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shepuryov [24]
2 years ago
14

Write a statement that assigns treeHeight with the height of a tree given the distance from the tree (in feet) and angle of elev

ation (in degrees).
Use the following formula: tangent of angleElevation treeHeight/ treeDistance treeHeight
Computers and Technology
1 answer:
Nina [5.8K]2 years ago
6 0

Answer:

treeHeight = tangent of angleElevation * treeDistance

In java, we could write it as:

double treeHeight = (Math.tan(angleElevation) * treeDistance);

Math.tan(angleElevation) is an inbuilt java mathematical function used to calculate the tangent of a value and the return value is always double.

Explanation:

formula:

tangent of angleElevation = treeHeight/treeDistance

We want to assign treeHeight, so we cross-multiply and we get:

treeHeight = tangent of angleElevation * treeDistance

Off course, the treeHeight will be in feet also.

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Write the definition of a function named quadratic that receives three double parameters a, b, c. If the value of a is 0 then th
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Answer:

#include <iostream>

#include <cmath>

using namespace std;

//initialize function quadratic

void quadratic(double, double, double);

int main() {

   //declare double variables a, b and c

   double a,b,c;

   //take input from user

   cin>>a>>b>>c;

   //call function quadratic

   quadratic(a,b,c);

return 0;

}

void quadratic(double a, double b, double  c){

   double root,n;

   //check if variable a is equal to zero

   if(a==0){

       cout<<"no solution for a=0"<<endl;

       return;

   }

   //check if b squared - 4ac is less than zero

   else

   if(((b*b)-(4*a*c))<0){

       cout<<"no real solutions"<<endl;

       return;

   }

   //print the largest root if the above conditions are not satisfied

   else{

       n=((b*b)-(4*a*c));

       root=(-b + sqrt(n)) / (2*a);

       cout<<"Largest root is:"<<root<<endl;

   }

   return ;

}

Explanation:

Read three double variables a, b and c from the user and pass it to the function quadratic. Check if the value of variable a is equal to zero. If true, print "no solution for a=0". If this condition is false, check if b squared - 4ac is less than zero. If true, print "no real solutions". If this condition is also false, calculate the largest solution using the following formula:

largest root = (-b + square root of (b squared - 4ac)) / (2*a)

Input 1:

2 5 3

Output 2:

Largest root is:-1

Input 2:

5 6 1

Output 2:

Largest root is:-0.2

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(A) IF (IsFound

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