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Flow CHART READ THIS PROGRAM OVER SEVERAL TIMES vI: Flow chart the problem that follows. DO NOT WRITE THE CODE. Your grade will depend on how well you show cosmology the behavior of space through time is given by a function called the scale factor r(t). The variable,t, i behaviors of the scale factor depending upon estimates of the amount of matter in the universe. The amount of rogrom will start by asking the user for the epsilon value only from which an output ofr and t will be that the flow chart represents the structure of this program and basic calculations and logical expressions are ented in the flow chart(show formulas used below in the chart) and proper flowchart symbols are used. In and has the range O to 2 radians interval 0.01. The Freedman model predicts three possible matter depends on a factor kno wn as Elpsilon) being 0,+1 or-1. With E -O then r(t) Gt/2, With Es -1 then rlt) and with E-+1 then rft) G(1-costt)). G is related to Newtons gravitational constant and 94000. produced fro t is m the appropriate formula for the range of t values. The program should terminate when the range of inished. HINT. Reflected in the flow chart must be the WHILE loop and If-elseif else structures for full credit. USE PENCIL & LEAVE PLENTY OF ROOM and show the connecting lines with flow direction in the chart.
int X(6), C(3): /HINT THESE ARE GLOBAL VARIABLES int TestMe(int & Y, int Zk-...m int main 0 Ill: What is the output from the following SEGMENT: note TYPES OF PARAMETERS AND VARIABLE SCOPES W TestMe(A, B); cout <<-A << A << B = << B << endl; int TestMe (int &Y, int Z) cout << C << C << endl; cout << Y = << Y << endl; return Z; IV: : Write a function that will calculate the length of the hypotenuse of a right triangle and add it to the area. The function will take two real number parameters for the other two sides of the right triangle. The function will return the resulting sum it computes and be sure to show the header. Add for full credit a call expression to the function from main. Assume appropriate libraries have been called. V. Construct a program using MSVS and Use the well known trapezoidal rule to get an accurate area under the curve for u(t)-2t (sin2t +8): from 0 to 0.9 radians. Run this program and attached code, and output all with your name on it.Use comments and instructions to user who enters the limits 0 to 0.9. The function should be gotten via a call to the function. Attach to the blue book when done.
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Answer #1

As per the given details the solution should be as follows :

Stat Set G:9400o ord O Read Evalue Falue Trou False False False Fol se Tree Trua True t valuu t Valu

The output is as follows:

Y = 5 Z = 2

C = 3

X = 1

X = 11 Z = 7

Y = 18

A = 18 B = 2

X = 11 C = 4

W = 7

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