The National Association of Insurance Commissioners is involved in the regulation of insurance through which of the following: I. Direct involvement through the development of specific regulations for all states to follow II. The regulation of the insurance commissioners of all states III. Indirectly, by the exchange of information and preparation of recommendations IV. Assuring that the insurance of all states are somewhat uniform V. Accrediting state insurance regulatory offices a.) I, II and V only b.) I and IV only c.) III and V only d.) IV only e.) II, III, and IV only

Given the following program below answer the following questions.

1.Draw a program flow graph for the binsearch() function
2. Find the Define and Usage node, du-paths and dc-paths for all the variables

int binsearch(int x,int v[],int n)
{
    int low,high,mid;

    low=0;
    high=n-1;

    while(low<high)
    {
        mid = ( low + high ) / 2;

        if( x < v[mid])
            high  = mid - 1;
        else if ( x > v[mid])
            low = mid + 1;
        else
            return mid;
    }
    return -1;
}

A certain practical current source provides 0.1890625 W to a 90 ? load. That same practical current source provides 0.1987425 W to an 730 ? load. If the same practical current source had a resistance RL is connected to it, creating a voltage across RL of vL and a current through RLof iL. Find the values of RL, vL, and iL if
(a) vL×iLvL×iL is maximum
(b) vL is a maximum
(c) iL is a maximum.

(a) RL =  ? , vL =  V , iL =  A

(b) RL = ? , vL =  V , iL =  A

(c) RL =  ? , vL =  V , iL =  A

An incompressible liquid flows through a straight horizontal pipe. Friction of the fluid within the pipe causes a small amount of heat to be transferred from the fluid; to compensate, flow work must be done on the fluid to move it through the system (so W(dot)fl is greater than zero.

a) How are V(dot)in and V(dot)out related, where V(dot) is the volumetric flow rate of the liquid? (Remember, fluid is incompressible)

b) How must the pressures of Pin and Pout be related?

Any help is appreciated, I don't understand this at all.

A 130.0 mL sample of 0.070 M Ca 2 + is titrated with 0.070 M EDTA at pH 9.00. The value of log K f for the Ca 2 + − EDTA complex is 10.65 and the fraction of free EDTA in the Y 4 − form, α Y 4 − , is 0.041 at pH 9.00. What is K ′ f , the conditional formation constant, for Ca 2 + at pH 9.00?

What is the equivalence point volume, Ve, in milliliters?

Calculate the concentration of Ca2+ at V=(1/2)Ve.

Calculate the concentration of Ca2+ at V=Ve.

Calculate the concentration of Ca2+ at V=1.1Ve.

Calculate the mass percent (m/m) of a solution prepared by dissolving 49.94 gg of NaClNaCl in 173.6 gg of H2OH2O.

Express your answer to four significant figures.

Vinegar is a solution of acetic acid in water. If a 125 mLmL bottle of distilled vinegar contains 27.6 mLmL of acetic acid, what is the volume percent (v/v) of the solution?

Express your answer to three significant figures.

Calculate the mass/volume percent (m/v) of 20.5 gg NaClNaCl in 60.5 mLmL of solution.

Express your answer to three significant figures.

1) There is a continuous function from [1, 4] to R that is not uniformly continuous. True or False and justify your answer.

2) Suppose f : D : →R be a function that satisfies the following condition: There exists a real number C ≥ 0 such that |f(u) − f(v)| ≤ C|u − v| for all u, v ∈ D. Prove that f is uniformly continuous on D

Definition of uniformly continuous: A function f: D→R is called uniformly continuous iff for all sequences {a_n} and {b_n} in D if (a_n) - (b_n)→ 0 then f(a_n) - f(b_n)→ 0

Let R be the two-dimensional region in the first quadrant of the xy- plane bounded by the lines y = x and y = 3x, and by the hyperbolas xy = 1 and xy = 3. Let (x,y) = g(u,v) be the two-dimensional transformation of the first quadrant defined by x = u/v, y = v.

a) Compute the inverse transformation g−1.

b) Draw the region R in the xy-plane and the region g−1(R) in the uv-plane

c) Use the transformation to compute the value of the double integral xy dx dy