The temperature has dropped by $15$ degree Celsius in the last $30$ days. If the rate of temperature drop remains the same, how much more will the temperature drop in the next $10$ days?

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Solution

Given that:
The temperature has dropped by $15$ degree Celsius in the last $30$ days with a constant rate. Let the rate be $x$ then
$x = \frac{T e m p e r a t u r e}{N o . o f d a y s} \Rightarrow \frac{15}{30} \Rightarrow {0.5}^{\circ} C / d a y$

Hence,
The temperature will drop in the next $10$ days $= 0.5 \times 10 \Rightarrow 5^{\circ} C$

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The temperature has dropped by 15 degree Celsius in the last 30 days. If the rate of temperature drop remains the same, how much more will the temperature drop in the next 10 days?

Given that:The temperature has dropped by 15 degree Celsius in the last 30 days with a constant rate. Let the rate be x thenx=TemperatureNo. of days⇒1530⇒0.5∘C/dayHence, The temperature will drop in the next 10 days =0.5×10⇒5∘C

The temperature has dropped by $15$ degree Celsius in the last $30$ days. If the rate of temperature drop remains the same, how much more will the temperature drop in the next $10$ days?