YOUR ASSIGNMENT: Factory Lighting ProblemIn this assignment, you may work alone, with a partner, or in a small group. Discuss the results of your work and/or any lingering questions with your teacher.

You are deciding whether to light a new factory using bulb A, bulb B, or bulb C.

Which bulb would be better to use on the factory floor?
Which bulb would be better to use in the break room?
To answer these questions, you will compare the energy usage of the three bulbs. The amount of energy the lights use is measured in units of kilowatt-hours. A kilowatt-hour is the amount of energy needed to provide 1000 watts of power for 1 hour.

1. Circle the two bulbs you picked.
incandescent
Halogen
Fluorescent

2.



3. Practice: Summarizing (3 points)
Fill in the blanks.

The energy usage of a light bulb is a function. The input for the function is _________, measured in hours.

The output of the function is energy usage, measured in ____________.

Identify the functional relationship between the variables. _________________ is a function of _________________.

The graph of the function will show energy usage on the _____________ axis and time on the _______________ axis.
4. Practice: Organizing Information (2 points)
Use the data given to complete the table for your first bulb.
DATA TABLE A
Time (hours) x Energy (kWh) y Point (time, energy) (x, y)
3
10
5. Practice: Organizing Information (2 points)
Use the data given to complete the table for your second bulb.
DATA TABLE B
Time (hours)x Energy (kWh)y Point (time, energy)(x, y)
3
10
6. Practice: Organizing Information (5 points: 1 point for labels, 2 points for each graph)

Label the axes of the graph with "Time (hours)" and "Energy (kWh)." Plot the points from Table A on the graph. Connect the points with a line. On the same graph, plot the points from Table B and connect them with a line.


7. Practice: Summarizing (1 point)
Classify each of your graphs as increasing, decreasing, or constant.

First bulb: ___________________


Second bulb:___________________

8. Practice: Summarizing (2 points)
Fill in the blanks.

First bulb: When 3 is the input, the output is _____. When 10 is the input, the output is _______.


Second bulb: When 3 is the input, the output is _____. When 10 is the input, the output is _______.

9. Practice: Summarizing (1 point)
The workers leave the lights on in the break room for stretches of about 3 hours. Which light bulb would light this room using the least amount of energy?








10. Practice: Summarizing (1 point)
The lights in the main room of the factory stay on for stretches of 9 hours. Which kind of light bulb would light this room with the least amount of energy?

Answers

Answer 1
Answer:

Answer:

To determine which bulb would be better to use on the factory floor and in the break room, we need to compare the energy usage of the three bulbs: incandescent, halogen, and fluorescent.

1. Based on energy efficiency, we would circle the two bulbs that are more energy-efficient: halogen and fluorescent.

3. Summarizing:

- The energy usage of a light bulb is a function. The input for the function is time, measured in hours.

- The output of the function is energy usage, measured in kilowatt-hours (kWh).

- Time is a function of energy usage.

4. Organizing Information: DATA TABLE A

Time (hours) x Energy (kWh) y Point (time, energy) (x, y)

3 -

10 -

5. Organizing Information: DATA TABLE B

Time (hours) x Energy (kWh) y Point (time, energy) (x, y)

3 -

10 -

6. Organizing Information:

- Graph 1: Label the axes with "Time (hours)" and "Energy (kWh)". Plot the points from Table A and connect them with a line.

- Graph 2: Label the axes with "Time (hours)" and "Energy (kWh)". Plot the points from Table B and connect them with a line.

7. Summarizing:

- Graph 1 (First bulb) classification: Unknown, as the points are not provided.

- Graph 2 (Second bulb) classification: Unknown, as the points are not provided.

8. Summarizing:

- First bulb: When 3 hours is the input, the output (energy usage) is unknown. When 10 hours is the input, the output (energy usage) is unknown.

- Second bulb: When 3 hours is the input, the output (energy usage) is unknown. When 10 hours is the input, the output (energy usage) is unknown.

9. Summarizing:

- To determine which light bulb would consume the least amount of energy in the break room for stretches of about 3 hours, we need the data or information on energy usage for each bulb. Without that information, it's not possible to make a definitive conclusion.

10. Summarizing:

- Similarly, to determine which light bulb would consume the least amount of energy in the main room of the factory for stretches of 9 hours, we need the data or information on energy usage for each bulb. Without that information, it's not possible to make a definitive conclusion.

In summary, without the energy usage data for each bulb, we cannot determine which bulb would be better to use on the factory floor or in the break room, or which bulb would consume the least amount of energy for specific time durations.

Step-by-step explanation:


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a sailfish can swim up to 1 mile per hour less than one fifth the top speed of a peregrine falcon. Find the top speed that a sailfish can swim?

Answers

top speed of a peregrine falcon is 240 miles per hour

 240 x 1/5 = 48

48-1 = 47

 sailfish can swim 47 miles per hour

Answer: The top speed that a sailfish can swim at ((x)/(5)-1)\ mph

Step-by-step explanation:

Since we have given that

Top speed of a peregrine falcon be 'x'.

One fifth the top speed of a peregrine falcon would be

(1)/(5)x

1 mile per hour less than the above is expressed as

(1)/(5)x-1

According to question, the top speed that a sailfish can swim would be

(1)/(5)x-1

Hence, the top speed that a sailfish can swim at ((x)/(5)-1)\ mph

0.725, 1/4, 30% From least to greatest

Answers

Answer:

Step-by-step explanation:

30%, 1/4, 0.725

you should make them all in the same form. for example, ¼ in decimal form is 0.25 and 30% is 0.3.

in conclusion, least to greatest would be
0.25, 0.30, then 0.725

or ¼, 30%, then 0.725

hope this helped! please mark me brainliest

Match the system of linear equations with its graph. Then determine whether the system has one solution, no solution, or infinitely many solutions. 3.-x+y=1 x-y=1 5.2x+y=4 -4x-2y=-8 7.-2x+4y=1 3x-6y=9

Answers

The system of linear equations that match with its graph and the solution is

  • Number 3 with F has no solution.
  • Number 4 with E has infinitely many solutions.
  • Number 5 with B infinitely many solutions.
  • Number 6 with C has one solution.
  • Number 7 with D has no solution.
  • Number 8 with A has one solution.

Making a graph of a system of linear equations is done by substituting the value x = 0 and the value y = 0 in an equation. After getting two points, draw a line through the two coordinates. But if the equation goes past the point (0 , 0) then take another value of x at random to get another point. Graph and solution

  • The parallel lines will have no solution.
  • Two intersecting lines will have one solution.
  • Two coincide lines will have infinitely many solutions.

3. - x + y = 1

  • x = 0
    0 + y = 1
    y = 1
    (0 , 1)
  • y = 0
    - x + 0 = 1
    x = - 1
    (- 1 , 0)

x - y = 1

  • x = 0
    0 - y = 1
    y = - 1
    (0 , - 1)
  • y = 0
    x - 0 = 1
    x = 1
    (1 , 0)

Graph F matches the system.

The two lines are parallel.

No solution.

4. 2x - 2y = 4

  • x = 0
    - 2y = 4
    y = - 2
    (0 , - 2)
  • y = 0
    2x = 4
    x = 2
    (2 , 0)

- x + y = - 2

  • x = 0
    y = - 2
    (0 , - 2)
  • y = 0
    - x = - 2
    x = 2
    (2 , 0)

Graph E matches the system.

The two lines coincide.

Infinitely many solutions.

5. 2x + y = 4

  • x = 0
    y = 4
    (0 , 4)
  • y = 0
    2x = 4
    x = 2
    (2 , 0)

- 4x - 2y = - 8

  • x = 0
    - 2y = - 8
    y = 4
    (0 , 4)
  • y = 0
    - 4x = - 8
    x = 2
    (2 , 0)

Graph B matches the system.

The two lines coincide.

Infinitely many solutions.

6.  x - y = 0

  • x = 0
    - y = 0
    y = 0
    (0 , 0)
  • x = 2
    2 - y = 0
    y = 2
    (2 , 2)

5x - 2y = 6

  • x = 0
    - 2y = 6
    y = - 3
    (0 , - 3)
  • y = 0
    5x = 6
    x = 6/5
    (6/5 , 0)

Graph C matches the system.

The two lines intersect.

One solution.

7. - 2x + 4y = 1

  • x = 0
    4y = 1
    y = 1/4
    (0 , 1/4)
  • y = 0
    - 2x = 1
    x = - 1/2
    (- 1/2 , 0)

3x - 6y = 9

  • x = 0
    - 6y = 9
    y = - 3/2
    (0 , - 3/2)
  • y = 0
    3x = 9
    x = 3
    (1 , 3)

Graph D matches the system.

The two lines are parallel.

No solution.

8. 5x + 3y = 17

  • x = 0
    3y = 17
    y = 17/3 = 5  2/3
    (0 , 5  2/3)
  • y = 0
    5x = 17
    x = 17/5 = 3  2/5
    (3  2/5 , 0)

x - 3y = - 2

  • x = 0
    - 3y = - 2
    y = 2/3
    (0 , 2/3)
  • y = 0
    x = - 2
    (- 2 , 0)

Graph A matches the system.

The two lines intersect.

One solution.

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Which linear system has the solution (6, 6)A:4x - 3y = -1 -2x + y = -3
B: x + y = 12 3x - 2y = 6
C: 3x + y = 4 4x - 3y = 1
D: 4x + 3y = 0 2x - y = 0

Answers

B: x+y=12 3x-2y=6
6+6=12 (3×6)-(2×6)=6
By substituting x = 6 and y = 6 into the options we have that the correst answer is option B.

Ursula bought 9 dozen rolls of first aid tape for the healthy office. The rolls were divided equally into 4 boxes. How many rolls are in each box?GIVE U 100 POINTS!!!!!

Answers

The answer is 27,Happy to help out
(9*12)/4=27 rolls per box

Determine whether the first number is divisible by the second number 120;3 (yes or no)

Answers


Yes.

Here's a trick that works with 'divisible by 3' :

-- Take the original number . . . . . 120

-- Add up its digits . . . . . . 1 + 2 + 0  =  3

-- If the sum of the digits is divisible by 3, then the big number is too.

                                   3 is divisible by 3, so 120 is too.