A correlation is a consistent relationship between two or more variables. It relates to our tendency to draw causation from mere correlation.
Solution :
x = float_(input())
y = float_(input())
z = float_(input())
res1 = x**z
res2 = x**(y**z)
res3 = abs(x-y)
res4 = (x**z)**0.5
print('{:.2f} {:.2f} {:.2f} {:.2f}'.format(res1,res2,res3,res4))
Output is :
5.0
1.5
3.2
172.47 361.66 3.50 13.13
The instructions that he microprocessor can execute each
second if the assembly line is present will be depending on the workload and
the architecture’s core because it is all depending on the speed of the CPU and
the multiplier that it acquires.
Answer:
The code is given in C++ below
Explanation:
#include <iostream>
using namespace std;
int main()
{
float fv,pv,r,k,n,pmt,totalmoneyinvested;
pv=1000.00;
r=6/100;
k=12; //The value of k should be 12 for monthly installments
n=45;
pmt=250;
totalmoneyinvested=pv+(pmt*12*45); //The total money you invested
fv=pv*(1+r/k)*n*k+pmt*((1+r/k)*n*k-1)*(1+r/k)*r/k;
cout<<"Initial Investment:"<<" $"<<pv;
cout<<"\nRate Of Return:6%";
cout<<"\nLength of Time:"<<n<<"year";
cout<<"\nMonthly Payment:"<<" $"<<pmt;
cout<<"\nFinal Amount:"<<" $"<<fv;
cout<<"\nThe Money You Invested Is $"<<totalmoneyinvested<<" And The Final Amount Is $"<<fv;
return 0;
}
