WHat are your answers?
We would be happy to check your answers : )
1. Graph the function and identify the domain and range. y=-5x^2 oo=infinite
A) Domain: (-oo, oo) Range: [0, oo)
B) Domain: (-oo, oo) Range: (-oo, 0]
C) Domain: (-oo, oo) Range: (-oo, 0]
D) Domain: (-oo, oo) Range: [0, oo)
2. How is the graph of y=-6x^2-4 different from the graph of y=-6x^2?
A)It is shifted 4 units to the left
B)It is shifted 4 units to the right
C)It is shifted 4 units down
D)It is shifted 4 units up
3. A model rocket is launched from a roof into a large field. The path of the rocket can be modeled by the equation y= -0.8x^2+12x+25.8 where x is horizontal distance, in meters, from the starting point on the roof and y is the height, in meters, of the rocket above the ground.
How far horizontally from its starting point will the rocket land? Round your answer to the nearest hundredth of a meter?
A)82.03m
B)6.50m
C)90.00m
D)88.53m
48 answers
3 RE: ANSWERS
A)25.80 m
B)37.00 m
C)17.24 m
D)16.91 m
A)25.80 m
B)37.00 m
C)17.24 m
D)16.91 m
1. B?
2. C?
3. C?
2. C?
3. C?
In #1 aren't b) and c) the same typed in answer??
#2 is correct :)
For #3 either use the quadratic formula to find your zeros, or factor it : )
I need help with these
1:B
2:D
3:B
4:A
5:B
6:A
7:A
8:A
9:B
10:B
11:C
12:B
13:A
14:B
15:D
16:D
17:D
18:C
19:D
20:B
21:C
Here are the answers
2:D
3:B
4:A
5:B
6:A
7:A
8:A
9:B
10:B
11:C
12:B
13:A
14:B
15:D
16:D
17:D
18:C
19:D
20:B
21:C
Here are the answers
B
D
D
A
A
A
A
A
B
B
C
A
B
C
C
C
B
B
D
C
A
D
D
A
A
A
A
A
B
B
C
A
B
C
C
C
B
B
D
C
A
^^^ for unit 5 lesson 10 unit test!
Which is right!?
i sacrificed my grade for this:
1. b
2. c
3. b
4. c
5. b
6. a
7. a
8. b
9. c
10. d
11. d
12. b
13. b
14. b
15. c
16. c
17. d
18. c
19. d
20. b
21. a
:)
1. b
2. c
3. b
4. c
5. b
6. a
7. a
8. b
9. c
10. d
11. d
12. b
13. b
14. b
15. c
16. c
17. d
18. c
19. d
20. b
21. a
:)
is jj right? i’m about to check the answers
I just checked it and I got 12/21 :|
From jj’s answer
mulla is wrong guys i got 12 out of 21
cough what r the answers
@swag boy lol what are the answers plz
post the answers plz
I don’t know if all our questions are the same but this is 21/21 of my questions.
1. Graph the function and identify the domain and range. y=-5x^2
*graph that points downwards and the top touches (0,0)*
2. How is the graph of y=-8x^2-2 different from the graph of y=-8x^2?
It is shifted 2 units down.
3. A model rocket is launched from a roof into a large field. The oath of the rocket can be the equation y=-0.04x^2+8.3x+4.3, where c is the horizontal distance, in meters…
208.02 m
4. Which of the following functions has a rate of change that stays the same?
y=-4x+10
5. How many real number solutions does the equation have? 0=5x^2x-12
two solutions
6. How many real number solutions does the equation have? -8x^2-8x-2=0
one solution
7. Graph the set of points. Which model is most appropriate for the set? (-6,0)(-4,2)(-3,3)(2,8)
Linear: *the one that is completely above the x axis/the middle line*
8. What type of equation will best fit the data below? *3/4 of parabola (upside down U)*
quadratic
9. Water is added to two containers for 16 minutes. The equations below model the ounces of water, y, in each container after…
328 ounces
10. If an obhect fropped from a height of 85 feet, the function h(t)=-16t^2+85…
2.30 seconds
11. A catapult launches a boulder with an upward velocity of 148 ft/s. The height of the boulder (h)…
Reaches a maximum height of 372.25 feet after 4.63 seconds.
12. Use the graph of f(x) to find the solutions to the equation f(x)=0 *parabola that points down and touches (-10,0) and (2,0)
two solutions x=-10,2
13. What are the solutions of the equation 2x^2=2? Use the graph of a related function whose roots answer the question.
*parabola that points upwords and touches (-1,0) and (1,0)*
14. Solve the equation using the Zero Product Property. (2x+6)(3x-6)=0
-3 and -2
15. What are the solutions of the equation? 0=x^2+3x-10
x = -5,-2
16. A community group is planning the expansion of a square flower garden in a city park. If each side of the original garden is increased by 9 meters…
4 m
17. What is the value of c so that x^2 -11x+c is a perfect square trinomial?
121/4
18. Solve the equation by completing the square. Round to the nearest hundredth. x^2+6x=-7
-4.41, -1.59
19. Solve the equation by completing the square. x^2-6x+7=0
1.59, 4.41
20. Use the quadratic formula to solve the equation. If necessary, round to the nearest hundredth. x^2+3=-4x
-1,-3
21. Which kind of function best models the data in the table? Use differences or ratios. [x: 0,1,2,3,4] [y:1.3, 7.8, 46.8, 280.8, 1648.8]
exponential
👉If any of these questions match your quiz, put the answer I wrote.👈
1. Graph the function and identify the domain and range. y=-5x^2
*graph that points downwards and the top touches (0,0)*
2. How is the graph of y=-8x^2-2 different from the graph of y=-8x^2?
It is shifted 2 units down.
3. A model rocket is launched from a roof into a large field. The oath of the rocket can be the equation y=-0.04x^2+8.3x+4.3, where c is the horizontal distance, in meters…
208.02 m
4. Which of the following functions has a rate of change that stays the same?
y=-4x+10
5. How many real number solutions does the equation have? 0=5x^2x-12
two solutions
6. How many real number solutions does the equation have? -8x^2-8x-2=0
one solution
7. Graph the set of points. Which model is most appropriate for the set? (-6,0)(-4,2)(-3,3)(2,8)
Linear: *the one that is completely above the x axis/the middle line*
8. What type of equation will best fit the data below? *3/4 of parabola (upside down U)*
quadratic
9. Water is added to two containers for 16 minutes. The equations below model the ounces of water, y, in each container after…
328 ounces
10. If an obhect fropped from a height of 85 feet, the function h(t)=-16t^2+85…
2.30 seconds
11. A catapult launches a boulder with an upward velocity of 148 ft/s. The height of the boulder (h)…
Reaches a maximum height of 372.25 feet after 4.63 seconds.
12. Use the graph of f(x) to find the solutions to the equation f(x)=0 *parabola that points down and touches (-10,0) and (2,0)
two solutions x=-10,2
13. What are the solutions of the equation 2x^2=2? Use the graph of a related function whose roots answer the question.
*parabola that points upwords and touches (-1,0) and (1,0)*
14. Solve the equation using the Zero Product Property. (2x+6)(3x-6)=0
-3 and -2
15. What are the solutions of the equation? 0=x^2+3x-10
x = -5,-2
16. A community group is planning the expansion of a square flower garden in a city park. If each side of the original garden is increased by 9 meters…
4 m
17. What is the value of c so that x^2 -11x+c is a perfect square trinomial?
121/4
18. Solve the equation by completing the square. Round to the nearest hundredth. x^2+6x=-7
-4.41, -1.59
19. Solve the equation by completing the square. x^2-6x+7=0
1.59, 4.41
20. Use the quadratic formula to solve the equation. If necessary, round to the nearest hundredth. x^2+3=-4x
-1,-3
21. Which kind of function best models the data in the table? Use differences or ratios. [x: 0,1,2,3,4] [y:1.3, 7.8, 46.8, 280.8, 1648.8]
exponential
👉If any of these questions match your quiz, put the answer I wrote.👈
Can someone confirm this?
Some are correct but the test has different questions for different people.
most of rip thats answers were wrong
Answers!!! This is overdue😬
Ill give yall the answers when im done w the test
put the answer and question tho
bruh i need answrs pls
Can’t put real name😪, did you forget to put the answers?
I really hope only use these to check answers and I don't get reported but just took test and checked answers so here ya go
1:B
2:C
3:A
4:C
5:A
6:A
7:A
8:B
9:B
10:C
11:D
12:A
13:B
14:B
15:D
16:D
17:D
18:A
19:D
20:B
21:C
Please don't cheat it just isn't worth it but if you do that's on you. I don't cheat I do this for those who need to check their answers. Don't start a fight with me cuz of what I said I'm just being honest. Please be a little bit smarter than this but it's your life not mine. I can't control ya'll so good luck. :b
1:B
2:C
3:A
4:C
5:A
6:A
7:A
8:B
9:B
10:C
11:D
12:A
13:B
14:B
15:D
16:D
17:D
18:A
19:D
20:B
21:C
Please don't cheat it just isn't worth it but if you do that's on you. I don't cheat I do this for those who need to check their answers. Don't start a fight with me cuz of what I said I'm just being honest. Please be a little bit smarter than this but it's your life not mine. I can't control ya'll so good luck. :b
jj is wrong
WRONG 10/21
Yo im about to take the test and ill come back with the answers for yall.
HEYYY!!! like i said HERE ARE THE CORRECT ANSWERS 21/21! it did take me 2 hours tho.... BUT ANYWAYS HERE GUYS :)
1. domain: (-oo,oo) range: (-oo,0)
2. it is shifted 2 units down
3. 208.02m
4. y= -4x+10
5. two solutions
6. one solution
7.linear (choose the graph that says linear under it :)
8. quadratic
9. 580 ounces
10. 3.54 seconds
11. reaches a maximum height of 242.56 feet after 3.81 seconds
12. two solutions : x= -6,2
13. there are two solutions x= +1
14. -1/3 and 5
15. 6, -4
16. 5 m
17. 225/4
18. 1.1, -9.1
19. 1.59, 4.41
20. -7,3
21. exponential
YOUR WELCOME BESTIES!!! <333
1. domain: (-oo,oo) range: (-oo,0)
2. it is shifted 2 units down
3. 208.02m
4. y= -4x+10
5. two solutions
6. one solution
7.linear (choose the graph that says linear under it :)
8. quadratic
9. 580 ounces
10. 3.54 seconds
11. reaches a maximum height of 242.56 feet after 3.81 seconds
12. two solutions : x= -6,2
13. there are two solutions x= +1
14. -1/3 and 5
15. 6, -4
16. 5 m
17. 225/4
18. 1.1, -9.1
19. 1.59, 4.41
20. -7,3
21. exponential
YOUR WELCOME BESTIES!!! <333
Free answers Updated PSA REALLY DONT FEEL LIKE WRITING ALL THIS DOWN BUT WE NEED TO GRADUATED MAKE YOUR FAMILY PROUD .
1.Graph the function and identify the domain and range. Y=-5x^2?
B
2. How is the graph of y=-6x^2-4 different from the graph of y=-6x^2?
C
3.A model rocket is launched from a roof into a large field?
D 16.91m
4.Which of the following functions has a rate of change that stays the same?
C y=-7x+9
5.How many real number solutions does the equation have? 0=5x^2+2x-12 answer is B two solutions.
6.B
7.D
8. B. QUADRATIC
9. B. 328 ounces
10. B. 3 s
11. D REACHES A MAXIMUM HEIGHT OF 372.25
12. B x=-6,2
13. I GOT C WRONG SO idk this one
14. C -3 AND 2
15. C x=-5,2
16. 12 m
17. 121/4
18. -11.56, 1.56
19. -10.35,1.35
20.-1,-3
21. I GOT QUADRATIC WRONG idk
1.Graph the function and identify the domain and range. Y=-5x^2?
B
2. How is the graph of y=-6x^2-4 different from the graph of y=-6x^2?
C
3.A model rocket is launched from a roof into a large field?
D 16.91m
4.Which of the following functions has a rate of change that stays the same?
C y=-7x+9
5.How many real number solutions does the equation have? 0=5x^2+2x-12 answer is B two solutions.
6.B
7.D
8. B. QUADRATIC
9. B. 328 ounces
10. B. 3 s
11. D REACHES A MAXIMUM HEIGHT OF 372.25
12. B x=-6,2
13. I GOT C WRONG SO idk this one
14. C -3 AND 2
15. C x=-5,2
16. 12 m
17. 121/4
18. -11.56, 1.56
19. -10.35,1.35
20.-1,-3
21. I GOT QUADRATIC WRONG idk
Free answers is right thx i got all right
All this wrong wtf 😭
well im pretty sure the test questions get changed? so your most likely not gonna have the exact same test as the people on here, like i posted those answers and they were 100% right for me. I recommend using the mathway calculator thats how I got the 100.
It's possible that the test questions vary for different students, so some answers might not be correct for everyone. The best way to ensure that you get the correct answers is to understand the material and practice solving problems on your own. It's not worth cheating or relying on others for answers, as it won't help you learn and could have consequences.
Questions are different for everyone since you guys are so slow to understand. If your gonna cheat might as well do it right!
It's not ethical or effective to cheat on a test, regardless of how slow or fast someone understands the content. Cheating can have consequences such as a loss of trust or reputation, academic suspension or expulsion, and even legal or professional repercussions. It's important to learn the material and do your own work, as it's the best way to develop skills and knowledge that will benefit you in the long run.
How is the graph of y equals negative 2 x squared minus 5 different from the graph of y equals negative 2 x squared?
The graph of y = -2x^2 is a downward-facing parabola with the vertex at (0,0), while the graph of y = -2x^2 - 5 is also a downward-facing parabola but it is shifted 5 units down from the original graph, meaning the vertex is now located at (0,-5).
A model rocket is launched from a roof into a large field. The path of the rocket can be modeled by the equation y equals negative 0.06 x squared plus 9.6 x plus 5.4 where x is the horizontal distance, in meters, from the starting point on the roof and y is the height, in meters, of the rocket above the ground.
How far horizontally from its starting point will the rocket land? Round your answer to the nearest hundredth.
A. 4.30 m
B. 160.56 m
C. 161.12 m
D. 13.94 m
How far horizontally from its starting point will the rocket land? Round your answer to the nearest hundredth.
A. 4.30 m
B. 160.56 m
C. 161.12 m
D. 13.94 m
To find how far horizontally the rocket will land, we need to find the x-intercepts of the equation, which represent the distance traveled when the rocket hits the ground (i.e., when y = 0). So we can set y = 0 in the equation and solve for x:
0 = -0.06x^2 + 9.6x + 5.4
Multiplying both sides by -100 to eliminate the decimal:
0 = 6x^2 - 960x - 540
Factoring out 6:
0 = 6(x^2 - 160x - 90)
Using the quadratic formula to solve for x:
x = [ -(-160) ± sqrt((-160)^2 - 4(1)(-90)) ] / (2*1)
x = [ 160 ± sqrt(25600 + 360) ] / 2
x = [ 160 ± sqrt(25960) ] / 2
x ≈ 161.12 or -1.12
Since the distance can't be negative, the rocket will land approximately 161.12 meters from its starting point on the roof. Therefore, the answer is (C) 161.12 m.
0 = -0.06x^2 + 9.6x + 5.4
Multiplying both sides by -100 to eliminate the decimal:
0 = 6x^2 - 960x - 540
Factoring out 6:
0 = 6(x^2 - 160x - 90)
Using the quadratic formula to solve for x:
x = [ -(-160) ± sqrt((-160)^2 - 4(1)(-90)) ] / (2*1)
x = [ 160 ± sqrt(25600 + 360) ] / 2
x = [ 160 ± sqrt(25960) ] / 2
x ≈ 161.12 or -1.12
Since the distance can't be negative, the rocket will land approximately 161.12 meters from its starting point on the roof. Therefore, the answer is (C) 161.12 m.
How many real-number solutions does the equation have?
0 equals negative 7 lower x squared plus 6 lower x plus 3
A. one solution
B. two solutions
C. no solutions
D. infinitely many solutions
How many real number solutions does the equation have?
negative 8 x squared minus 8 x minus 2 equals 0
A. one solution
B. two solutions
C. no solutions
D. infinitely many solutions
Graph the set of points. Which model is most appropriate for the set?
(negative 6, 0), (negative 4, 2), (negative 3, 3), (2, 8)
A. a coordinate plane with points plotted that form a linear graph with positive slope; points are located in the first, second, and third quadrants.
B. a coordinate plane with points plotted that form a quadratic graph; points are located in the first, second, and third quadrants.
C. a coordinate plane with points plotted that form a quadratic graph; points are located in the first, fourth, and third quadrants.
D. a coordinate plane with points plotted that form a linear graph with positive slope; points are located in the first, fourth, and third quadrants.
0 equals negative 7 lower x squared plus 6 lower x plus 3
A. one solution
B. two solutions
C. no solutions
D. infinitely many solutions
How many real number solutions does the equation have?
negative 8 x squared minus 8 x minus 2 equals 0
A. one solution
B. two solutions
C. no solutions
D. infinitely many solutions
Graph the set of points. Which model is most appropriate for the set?
(negative 6, 0), (negative 4, 2), (negative 3, 3), (2, 8)
A. a coordinate plane with points plotted that form a linear graph with positive slope; points are located in the first, second, and third quadrants.
B. a coordinate plane with points plotted that form a quadratic graph; points are located in the first, second, and third quadrants.
C. a coordinate plane with points plotted that form a quadratic graph; points are located in the first, fourth, and third quadrants.
D. a coordinate plane with points plotted that form a linear graph with positive slope; points are located in the first, fourth, and third quadrants.
1. To find the number of real-number solutions of the equation -7x^2 + 6x + 3 = 0, we can use the discriminant b^2 - 4ac, where a = -7, b = 6, and c = 3:
b^2 - 4ac = 6^2 - 4(-7)(3) = 84
Since the discriminant is positive, there are two distinct real-number solutions. Therefore, the answer is (B) two solutions.
2. To find the number of real-number solutions of the equation -8x^2 - 8x - 2 = 0, we can again use the discriminant:
b^2 - 4ac = (-8)^2 - 4(-8)(-2) = 64
Since the discriminant is positive, there are two distinct real-number solutions. Therefore, the answer is (B) two solutions.
3. The given set of points do not form a quadratic graph, but they do form a linear graph with positive slope. To see this, we can plot the points on a coordinate plane and connect them by a line:
```
| *
| *
| *
| *
--------+---------
|
|
```
The line passes through three quadrants: the first, second, and third. Therefore, the most appropriate model for the set is (A) a coordinate plane with points plotted that form a linear graph with positive slope; points are located in the first, second, and third quadrants.
b^2 - 4ac = 6^2 - 4(-7)(3) = 84
Since the discriminant is positive, there are two distinct real-number solutions. Therefore, the answer is (B) two solutions.
2. To find the number of real-number solutions of the equation -8x^2 - 8x - 2 = 0, we can again use the discriminant:
b^2 - 4ac = (-8)^2 - 4(-8)(-2) = 64
Since the discriminant is positive, there are two distinct real-number solutions. Therefore, the answer is (B) two solutions.
3. The given set of points do not form a quadratic graph, but they do form a linear graph with positive slope. To see this, we can plot the points on a coordinate plane and connect them by a line:
```
| *
| *
| *
| *
--------+---------
|
|
```
The line passes through three quadrants: the first, second, and third. Therefore, the most appropriate model for the set is (A) a coordinate plane with points plotted that form a linear graph with positive slope; points are located in the first, second, and third quadrants.
What type of equation will best fit the data below?
A scatter plot is shown. The points are in the shape of an upside down upper case U.
A. quadratic
B. linear
C. exponential
Water is added to two containers for 16 minutes. The equations below model the ounces of water, y, in each container after x minutes. At the time after the start when the containers hold the same amount of water, how much water do they hold?
Container A: y equals 16 x plus 104
Container B: y equals negative 2 x squared plus 40x plus 160
A. 360 ounces
B. 328 ounces
C. 232 ounces
D. 136 ounces
If an object is dropped from a height of 85 feet, the function h of t equals negative 16t squared plus 85 gives the height of the object after t seconds. Approximately, when will the object hit the ground?
A. 85.00 seconds
B. 69.00 seconds
C. 0.33 seconds
D. 2.30 seconds
A catapult launches a boulder with an upward velocity of 184 feet per second. The height of the boulder, (h), in feet after t seconds is given by the function h of t equals negative 16t squared plus 184t plus 20 . How long does it take the boulder to reach its maximum height? What is the boulder’s maximum height? Round to the nearest hundredth, if necessary.
A. Reaches a maximum height of 11.6 feet after 5.75 seconds.
B. Reaches a maximum height of 549 feet after 11.5 seconds.
C. Reaches a maximum height of 549 feet after 5.75 seconds.
D. Reaches a maximum height of 23.2 feet after 11.6 seconds.
Use the graph of f (x) to find the solutions to the equation f (x) = 0.
A coordinate plane with parabola opening up. The y-intercept is negative 12 and the x-intercepts are 2 and negative 6.
A. two solutions: x = 6, negative 2
B. two solutions: x = negative 6, 2
C. one solution: x = negative 12
D. no solutions
A scatter plot is shown. The points are in the shape of an upside down upper case U.
A. quadratic
B. linear
C. exponential
Water is added to two containers for 16 minutes. The equations below model the ounces of water, y, in each container after x minutes. At the time after the start when the containers hold the same amount of water, how much water do they hold?
Container A: y equals 16 x plus 104
Container B: y equals negative 2 x squared plus 40x plus 160
A. 360 ounces
B. 328 ounces
C. 232 ounces
D. 136 ounces
If an object is dropped from a height of 85 feet, the function h of t equals negative 16t squared plus 85 gives the height of the object after t seconds. Approximately, when will the object hit the ground?
A. 85.00 seconds
B. 69.00 seconds
C. 0.33 seconds
D. 2.30 seconds
A catapult launches a boulder with an upward velocity of 184 feet per second. The height of the boulder, (h), in feet after t seconds is given by the function h of t equals negative 16t squared plus 184t plus 20 . How long does it take the boulder to reach its maximum height? What is the boulder’s maximum height? Round to the nearest hundredth, if necessary.
A. Reaches a maximum height of 11.6 feet after 5.75 seconds.
B. Reaches a maximum height of 549 feet after 11.5 seconds.
C. Reaches a maximum height of 549 feet after 5.75 seconds.
D. Reaches a maximum height of 23.2 feet after 11.6 seconds.
Use the graph of f (x) to find the solutions to the equation f (x) = 0.
A coordinate plane with parabola opening up. The y-intercept is negative 12 and the x-intercepts are 2 and negative 6.
A. two solutions: x = 6, negative 2
B. two solutions: x = negative 6, 2
C. one solution: x = negative 12
D. no solutions
What type of equation will best fit the data below?
A scatter plot is shown. The points are in the shape of an upside down upper case U.
A. quadratic
B. linear
C. exponential
Water is added to two containers for 16 minutes. The equations below model the ounces of water, y, in each container after x minutes. At the time after the start when the containers hold the same amount of water, how much water do they hold?
Container A: y equals 16 x plus 104
Container B: y equals negative 2 x squared plus 40x plus 160
A. 360 ounces
B. 328 ounces
C. 232 ounces
D. 136 ounces
If an object is dropped from a height of 85 feet, the function h of t equals negative 16t squared plus 85 gives the height of the object after t seconds. Approximately, when will the object hit the ground?
A. 85.00 seconds
B. 69.00 seconds
C. 0.33 seconds
D. 2.30 seconds
A scatter plot is shown. The points are in the shape of an upside down upper case U.
A. quadratic
B. linear
C. exponential
Water is added to two containers for 16 minutes. The equations below model the ounces of water, y, in each container after x minutes. At the time after the start when the containers hold the same amount of water, how much water do they hold?
Container A: y equals 16 x plus 104
Container B: y equals negative 2 x squared plus 40x plus 160
A. 360 ounces
B. 328 ounces
C. 232 ounces
D. 136 ounces
If an object is dropped from a height of 85 feet, the function h of t equals negative 16t squared plus 85 gives the height of the object after t seconds. Approximately, when will the object hit the ground?
A. 85.00 seconds
B. 69.00 seconds
C. 0.33 seconds
D. 2.30 seconds
16 answers