Astudent is interested in the aerodynamic drag on spheres. she conducts a series of wind tunnel tests on a 10-cm-diameter sphere. the air in the wind tunnel is at 50 ∘c and 101.3 kpa. she presents the results of her tests in the form of a correlation, d = 0.0015 v 1.92, where d is the drag force in newtons and v is the velocity in m/s. another student realizes that the results would have been more effectively presented in terms of dimensionless parameters, say, π 1 = f ( π 2 ) = c π 2 a, where π 1 and π 2 are dimensionless parameters and c and a are constants. what are the most appropriate dimensionless parameters (π 1 and π 2) and the corresponding values of c and a? what would be the drag on a 2-cm-diameter sphere placed in a 1-m/s , 20 ∘c water stream?

answer:

no man

explanation:

no i dont want it

answer:

I dont think you should be doing this lol, this isn´t the right spot for this

Explanation:

answer:

// here is code in C++.

#include <bits/stdc++.h>

using namespace std;

//main function

int main()

{

  // variable

 int n;

 cout<<"enter a number:";

 // read the input

 cin>>n;

 // find the square root of the absolute value

 float square_root=sqrt(abs(n));

 // print the square_root

 cout<<"square root of "<<n<<" is: "<<square_root<<endl;

  return 0;

}

Explanation:

Read a number from user and assign it to "n".Then find its absolute value with abs() function.Then calculate the square root of the absolute value with sqrt() function.Print the square root of the number.

Output:

enter a number:-17

square root of -17 is: 4.12311

                                                         This is easy

                                                     sinserly Natalie 7 grader (this is not that hard)

true

Explanation:

this is true because it is