+cos(arcctg(–√3)|

333●3 √3√3√3….

333●3+3√3.

333●3ln3·cos3x·3sin3x–3 {u(x)=3sin3x–3

333●(a–b)(b–c)(a–c)(a+b+c)

333●y/x

Ñì (Íàéòè ðàäèóñ îêðóæ)

3330●–1

3330●–2 f(x)=e–3x–e3x/3, f(0)

3330●π/2+3πê, ê*Z

3330●π/9+πk/3 3tg(3x–π/3)=0

33310●13

333111311161119●11/12

33315151511251●3/2

3332●24/ln3+3ln3+4

3332●29 |m³+n³–mn, m=3, n=2|

333211121112●8

333212325234●2,5.

Frac14;)

333223●a–b/a+b

3332232●(0;2)

3332311332●1

33323437294915●(3;∞)

33324●–1;0;1;3

A4

3333●90°

3333●√3 |log33x•logx3=3|

33330●–π/12+πn/3<x<π/12+πn/3,n*Z

|sin3x–cos3x/sin3x+cos3x<0|

3333103●–6;6

33332●1/2

33332222●m–n/m+n

333323●3/2

333324●±π/8+πn,n*Z

3333313●6;–6

333335●(64;1)

333345●1

3334●(–2;3)(2;–3)

33344●x=4

Íàéá îñòð óãîë)

333632312●(2; 3)

Ñì. (íàéì îòð)

33371●–3 |³√õ³–37=õ–1|

Ñì (Âû÷ íàéìåíüø îòð)

3339992713●3/8

33410●(π/3+πn;–2π/3–πn) {3x+3y=–π 4cosx•cosy+1=0

3341152552701180●64,5

33411812●1/27

334133●–61;30

X7y5

3342●(–∞;–3/2)

334245101●5.

33428●(27;1),(1;27)

3343●1,25

3343●66 |A=x³y+xy³, x–y=4, xy=3|

33430●7π/36+π/3k,k*Z

33432●(π/2+2πn; π–2πn),n*Z

334331●–61; 30

33434●π/2+πn; π–2πn),n*Z

Íàéòè çíàìåíàòåëü)

33441●(–5;11)

3345131●x=–2 |3x–3/4–5x–1/3>1|

33452●9x²–9x

334540●π/2+πn; ±π/6+πn

33493●3 13/24

33496813●3.

335●xmax=–1: xmin=1

XÝ(-5;-2)

335●9x²+5x

33511●(5/3;+∞)

335141559●õ=2·1/7

3352●(–5; –3) |3 log3(x+5)<2|

33522●–27 |³√35–x²=2|

335250●(–∞;–3)U(2,5;5) {(x+3)³(5-x)/2x–5>0

3353●π,π,3π.

3353●[6πn;4π+6πn], n*Z |cos(x/3+π/3)≤cos 5π/3|

33530●24

Ìëí òîíí

33535●(8;27),(27;8) |{3√õ+3√ó=5 õ+ó=35|

33535●1

33539●7.

335531553774912●7.

336●2π/3

336●[5;7]

336●√3 |sinα+sin3α/cosα+cos3α,α =π/6|

336●27

3361●y=18 x=3

33612●30/b {3a–36/12b–ab

B

33631011808121638●3 5/8

33632227●(1;1)

336512●367

336512●36 {³√x+³√y=6 xy=512

33652220●(4;1)(1;4)

337●49.

33703380●(–1;2),(2;–1)

337338●(–1;2),(2;–1)

X15y8

3382●2

3383●íåò êîðíåé |√3+x√3=8+x√3|

338338●1

339●2

Åí êèøè)

3392●(1;2),(2;1)

3393●–1/3. |3à=³√9/3|

3393333●2sin³2α

Ëþáîå ÷èñëî

339427●3 23/12

34●0,0748

34●[0; 8] |³√x=√x–4|

34●[0;∞) | ó=õ34 |

34●(–∞;–2)U(0;2) {x³<4x

34●1 |√x, ³√x, 4√x|

34●14 (ïåðèì ïðÿì–êà ðàâåí)

34●16π cì³ (Íàéäèòå îáúåì òåëà)

×àñîâ





Äàòà ïóáëèêîâàíèÿ: 2014-11-03; Ïðî÷èòàíî: 282 | Íàðóøåíèå àâòîðñêîãî ïðàâà ñòðàíèöû | Ìû ïîìîæåì â íàïèñàíèè âàøåé ðàáîòû!



studopedia.org - Ñòóäîïåäèÿ.Îðã - 2014-2024 ãîä. Ñòóäîïåäèÿ íå ÿâëÿåòñÿ àâòîðîì ìàòåðèàëîâ, êîòîðûå ðàçìåùåíû. Íî ïðåäîñòàâëÿåò âîçìîæíîñòü áåñïëàòíîãî èñïîëüçîâàíèÿ (0.023 ñ)...