please address part (D) WHAT IS E(Y) AND V(Y)  It is a negative binomial if that help

Q: Use the binomial theorem to expand and simplify.(x + y)4

A: The given expression is  x+y4.  binomial theorem:  a+bn=∑i=0nnian-ibi Here a=x,  b=y,n=4

Q: (hint: sx = 3.1623, sy = 1.5811) Y 1 4 9 3 3 85 .68 -.68 -.85 2. 2.

A:

Q: 19) 6A

A:

Q: What is the coefficient of xy³ when (2y-x)° is expanded by the binomial theorem?

A:

Q: Simplest possibility: y = 3.5 (x + 3) (x – 2) (x – 5)

A:

Q: 8s - 16 (s² + s)(s² + 1),

A:

Q: 2s-3 Find Ll4s+5 s2–4s+5 |

A:

Q: (Pls don’t use the L-hospital rule) Need help with this problem step by step. Thanks

A: Answer and explanation is given below..

Q: Example 4: Sohue: (2+j3)2²+ 4z +4-j6=0

A:

Q: ihtegrate the 4 3X Fallowing rE

A: Given integral is, ∫y4e3xdx

Q: Compate the Cantiderivative of fox) = x²+4 xナ4 %3D x³+ax

A:

Q: I need the answer as soon as possible

A: Solve the given problem.

Q: 6. Solv gx=12- 3 (b) 18, smi 2*+ 2

A:

Q: What is Sum of Squares in f test?

A: In ANOVA, “SS” stands for “sum of squares”, “df” stands for degrees of freedom, F is for the test…

Q: 5s +4 83 None of the Choices. Option 1 5t + 2t³ 5t - 2t³ Option 2 Option 3 Option 4 2t + 5t³ 2t -…

A: Let's find inverse laplace of given  function.

Q: expression fory 2 cx+

A: Given           y=Ax3+Bx2+Cx+D then                    y'''=

Q: 9s + 7 F(s) = 2s2 + 2s + 4

A: Given: F(s)=9s+72s2+2s+4

Q: Evaluate, [2sin 3xcos2xdx.

A: Integrate using some standard formula

Q: 45sixteen = 63b.  Find b. Show your work.  b=_____________

A: Given that 4516=63b So, we have  4×161+5×160=6×b1+3×b064+5=6b+369-3=6b66=6bb=666=11

Q: 2 (2/2)(¥#)() (*| Using rule of indices to simplify А. В. -4 С. 4 D.

A: We will find out the required value.

Q: How can i find a?

A:

Q: What is the coefficient of x5y7 in the expansion of (x+y)12?

A:

Q: cosh(z3)

A:

Q: P onl the hy

A: Volume of solid =∫∫RzdA

Q: x +3 dx x2-3x-10 3. b.

A:

Q: folynomial PC-2) Sx-2x+6

A:

Q: 4 5x2 Evaluate dx. TV3x2-1

A:

Q: Why ane absoluete value bars necelsary in the ancuees for some integrels, and not in others?…

A:

Q: 4s2 + 3s %3D s2

A:

Q: How does e2ln|x| become elnx^2 ?

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Q: 1 L-1 (s²(s + 1).

A:

Q: Eliminale the arbitrany constants 2x 2x Ge?

A: Elimination of arbitrary constants: construct the differential equation

Q: What is the antiderivative of  (x^2 - 70)/2 ?

A: The anti-derivative of a function is a differentiable function whose derivative is equal to the…

Q: btween z= -2.18 and z= 1.34

A: We have to find area betwee  z= -2.18 and z= 1.34

Q: nderstand how part is bro

A: Given : x- doctors had been sued y - doctors work for HMO P(sued) = P(x)  = 0.23 P(HMOs l Sued) =…

Q: Suppose X ~ N(2,3). What value of x has a z-score of -0.67?

A: Given, X ~ N(2,3) Implies, Mean = 2 Standard deviation = 3

Q: differentiałe 7x²-5xy" 3.

A: Consider  7x2-5xy3=-4

Q: (-). m =(z")

A: True.

Q: 18x°z³ 53 sume that all variables represent positive real numbers.

A:

Q: y=3x

A: y = 3x  is an equation of a line  General form of equation of a line = y= mx +c Where, m= slope of…

Q: -zyso

A:

Q: 3) f 5x ax х+4

A:

Q: What is the coefficient of x'y' when (x – 2y)² is expanded using the - Binomial Theorem?

A:

Q: How to Compute the sum of squares Y?

A:

Q: 7. (x-2)2 + (Vy + 1)2 9

A: (x-2)2+(y+1)2=9(x-2)2+(y-(-1))2=32Comparing with standard equation of circle(x-a)2+(y-b)2=R2Center…

Q: 4) Tro

A: answer is in next step

Q: 25. y = V2r + 3 %3D

A: Since you have asked multiple question, we will solve the first question for you. If youwant any…

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.