Understanding temperature in math helps us make these decisions! It teaches us how to read thermometers, work with negative numbers, and even convert between Degrees Celsius and kelvins.
Have you ever wondered why some countries use different temperature units? Or why water freezes at 0°C but boils at 100°C? Learning about temperature isn’t just about numbers—it helps us understand the world around us. So, next time you check the weather, think about how math is helping you plan your day!
“The temperature before water boiling was\((37^\circ C)\) which is equal to\((308) \) Kelvins. The highest temperature by boiling is\((100) ^\circ C\) which is equal to \((383)\)Kelvins whose difference{highest temperature recorded \(- \)lowest temperature recorded} in kelvins is equivalent to \((100) \text{kelvins} \)”
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\text{When the } {\color{blue}\text{ temperature rises}}, \text{it’s} {\color{blue}\text{like the sun}} \text{ giving the Earth a big,} {\color{blue}\text{warm } \text{ hug!} ☀️}
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\text{When the }{\color{purple}\text{temperature falls}}, \text{ it’s like the Earth wrapping } {\color{purple}\text{ itself in a cold}}, \text{cozy blanket of air.} ❄️
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\text{On a } {\color{blue}\text{hot day}}, \text{the} {\color{blue}\text{ground} \text{feels like a heated pan}}, \text{but on a} {\color{purple}\text{cold day}}, \text{it feels like } {\color{purple}\text{stepping on ice! }}
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\text{If the } {\color{blue}\text{temperature rises}} \text{too much}, {\color{blue}\text{ice cream melts }}\text{into a puddle. }\text{ If it } {\color{purple}\text{drops too much}}, {\color{purple}\text{water turns into ice!}}
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\text{In the} {\color{blue}\text{ summer}}, \text{it’s like the } {\color{blue}\text{sun turns up the heat in nature’s oven}}. \text{In the} {\color{purple}\text{ winter}}, \text{it dials the } {\color{purple}\text{temperature way down! }}
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\text{Think of the temperature like a roller coaster}— {\color{blue}\text{it goes up when it’s hot }} \text{and } {\color{purple}\text{down when it’s cold! }}🎢
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\(\mathbf{\text{Which colour represents temperature rise or fall in temperatures?}}\)\({\color{blue}\text{Blue}}\) or \({\color{purple}\text{purple}}\text{.}\) Click on the correct response.
Thus colour \({\color{blue}\text{Blue}}\)\({\color{purple}\text{purple}}\)also represents all statements indicating falling of temperature or rather very low temperatures.
The highest temperature reading on a thermometer was \(27 ^\circ C\) and the lowest was \(6 ^\circ C\text{.}\) By how many degrees was the highest temperature was ahead of the lowest degree reading?
