secx-11-cos.x sinx secx +1

Q: 2cos(2x)sin(2x)-sin(2x)=0

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Q: f(x) = cos* (tan*(sin²(x³)))

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Q: 3 sin x + 4 cos x +5**

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Q: COs x 10. S V4-sin2 x

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Q: he interval [0,2r) cos (x) sin (x) = 2 cos (x)

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Q: 5) 3tan-1x + sin-x = 4

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Q: 4 f sin(5 – 6x) sin (6x – 4)dx -

A: Here limit are not given so we integrate only without using of limit.

Q: Simplify: cosx sec x – cos² x O cos² x sec x sin x

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Q: cos(x) / 16 - sin2(x) dx

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Q: cos 2x + 2 sin 2 x = _______

A: This question can be solved by applying the formula of cos2x cos2x=cos2x-sin2x

Q: |(sin 3x + cos 2.x)* dx

A: Given integral is ∫sin3x+cos2x2dx

Q: 2dx 2 2 cos x√ 4tanx - tan x S-

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Q: sin 2x V2 – cos 2x dx

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Q: | (cos(3x) sin(x) – sin(3x) sin(x)) dæ

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Q: BIN 2 sin² x cos x dx

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Q: sin20 6. J 1-cos 0

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Q: sin(2x) cos(2x) dx 1+ cos(4x)

A: The complex form of integral can be converted to simple integral using integration by substitution…

Q: 2- tan²x + 1 + tanx secx = 1+sinx cos²x

A: To show that , tan2x+1+tanx.secx=1+sinxcos2x

Q: tan°(x) sec²(x) dx = 1/7tan^7(x)+1/9tan^9(x) %3D

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Q: Find y': COS X y = 1-sin x O y' = sin² -sin x-cos² x (1-sin x)²

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Q: 2 sin2x + sin x -1 =0

A: To Determine: Solve this equation:

Q: sin(2x) 2+ cos(2z) da ++

A:

Q: cos 2x - 2 sin x- cosʻx=-3

A: Consider cos 2x-2 sin x-cos2 x=-3  . . . . . (1) We have cos 2x=2 cos2 x-1 . . . .  . . (2)

Q: sin(-æ) = - %3D V2 tan(x) = – %3D cos(x) csc(x) cot(x)

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Q: cosx y = x 2 (sin -1 x) 3 y=ー cos X 6. 5.

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Q: 7/4 (sec² x – sin x)dx

A: 1. ∫sec2x dx=tanx 2. ∫sinx dx=-cosx 3.∫(u±v)dx=∫u dx±∫v dx 4. ∫abf(x) dx=F(b)-F(a), where ∫f(x)…

Q: 1-sin' x 3D sin.x 6. cosxcotx

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Q: cOs x dx sin² x+ 2 sin x+5

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Q: sinx dx cos³x (1 – sec*x)3 A)를 (1-sectx)-4 +C B)를 In(1 sec*x)3 + C c)금 (1-sec+x)-2 + C D)름…

A: Note:- Since you have asked multiple question As per our policy, we will solve the first question…

Q: secx-1 sin x %3D V secx+1 1+cos x

A: It is basic trigonometry identity

Q: Verify

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Q: cos(2x)– cosx sin x 4. lim, »o

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Q: sin2x -dp- cos x+cos*x-2cos?x

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Q: sin x (cos x + 4) dx 1+cos²x

A: SOLUTION-

Q: 1-sin x dx 1-cos x 2

A: Introduction :

Q: šx<2a . dation where 1 1. sin x = 2 2. 3tanx-1=0 3. 2cosx=cosx

A: We will find the values.

Q: cos dx 5. Vaš sin² 3

A: Consider the integral: I=∫cos6x23dxx25sin23x23

Q: x where 3π/2 ≤ x ≤ 2π. 1 + sec²x = 2 + cos²x + sin²x

A: Here we use formula of trigonometric equation.

Q: sec x-1 sin x %3D secx+1 1+cos x

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Q: sin(2x) dx cos(2x)+5 2x dx V3x +1 4 sec2(2x) dx ! 3(1-tan 2x)

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Q: cos x-sinxtanx=

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Q: 1 (tan x + cot х) sec x %D 1/cosx 1/sinx 1

A: Given query is to find the correct option for the expression.

Q: 2 X-9 Sinx +34 2

A: Hi ! Thanks for posting your question. Since our portal allows to answer only first three questions,…

Q: (ii)V 1 – sinx (in) 1+ cosx 1 + sinx sinx

A: i)Given, 1-sinx1+sinx Take conjugate of denominator term and multiply it with both numerator and…

Q: 9. sec(1- x) tan(1 – x) dx

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Q: 1+ cosx + sinx sinx 1+cos x 2sec x 2csc x 2csc 2x 2sec 2x X.

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Q: Solve over the interval [0,2pi)

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Q: sec(x)cos(3x)=0 from [-pi/2, pi,2]

A: sec x cos 3x=0          [-π/2,π/2] sec x (4 cos3x - 3 cos x) = 0 [cos 3x= 4 cos3x - 3 cos x] 4 sec x…

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.