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A television station runs 2 advertisements (a) for every 14 hour of programming (p). Which answer correctly explains how to cal...Question
A television station runs 2
advertisements (a)
for every 14
hour of programming (p).
Which answer correctly explains how to calculate the number of advertisements that will run with a program that is 334
hours?
Responses
The situation can be represented by the equation a=18p.
Since the program, p,
will run for 334
hours, calculate 334=18⋅p
to find the number of advertisements that will run with the program.
The situation can be represented by the equation Since the program, p textsf comma will run for 3 and 3 fourths hours, calculate 334=18⋅p
to find the number of advertisements that will run with the program.
The situation can be represented by the equation a=8p.
Since the program, p,
will run for 334
hours, calculate a=8334
to find the number of advertisements that will run with the program.
The situation can be represented by the equation Since the program, p textsf comma will run for 3 and 3 fourths hours, calculate A is equal to the fraction with numerator 8 and denominator 3 and 3 fourths to find the number of advertisements that will run with the program.
The situation can be represented by the equation a=18p.
Since the program, p,
will run for 334
hours, calculate a=18⋅334
to find the number of advertisements that will run with the program.
The situation can be represented by the equation Since the program, p textsf comma will run for 3 and 3 fourths hours, calculate a=18⋅334
to find the number of advertisements that will run with the program.
The situation can be represented by the equation a=8p.
Since the program, p,
will run for 334
hours, calculate a=8⋅334
to find the number of advertisements that will run with the program.
which isthe best opition
advertisements (a)
for every 14
hour of programming (p).
Which answer correctly explains how to calculate the number of advertisements that will run with a program that is 334
hours?
Responses
The situation can be represented by the equation a=18p.
Since the program, p,
will run for 334
hours, calculate 334=18⋅p
to find the number of advertisements that will run with the program.
The situation can be represented by the equation Since the program, p textsf comma will run for 3 and 3 fourths hours, calculate 334=18⋅p
to find the number of advertisements that will run with the program.
The situation can be represented by the equation a=8p.
Since the program, p,
will run for 334
hours, calculate a=8334
to find the number of advertisements that will run with the program.
The situation can be represented by the equation Since the program, p textsf comma will run for 3 and 3 fourths hours, calculate A is equal to the fraction with numerator 8 and denominator 3 and 3 fourths to find the number of advertisements that will run with the program.
The situation can be represented by the equation a=18p.
Since the program, p,
will run for 334
hours, calculate a=18⋅334
to find the number of advertisements that will run with the program.
The situation can be represented by the equation Since the program, p textsf comma will run for 3 and 3 fourths hours, calculate a=18⋅334
to find the number of advertisements that will run with the program.
The situation can be represented by the equation a=8p.
Since the program, p,
will run for 334
hours, calculate a=8⋅334
to find the number of advertisements that will run with the program.
which isthe best opition
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To determine how to calculate the number of advertisements (a) that will run with a program that lasts 334 hours (p), we need to first establish the relationship between advertisements and hours of programming.
From the information provided, the station runs 2 advertisements for every 14 hours of programming. This can be simplified to a ratio:
- For every 14 hours of programming, there are 2 advertisements.
To express this as an equation, we can find out how many advertisements are run per hour:
\[
\text{Advertisements per hour} = \frac{2 \text{ ads}}{14 \text{ hours}} = \frac{1}{7} \text{ ads per hour}
\]
To find the total number of advertisements (a) for a program of length 334 hours, we multiply the number of ads per hour by the total number of hours:
\[
a = \left(\frac{1}{7}\right) \times 334
\]
Alternatively, we can also express this as:
\[
a = 2 \times \frac{334}{14}
\]
This would yield the same result.
Now let's review the provided answer options:
1. **The situation can be represented by the equation a = 18p. Since the program, p, will run for 334 hours, calculate a = 18⋅334 to find the number of advertisements that will run with the program.**
- Incorrect because the equation uses 18 instead of the correct coefficients.
2. **The situation can be represented by the equation a = 8p. Since the program, p, will run for 334 hours, calculate a = 8⋅334 to find the number of advertisements that will run with the program.**
- Incorrect because it uses 8, which is not derived from the problem statement.
3. **The situation can be represented by the equation a = 18p. Since the program, p, will run for 334 hours, calculate 334 = 18⋅p to find the number of advertisements that will run with the program.**
- Incorrect for the same reason as the first option.
4. **The situation can be represented by the equation a = 8p. Since the program, p, will run for 334 hours, calculate a = 8334 to find the number of advertisements that will run with the program.**
- Incorrect for the same reason as the second option.
5. **The situation can be represented by the equation a = 18p. Since the program, p, will run for 334 hours, calculate a = 18⋅334 to find the number of advertisements that will run with the program.**
- Incorrect again due to the incorrect coefficient.
6. **The situation can be represented by the equation a = 8p. Since the program, p, will run for 334 hours, calculate a = 8⋅334 to find the number of advertisements that will run with the program.**
- Incorrect for the same reason as above.
None of the provided options correctly establish the relationship as derived from the information given.
The correct way to express it is:
- a = (2/14)p = (1/7)p.
- To find the number of advertisements, a = (1/7) * 334.
Thus, all listed options are incorrect! The best answer to provide should reflect an equation based on correct proportions and calculations.
From the information provided, the station runs 2 advertisements for every 14 hours of programming. This can be simplified to a ratio:
- For every 14 hours of programming, there are 2 advertisements.
To express this as an equation, we can find out how many advertisements are run per hour:
\[
\text{Advertisements per hour} = \frac{2 \text{ ads}}{14 \text{ hours}} = \frac{1}{7} \text{ ads per hour}
\]
To find the total number of advertisements (a) for a program of length 334 hours, we multiply the number of ads per hour by the total number of hours:
\[
a = \left(\frac{1}{7}\right) \times 334
\]
Alternatively, we can also express this as:
\[
a = 2 \times \frac{334}{14}
\]
This would yield the same result.
Now let's review the provided answer options:
1. **The situation can be represented by the equation a = 18p. Since the program, p, will run for 334 hours, calculate a = 18⋅334 to find the number of advertisements that will run with the program.**
- Incorrect because the equation uses 18 instead of the correct coefficients.
2. **The situation can be represented by the equation a = 8p. Since the program, p, will run for 334 hours, calculate a = 8⋅334 to find the number of advertisements that will run with the program.**
- Incorrect because it uses 8, which is not derived from the problem statement.
3. **The situation can be represented by the equation a = 18p. Since the program, p, will run for 334 hours, calculate 334 = 18⋅p to find the number of advertisements that will run with the program.**
- Incorrect for the same reason as the first option.
4. **The situation can be represented by the equation a = 8p. Since the program, p, will run for 334 hours, calculate a = 8334 to find the number of advertisements that will run with the program.**
- Incorrect for the same reason as the second option.
5. **The situation can be represented by the equation a = 18p. Since the program, p, will run for 334 hours, calculate a = 18⋅334 to find the number of advertisements that will run with the program.**
- Incorrect again due to the incorrect coefficient.
6. **The situation can be represented by the equation a = 8p. Since the program, p, will run for 334 hours, calculate a = 8⋅334 to find the number of advertisements that will run with the program.**
- Incorrect for the same reason as above.
None of the provided options correctly establish the relationship as derived from the information given.
The correct way to express it is:
- a = (2/14)p = (1/7)p.
- To find the number of advertisements, a = (1/7) * 334.
Thus, all listed options are incorrect! The best answer to provide should reflect an equation based on correct proportions and calculations.
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