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Sanya noticed that the temperature was falling at a steady rate of 1.4 degrees every hour after the time that she first checked her outdoor thermometer. By 6 a.m., the temperature had fallen 21 degrees. Which expression can you use to find how many hours earlier she had first checked the thermometer

User AlexKost
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2 Answers

4 votes

Final answer:

To find out how many hours earlier Sanya first checked the thermometer, use the expression 1.4 degrees/hour × x hours = 21 degrees, representing the rate of temperature fall. Dividing 21 degrees by 1.4 degrees/hour gives us x = 15 hours, so she first checked it 15 hours before 6 a.m.

Step-by-step explanation:

The question is asking how to find out how many hours earlier Sanya first checked the thermometer if the temperature was falling at a steady rate of 1.4 degrees every hour and has fallen 21 degrees by 6 a.m. To solve this, you can use a simple algebraic expression.

Step-by-Step Explanation:

Let x be the number of hours before 6 a.m. that Sanya first checked the thermometer. Because the temperature is falling at a rate of 1.4 degrees per hour, we can multiply the number of hours, x, by the rate of fall to find the total temperature decrease. Thus, the expression is:

1.4 degrees/hour × x hours = 21 degrees

Finding the Number of Hours:

To find x, you would divide both sides of the equation by 1.4 degrees/hour:

x = 21 degrees ÷ 1.4 degrees/hour

This gives us:

x = 15 hours

Therefore, Sanya first checked the thermometer 15 hours before 6 a.m.

User Nick Steele
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5.1k points
0 votes

Answer:

c

Step-by-step explanation:

User A Sandwhich
by
5.3k points
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