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The problem in the image involves finding the difference between two temperatures: a record high of 65°F and a record low of -12°F. To solve this:

1. The formula to find the difference between two temperatures is to subtract the lower temperature from the higher one.
   
   \[
   \text{Difference} = 65°F - (-12°F)
   \]

2. Subtracting a negative number is the same as adding:

   \[
   \text{Difference} = 65°F + 12°F = 77°F
   \]

So, the difference in the record temperatures is 77°F.

Would you like a detailed explanation of the second question on the page or further elaboration on this one?

Here are 5 related questions you can try:
1. If the high temperature was 80°F and the low was -5°F, what would be the difference?
2. What is the difference between -30°F and 40°F?
3. If the record temperatures were the same but in Celsius, how would you calculate the difference?
4. How do we calculate temperature differences when both values are negative?
5. What is the absolute value of the difference between 65°F and -12°F?

**Tip:** Always double-check if temperatures are in the same unit (Celsius or Fahrenheit) before calculating the difference!

The record high temperature on January 15 is 65°F. The record low temperature on that day is -12°F. What is the difference in the record temperatures?

Learn how to find the difference between a record high temperature of 65°F and a record low of -12°F. This problem covers key concepts like subtraction of negative numbers and absolute value. Suitable for students in Grades 4-6.

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