Find sin 0 given that 0 = arctan(1/3). |

Q: sinx dx 7+cos?x 1 arctan /7 (COSX V7

A:

Q: Express (cos(a@) ti sin 4i sin (a@) in exponential form

A:

Q: 00 -dx- ;, 0 < p <1. sin px 7. Show that 1+x

A:

Q: | cos z In(sin x)dr

A: In some cases an integral can be converted to a standard integral using an appropriate substitution.…

Q: find x,sin(2cos-1(cot(2tan-1x)))=0

A: Given: -

Q: find the extreme values on the interval g(θ) = sin2 θ − cos θ, [0, 2π]

A:

Q: If sin v = with < v < T and cos w = * with 0 < w < , find sin (v + w)

A: Given that π2&lt;v&lt;π. So, v is in the 2nd quadrant.In 2nd quadrant sinv is positive but cosv is…

Q: 5. Find the values of a and b such that dx tan 1 + sinx a + b . %3D

A: We need to integrate ∫11+sinxdx

Q: 1. Find the exact values of sinh (0) and cosh (0) using their definitions.

A: Sinh x=ex-e-x2∴ sinh0=e0-e-02=1-12=0∴sinh0=0      cashx=ex+e-x2∴cash0=e0+e-02=1+12=1⇒cash0=1

Q: Find sin (0). Cos (0) = 4 Show your work here

A:

Q: FIND DY/DX OF THE FOLLOWING 3. y-tan (1+sinx)

A:

Q: Suppose y = sin x. What is the x- value between 0 and that corresponds to a y-valué of ? 2 [?]

A: The objective of the question is determine the value of "x" where as y=1/2 in the given function…

Q: use this to evaluate /x*sin (2x)dx

A: Integrating using by parts...

Q: Calculate sin(x) -dx. √cos(x)

A: note : As per our company guidelines we are supposed to answer ?️only the first question. Kindly…

Q: Apply Newton’s approx. to find the value of x for cos x = sin x; x0 = 1.

A: Topic-  Numerical Analysis. Newton's approximation Formula: xn+1 = xn - f ( xn)f' (xn)

Q: sin(cos (2x)), where 0<x<

A:

Q: what is y' of y=sin-1(cos x)

A:

Q: Find y' if cosh x sinh?

A:

Q: Differentiate a $sin "(z) with respect to sin x.

A: We will find out the required value.

Q: 2. Find the exact value a. sin'' -1/2 b. arccos - с. tan-1(tan - )

A:

Q: Evaluate the integral. sin(5.x) sin(4x) dx

A:

Q: Find the trigonometric integral ∫x tan4 x2 dx

A: Given: I=∫xtan4x2dx for evaluating given integral, we substitute  x2=t…

Q: d(tan(x)) Using Euler’ formula, show that dx cos x 1.

A:

Q: Evaluate cos x -2 sinx sin 2x dx Round to 4 decimal places.

A:

Q: Find the value of

A: To find the value of ddxtanxx=π3.

Q: 4. sinx 1-sin² x dx

A: We have to find the value of the given integral ∫sinx1-sin2xdx

Q: | cos (nt)sin(at) dt Find

A: This integral can be solved by the method of substitution.

Q: Evaluate [si sin 3x cos 5x dx.

A:

Q: Q If find x tan cy2 of +2x the Value dx?

A: Given function is                                                  x2y+3y4=xtany+2x differentiating…

Q: 36. sin x dx, with 6 rectangles using the Right Hand Rule.

A:

Q: What is sin x ? dx

A: We know that ddxf(x) = limh→0f(x+h)-f(x)h

Q: Derive a formula for tan x sec" x dxr where n# 0.

A: Please go through the attached solution. I hope that this solution will help you. Thankyou . Best…

Q: use a geoetry formula to find the exact value of the definite interval (-2x+4) dx on the interval…

A: The given function is (–2x+4) with the interval [0,3].

Q: If f(x) = 2x(sina + cos a), find f'(x) = %3D

A:

Q: The smallest positive number for which sin(t) - cos(2t) = 0 is t =

A:

Q: Differentiate  (sin 2t)/t.

A: ft=sin2tt

Q: Hiw Find et dx sin -x も

A:

Q: So sin(x)dx

A:

Q: Find the values of θ between 0° and 360° such that: sin θ = 0.8

A:

Q: Evaluate sin (x) cos(r)dx using an appropriate substitution.

A: Given that, I=∫absin5(x) cos(x) dx We have to find the solution of above integration.

Q: a (a) L{sin at}=- s2 +a?

A:

Q: Recall that cos 'x = arcas x. find %3D 1/2 X sin(cou-x) dx

A: Answer

Q: cos 4x-1 dx is equal to cot x-tan x

A: Introduction :

Q: Find the arc length of f(x) = In(sin(x)) for - 10 8

A:

Q: Evaluate Te*(sin x +cos x)dx

A:

Q: As x gets closer to zero, tan2x/ln(1+x) gets closer to what value?

A: This question can be solved using the concept of L HOSPITAL,'S RULE.

Q: Eoaluate dx, Hence find the value of sin dx.

A:

Q: Find given sin(3x)cos(x). dx

A: Derivative of y = sin(3x)cos(x)

Q: | cos(x) sin(2x) dæ

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.