Asked by WitherRoses
Four-fifths of a number minus 12 is more than 24.85. What are all the possible values of the number? Write an inequality that could be used to solve this problem.(1 point)
Responses
12−45n>24.85
, where n
is equal to the number.
12 minus Start Fraction 4 over 5 end fraction n greater than 24.85 , where n is equal to the number.
45n−12>24.85
, where n
is equal to the number.
Start Fraction 4 over 5 end fraction n minus 12 greater than 24.85 , where n is equal to the number.
12−45n≤24.85
, where n
is equal to the number.
12 minus Start Fraction 4 over 5 end fraction n less than or equal to 24.85 , where n is equal to the number.
45n−12≤24.85
, where n
is equal to the number.
Responses
12−45n>24.85
, where n
is equal to the number.
12 minus Start Fraction 4 over 5 end fraction n greater than 24.85 , where n is equal to the number.
45n−12>24.85
, where n
is equal to the number.
Start Fraction 4 over 5 end fraction n minus 12 greater than 24.85 , where n is equal to the number.
12−45n≤24.85
, where n
is equal to the number.
12 minus Start Fraction 4 over 5 end fraction n less than or equal to 24.85 , where n is equal to the number.
45n−12≤24.85
, where n
is equal to the number.
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To express the condition "four-fifths of a number minus 12 is more than 24.85," we can set up the inequality as follows:
Let \( n \) be the number. Then, four-fifths of the number is \( \frac{4}{5}n \).
The inequality can be written as:
\[
\frac{4}{5}n - 12 > 24.85
\]
Therefore, the correct response that represents this inequality is:
**Start Fraction 4 over 5 end fraction n minus 12 greater than 24.85, where n is equal to the number.**
Let \( n \) be the number. Then, four-fifths of the number is \( \frac{4}{5}n \).
The inequality can be written as:
\[
\frac{4}{5}n - 12 > 24.85
\]
Therefore, the correct response that represents this inequality is:
**Start Fraction 4 over 5 end fraction n minus 12 greater than 24.85, where n is equal to the number.**
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