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

Q: Find the value of x in degrees: sin x = 0.8766

A: The sine function is positive in the first and second quadrant. We can use inverse sine function to…

Q: Find sin(s - t) given that sin s= -5 with s in quadrant IV, and sin t= with t in quadrant II.

A: Given data:     The first given value is: sin s = -1/2. The second given value is: sin t=1/4.   The…

Q: Set up a trigonometric ratio from ZH to solve for x. H U 14

A:

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

A: Given: -

Q: Find the exact of the following, if the exist. a. sec-1 2 C. cot-1 V3 3 b. csc-1 1 d. arc sec-l cot…

A: Since you have posted multiple subparts, as per our policy we will answer first three subparts.…

Q: sin(l nx)dx = ?

A: According to the given information, it is required to solve the given integral.

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: • y = sin¬(10x) %3D

A:

Q: COSX 1+sin2x

A: Solution: The objective is to find the solution to the given differential equation.

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

A:

Q: Express the given quantity in terms of sin x and cos x. Sin (2n – x)

A: The given quantity is  sin(2π-x)

Q: Evaluate. S(sin x)e* dx

A:

Q: Derive a formula for the equation below: tan x sec" x dx Where n + 0

A:

Q: Find the amplitude and period for the function y = −2 sin( 12 x).

A: Given:     y=−2sin12x

Q: Express e(3−5i)x in terms of trigonometric functions.

A:

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: d. Find (sin(cos x)). dx

A:

Q: Use a calculator to solve the following equation for 0 on the interval sin (0) = 0.168

A: using calculator we have to solve the given equation for θ on the interval -π2,π2sin θ=0.168

Q: Find a value of x that satisfies the equation sin 13° cos (x). %3D

A: We know that Sin(x)=Cos(90-x). so...Sin(13)=Cos(90-13).

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: Find an equivalent expression to sin (z + 3)

A:

Q: If sec A = V50 with 0° < A < 90°, find sin 2A and sin 4. %3D sin 2A = sin

A: We have given that sec A=50......(1) The expression for the sec trigonometric function is given as…

Q: Differentiate sin(3x+5) with respect to x

A:

Q: Eliminate the pavameter from. the follawing. X()= cos (2f) Sint

A:

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

A:

Q: Find L{cos() + sin(;)}

A:

Q: What is sin x ? dx

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

Q: Find the amplitude and period of the function. y = 4 cos amplitude

A: To find the amplitude and  period of the function, y=4cos(16x) To sketch the graph of the function.

Q: 1 + sin² (x) dx sint(x)cos (x)

A: We have to find the integral.

Q: Why does eix=cos cos x + i sin sin x ?

A: To prove , or justify the identity exp(ix)= cosx+isinx

Q: snip

A: A periodic function is a function which function's value repeated in regular intervals of their's…

Q: For y = 5 sin 3x, its amplitude is its period is

A:

Q: Differentiate  (sin 2t)/t.

A: ft=sin2tt

Q: Use the unit circle to find all values of 0 between 0 and 2n for which 1 sin 0 V2

A: For the solution follow the next step.

Q: What is the period of the function y = 2 sin x + cos 2x?

A: Given function, y = 2 sin x + cos 2x

Q: a) sin 4pi/3   b) cos 4pi/3 c) tan ( -9pi/4)

A:

Q: Evaluate in degrees without using a calculator.      d. sin−1(1)

A: Given problem:- Evaluate in degrees without using a calculator.        d. sin-1 (1)

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

A:

Q: Find the exact value for which 0 <t< 2n. V3 tan-(-) 3

A: Find the exact value for which 0≤t≤2π.     tan-1-33

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: If sec A = V 50 with 0° <A <90°, find sin 2A and sin A/2

A:

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

A:

Q: Given: tan(0) 12 %3D find sec(0). = 12

A: Trigonometry Ratio's tanθ =PBsecθ=HB By Pythagoras theorem , H2 =P2+B2 Where H is hypotenuse , B is…

Q: Find, correct to six decimal places, the root of the equation cos x = x

A: To find :                          The root of the equation cos x = x up to six…

Q: Evaluate: cos x-sin(sin x)dx and explain your answer in terms of odd/even functions.

A:

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

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