Question

3. Write a function to convert an imperial measurement (in feet and inches) to a metric measurement (in metres). - Program will ask user to input measurement in feet and in inches (2 Inputs) - Program will calculate convert the input to meters 4. You will be familiar with the following formula for finding the roots of a quadratic. $x = \frac{-b \pm \sqrt{b^2 - 4ac}}{2a}$ The term under the square root is called the discriminant and can be used to determine the type of roots the quadratic has. If the discriminant is positive then the polynomial has two real roots; If the discriminant is zero that the polynomial has one repeated root; Otherwise the discriminant is negative and the polynomial has two complex roots. Sample Output: >> TestQuadraticRootsFunction Finding the number of roots for ax^2 + bx + c = 0 Enter the coefficient a: 1 Enter the coefficient b: 3 Enter the coefficient c: 2 The equation has 2 real roots

          3. Write a function to convert an imperial measurement (in feet and inches) to a metric
measurement (in metres).
- Program will ask user to input measurement in feet and in inches (2 Inputs)
- Program will calculate convert the input to meters
4.
You will be familiar with the following formula for finding the roots of a quadratic.
$x = \frac{-b \pm \sqrt{b^2 - 4ac}}{2a}$
The term under the square root is called the discriminant and can be used to determine the type of
roots the quadratic has.
If the discriminant is positive then the polynomial has two real roots;
If the discriminant is zero that the polynomial has one repeated root;
Otherwise the discriminant is negative and the polynomial has two complex roots.
Sample Output:
>> TestQuadraticRootsFunction
Finding the number of roots for ax^2 + bx + c = 0
Enter the coefficient a:
1
Enter the coefficient b:
3
Enter the coefficient c:
2
The equation has 2 real roots

3. Write a function to convert an imperial measurement (in feet and inches) to a metric
measurement (in metres).
- Program will ask user to input measurement in feet and in inches (2 Inputs)
- Program will calculate convert the input to meters
4.
You will be familiar with the following formula for finding the roots of a quadratic.
x = (-b ±√(b^2 - 4ac))/(2a)
The term under the square root is called the discriminant and can be used to determine the type of
roots the quadratic has.
If the discriminant is positive then the polynomial has two real roots;
If the discriminant is zero that the polynomial has one repeated root;
Otherwise the discriminant is negative and the polynomial has two complex roots.
Sample Output:
>> TestQuadraticRootsFunction
Finding the number of roots for ax^2 + bx + c = 0
Enter the coefficient a:
1
Enter the coefficient b:
3
Enter the coefficient c:
2
The equation has 2 real roots

Added by Kimberly P.

Question

Please give Ace some feedback