Answer:
Policy holder
Explanation:
There is no power of attorney needed nor mentioned in the problem. The insurer is the one who sells the policy. The rider doesn’t have to have insurance so that is irrelevant.
Answer:
#include <iostream>
using namespace std;
int main()
{
double number1, number2, sum;
cout<<"Enter a number: ";
cin >> number1;
cout<<"Enter another number: ";
cin >> number2;
sum = number1 + number2;
cout <<"The sum of two numbers is "<< sum <<endl;
return 0;
}
Explanation:
The correct program can be seen above.
You need to add #include <iostream> and using namespace std; before your main function. Other issues are following;
Line 4, 5, 6, 7, 9 -> cout and cin must start with a lowercase letter
Line 5 -> cin >> number1;
Line 7 -> cin >> number2;
Line 8 -> sum = number1 + number2;
Line 9 -> cout << "The sum of two numbers is " << sum << endl;
Answer:
a, 22276.07
b. $32.9157 million
c.$29.9669million
Explanation:
Find the values of k and a assuming a relationship of the form Assume that f(y)=ky^a is in units of barrels per day.
b. Determine the optimal timing of plant additions and the optimal size and cost of each plant addition.a=0.8073, rx=0.41
optimal timing x=rx/r=2.05yrs
optimal size xD=2.05(1.5)
3.075million barrels/year
$32.9157 million
c. Suppose that the largest single refinery that can be built with current technology is 7,500 barrels per day. Determine the optimal timing of plant additions and the optimal size and cost of each plant in this case
Optimal size xD=min
Optimal timing will be X^*=x*D/D=2.7375/1.5=1.825 year
optimal cost f(y)=ky^a=0.0223(7500)^0.8073=$29,9669 milion
Answer:
- Model A12 = 4,354 units
-
Model B22 = 2,214 units
-
Model C124 = 812 units
Explanation:
We must first find the contribution margin for the 3 models:
A12: $51 - $41 = $10
B22: $109 - $80 = $29
C124: $403 - $321 = $82
Then we can solve the following equation:
0.59X(10) + 0.3X(29) + 0.11X(82) = $174,316
5,9X + 8.7X + 9.02X = $174,316
23.62X = $174,316
X = $174,316 / 23.62 = 7380
We need to sell the following quantities per model (final units have been rounded up):
Model A12 = 4,354 units (= 59% X 7,380)
Model B22 = 2,214 units (= 30% X 7,380)
Model C124 = 812 units (= 11% X 7,380)
The correct should be 3 or 4 im not exactly sure they both have to do with force