The temperature dropped 2.5°F each hour for \(4\) hours. What was the total change in temperature?
- -10°F
- -6.5°F
- 6.5°F
- 10°F
Students will build Grade 7 mastery of solving real-world problems with rational numbers using models, equations, and test-style reasoning.
The temperature dropped 2.5°F each hour for \(4\) hours. What was the total change in temperature?
A diver descends \(3.5\) meters below sea level each minute. After \(6\) minutes, what is the diver's depth relative to sea level?
Maria has a bank account balance of \($145.50\). She withdraws \($28.75\), then deposits \($52.25\). What is her new balance?
A football team loses \(7\) yards on one play and gains \(13\) yards on the next. What is the net change in yards?
A recipe calls for \(\frac{3}{4}\) cup of sugar. If you are making \(\frac{1}{2}\) of the recipe, how much sugar do you need?
The temperature at 6 AM was -8°C. It rose by 3.5°C by 9 AM. What was the temperature at 9 AM?
An elevator starts at the 5th floor, goes down 8 floors, then up 6 floors. On which floor does it end?
Over \(5\) weeks, an account loses \($12.50\) per week. What is the total change in the account balance?
A drop of 2.5°F is \(-2.5\). Over \(4\) hours: \(4\times(-2.5)=-10°\)F.
Each descent of \(3.5\) m is negative: \(-3.5 \times 6 = -21\) m.
\(145.50 - 28.75 + 52.25 = 116.75 + 52.25 = 169.00\) dollars.
Loss of \(7\) yards is \(-7\); gain of \(13\) is \(+13\): \(-7 + 13 = 6\) yards.
Multiply: \(\frac{3}{4} \times \frac{1}{2} = \frac{3}{8}\) cup.
\(-8 + 3.5 = -4.5°\)C.
Start at 5, go down 8: \(5 - 8 = -3\) (basement). Then up 6: \(-3 + 6 = 3\).
Loss of \($12.50\) per week for \(5\) weeks: \(-12.50 \times 5 = -62.50\) dollars.