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- Copy that Do you know how to salve a quadratic equation to land this space coupe
- Space trooper We are going to have to make an emergency landing on the moon
- Yes I do know how to solve quadratic equations I will now show you how we are going to solve in order to land
- Copy that to land the starship we need to have the code to land as smoothly as possible
- Copy that so that explains why you wrote +4x on both sides of the equation to make the right zero
- yes now you can identify a,b, and c to find the number of solutions
- Solving Quadratic Equations By Using The Quadratic Formula1. Standard Form ( )2. Find the number of real solutions by using the discriminant: (a)(c)a) If disc. 0, then 2 real solutionsb) If disc. = 0 , then 1 real solutionc) If disc. =, then No real solution3. Use the quadratic formula to find the solutions(zeros, roots) of the quadratic equations.4. Graph the quadratic equation to verify your solution.
- So the function is -4x - 24 = -4x. First you have to move all terms from the right to the left by using inverse operations, in order to rewrite the equationin standard form
- correct remember that has to be written first because it has the highest exponet
- If the answer is greater than 0, there are 2 solutions. If the answer is 0, there is only one solution, and if the answer is negative, then there is no solution. In this case, there will be 2 solutions.Yes correct, we substitute a, b, and c into the discriminant Formula. This is where I get stuck and I don't know what to do next
- Solving Quadratic Equations By Using The Quadratic Formula1. Standard Form ( ) 2. Find the number of real solutions by using the discriminant: (a)(c)a) If disc. 0, then 2 real solutionsb) If disc. = 0 , then 1 real solutionc) If disc. =, then No real solution3. Use the quadratic formula to find the solutions(zeros, roots) of the quadratic equations.4. Graph the quadratic equation to verify your solution.
- So space trooper do you know how to code this part
- Ok, that helps. After substituting the values of a, b and c, we then split up the + and - to get the two solutions right?We get x = -2 and x = 3. That means that the graph will intersect the x-axis at these points right?
- Solving Quadratic Equations By Using The Quadratic Formula1. Standard Form ( )2. Find the number of real solutions by using the discriminant: (a)(c)a) If disc. 0, then 2 real solutionsb) If disc. = 0 , then 1 real solutionc) If disc. =, then No real solution3. Use the quadratic formula to find the solutions(zeros, roots) of the quadratic equations.4. Graph the quadratic equation to verify your solution.
- All right, the next step is to substitute a, b and c into the quadratic formula, but you don't have to simplify inside the square root, since it is the discriminant; you can just. copy the answer and simplify everything
- Now I get it. by graphing the equation we can make sure our solution are correct! Thank you trooper I will try learning how to code quadratic function and land this ship
- Solving Quadratic Equations By Using The Quadratic Formula1. Standard Form ( )2. Find the number of real solutions by using the discriminant: (a)(c)a) If disc. 0, then 2 real solutionsb) If disc. = 0 , then 1 real solutionc) If disc. =, then No real solution3. Use the quadratic formula to find the solutions(zeros, roots) of the quadratic equations.4. Graph the quadratic equation to verify your solution.
- Since we know that the roots of the quadratic equation are x = -2 and x = 3, we can see that once we graph the equation
- Let go space trooper we made it to the moon thanks to you and your coding skills and now next time I know how to code quadratic functions
- Yes now you know how to solve the code of quadratic equations you are very welcome
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