Solue 9 tan oc + 5=o where o SXS.

Q: 2z tan a (1+ tan? z) dz

A:

Q: Find tanC. 1 A 3 V3 2 O V3 3 2. 12

A: We will find tan C as following.

Q: g(x) = 7 sinx, [0, π], 6 rectangles

A:

Q: 4x + y+1 = 2 tan 4x +y+1= 2 tam

A:

Q: Using substitution: Describe why Sæ(5 – 2²) dx ± fu*du where u = 5 – x2.

A: here we replace (5-x^2) with u then differentiate u, let us see

Q: Evaluate S2 sin5 30 d0 (Take n=7) 신우

A: The trapezoidal method uses the formula: ∫abydx=h2(y0+2(y1+y2+y3+...+yn-1)+yn), where h=b-aN and N…

Q: 7 .TT/2 *3 [¹²³r r cose dr de dz

A: Given: I=∫-17∫0π2∫03rcosθdrdθdz   We know that; The Power Rule: ∫xndx=xn+1n+1+C The common integral:…

Q: 2n Evaluate sinxdx 3 None -1/2 O 1

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Q: ® I co coso de COs o

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Q: R0)-3X+Sinx -e* , Xo- o, Gd lisk o of ad root where Tol - 10-3 usng nemfous

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Q: 000 SUD 31 (i) y" +4y= 2 cos²x+10e

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Q: 3D when x= 1, y- "4 AnswER. In x + tan()=1

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Q: 6 tan²(x)dx

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Q: fx /25 + x² dx, we let x= 5 tan e

A: Follow next step

Q: find dy/dt.

A:

Q: 7. Let y = tan (3x - 2), find y'.

A:

Q: UT 2. 3. ja

A: Given, Simplify a) x45b)a235

Q: 20 It tana つ0

A: The given limit,limx→01xtan x

Q: 3. tan r dr cos r 6.

A: Given: To find: The value of the integral.

Q: Solve : 7tan³x – 21 tan x = 0 π 2π 4π 5π A B., T, c. D. 0,T, IT, 3'3 3' 3 7π 5π 6. 3 O A Ов O c OD

A:

Q: -2 4* y" - 47' + 47 = x sinx

A: Solution :-

Q: dx 4+9x2 Select one: O a btan-1(홀) +c O b클tan-1() +c Ocoin-1(플) C. +c Od 클tan-1(들) + c edited 3:1

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Q: 2sinx if 2 sin x %3D what is u?

A:

Q: 3 sin y prcos y 2. xdzdxdy

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Q: r= 5•sin(4-0)

A:

Q: 14. Find a) fesin2xdxb) Ja dx, using the substitution x-2 tan0.

A: (a). The given integral is: I=∫ex sin(2x) dx

Q: Evaluate sin (ax) (ax) V3 (2ах) da Cos

A:

Q: 4.) 2 tanx (sin x) tan x = 0 %3D where do I begin? NG Cue! 2240

A:

Q: Sin O Coso 1+2In0

A: First use property of log then differentiate

Q: ngle Belo 1. Sin B = 30 34 2. Cos B = 3. Tan B %3D 16

A: Given problem:-

Q: lime Sinc@3 Jの1-

A:

Q: 32. tan' 0 sec' 0 d0 3

A: To evaluate ∫tan3 θ sec3 θ dθ

Q: 5 sin-ty = 0 b 3.

A: According to guidelines we should have been able to solve only one question at a time Solve # 3

Q: COSコ =。 ginc a= dメ when x メニ

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Q: St dx tan 1²dt=2x tan x² X (A) True B) False

A:

Q: O C = Paith 4: 3+ las t+ I sint t=0.

A:

Q: x2 tan In y

A: Here we can find dy/dx as below

Q: Oi) ofu then Poore thad x4 +4 = tance. 2.

A:

Q: sin8n If an than |a,|> 8 8" +1 Select one: True O False

A:

Q: Sin'xdx=?

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Q: 5. tan?x = 3 secx 2 %3D

A: As per our guidelines we are supposed to answer only one question. Kindly repost others question as…

Q: Evaluate 16 tan x dx. 16 tan °x dx = O

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Q: 3. tan(xy) + xy = 0

A: Since, the student has clearly mentioned to solve question number (3), so we are solving only…

Q: r = 3 sin 20

A: Given: Polar equation r=3sin2θ To find:  Graph of given polar coordinate

Q: Sin(theta)=0.705

A:

Q: If y= tan (kx) + tanh'(kx) and (1 - 625 x) y'=A Then K=, -.... Answer:

A:

Q: SIn(x) dx Select one: O True False

A:

Q: If 16(sinx)? + 16(cosx)2 10 then x-... O T/4 O T/3 O T/2 3π/4

A:

Contingency Table

A contingency table can be defined as the visual representation of the relationship between two or more categorical variables that can be evaluated and registered. It is a categorical version of the scatterplot, which is used to investigate the linear relationship between two variables. A contingency table is indeed a type of frequency distribution table that displays two variables at the same time.

Binomial Distribution

Binomial is an algebraic expression of the sum or the difference of two terms. Before knowing about binomial distribution, we must know about the binomial theorem.