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A physics student stands at the top of hill that has an elevation of 37 meters. He throws a rock and it goes up into the air an...Asked by Mathew
A physics student stands at the top of a hill that has an elevation of 37 meters. He throws a rock and it goes up into the air and then falls back past him and lands on the ground below. The path of the rock can be modeled by the equation y = -0.02x^2 + 0.8x + 37, where x is the horizontal distance, in meters, from the starting point on the top of the hill and y is the height, in meters, of the rock above the ground.
How far horizontally from its starting point will the rock land? Round your answer to the nearest hundredth.
A. 37.00 m***
B. 67.43 m
C. 27.43 m
D. 37.78 m
How many real number solutions does the equation have???
0 = 5x^2 + 2x - 12
A. One solution.
B. Two solutions.
C. Infinitely many solutions.***
D. No solutions.
How many real number solutions does the equation have?
-8x^2 - 8x - 2 = 0
A. One solution.
B. Two solutions.
C. No Solutions.****
D. Infinitely many solutions.
How far horizontally from its starting point will the rock land? Round your answer to the nearest hundredth.
A. 37.00 m***
B. 67.43 m
C. 27.43 m
D. 37.78 m
How many real number solutions does the equation have???
0 = 5x^2 + 2x - 12
A. One solution.
B. Two solutions.
C. Infinitely many solutions.***
D. No solutions.
How many real number solutions does the equation have?
-8x^2 - 8x - 2 = 0
A. One solution.
B. Two solutions.
C. No Solutions.****
D. Infinitely many solutions.
Answers
Answered by
Henry
1. X = (-B +- Sqrt(B^2-4AC))/2A.
X = (-0.8 +- sqrt(0.64+2.96))/-0.04 = -27.43, and 67.43. Solution: X = 67.43.
2. 0 = 5x^2+2x-12.
B^2 - 4AC = 4 - (-240) = 244. Two solutions.
3. -8x^2 - 8x - 2 = 0.
B^2-4AC = 64 - 64 = 0. One solution.
X = (-0.8 +- sqrt(0.64+2.96))/-0.04 = -27.43, and 67.43. Solution: X = 67.43.
2. 0 = 5x^2+2x-12.
B^2 - 4AC = 4 - (-240) = 244. Two solutions.
3. -8x^2 - 8x - 2 = 0.
B^2-4AC = 64 - 64 = 0. One solution.
Answered by
Henry
When B^2-4AC < 0, No real solutions.
When B^2-4AC = 0, One real solution.
When B^2-4AC > 0, Two real solutions.
When B^2-4AC = 0, One real solution.
When B^2-4AC > 0, Two real solutions.
Answered by
Mathew
Thanks Henry. Really appreciate it bro.
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