We have N measurements collected as i.i.d. observations from a random variable x and the pdf of measurements is in binomial form as p(x[r] | s)=(»)s*In](1 – s)(N-x[n]) for n = 0,..(N-1). x[n], where s denotes the probability of success. a. Write p(x | s) and design a ML (Maximum Likelihood) estimator for s. b. Show that the ML estimator is unbiased. (Hint: E[x [n] ]= Ns for the binomial distribution) c. Calculate the CRLB (Cramer-Rao lower bound).

Q: 55/5 +2

A: We will divide 55/5 first  Using long division 55/5=11

Q: 9+(_3)=

A:

Q: 3x5y8. V18x*y6 5,8

A:

Q: 8<3r-1<-1

A:

Q: x+6 x+5 + = 8 2 3.

A: Simplify the rational expression as follows, The common factor of the denominator is 6. So, multiply…

Q: State true or false  -p >= -p

A:

Q: hospital du

A:

Q: x + 5 > x-1

A: We need to solve inequality.

Q: Need help with (D)

A: Enter the data in Excel.

Q: 8/s-5=-8/7s-10

A: Given equation is

Q: 2/3 (6-3/2)

A:

Q: 5 mm 12 mm mm^3 Volume = 5 mm ww s 9 mm

A: Observation: cuboid on the top of other cuboid  Dimension of the cuboid in the down: Length…

Q: 4/5(-15/11)

A: The given fractions are,

Q: Simplify 3/z+5/x/6/z-9/x

A: To collect like terms and simplify the result

Q: Find and sketch the domain of the function In(x + y) f(x, y) 1– y?

A: From the given information. The function in x and y is as follows. fx,y=lnx+y1-y2

Q: ☐ О ☐ 4. Sketch the slope field for y = y-x 5 + 2 0

A: Step 1: Matlab code: % Define the differential equation dydx = @(x, y) y - x; % Create a grid of x…

Q: 124/(128)-3

A: Given : 124(128)-3

Q: Absolute Freq=12, 8, 10 then  Cumulative Freq=40% , x , 100%

A: Given:   Absolute Freq (f) Cumulative Freq   12 40%   8 x   10 100% Total 30

Q: 13 2/2

A:

Q: 8 mm 12 mm 2 mm Volume = mm^3 10 mm 3 mm

A: Volume of given figure

Q: 6. ex5 dx そ6

A:

Equations and Inequations

Equations and inequalities describe the relationship between two mathematical expressions.

Linear Functions

A linear function can just be a constant, or it can be the constant multiplied with the variable like x or y. If the variables are of the form, x2, x1/2 or y2 it is not linear. The exponent over the variables should always be 1.