Write and solve a compound inequality that represents the possible temperatures (in degrees Fahrenheit) of the interior of the iceberg. Given: The temperatures are given -20 and -15 in degree centigrade.

Question

Write and solve a compound inequality that represents the possible temperatures (in degrees Fahrenheit) of the interior of the iceberg.  Given: The temperatures are given -20 and -15 in degree centigrade.

Sadie Eaton · Accepted Answer

Formula used:  C=59(F−32)  Calculation:  For C=−20∘  F=95(−20)+32  F=−36+32  F=−4∘  For C=−15∘  F=95(−15)+32  F=−27+32  F=5∘  The value of temperature at C=−20∘ is F=−4∘ and at C=−15∘ is F=5 F=5∘  Hence, the compound inequality of the temperature is found −4∘≤F≤5∘

nick1337 · Accepted Answer

To represent the possible temperatures of the interior of the iceberg in degrees Fahrenheit, we need to convert the given temperatures from Celsius to Fahrenheit. The formula for converting Celsius to Fahrenheit is:F=95C+32where F represents the temperature in Fahrenheit and C represents the temperature in Celsius.Given that the temperatures are -20°C and -15°C, we can calculate the corresponding temperatures in Fahrenheit:For -20°C:F=95(−20)+32=−4For -15°C:F=95(−15)+32=5Therefore, the possible temperatures of the interior of the iceberg in degrees Fahrenheit can be represented by the compound inequality:−4≤T≤5 where T represents the temperature in degrees Fahrenheit.

Vasquez · Accepted Answer

First, let&#039;s convert the given temperatures to degrees Fahrenheit. The conversion formula from Celsius to Fahrenheit is: F=95C+32.For -20°C, the temperature in Fahrenheit is: F=95(−20)+32. Simplifying this equation gives: F=−4+32=28°F.For -15°C, the temperature in Fahrenheit is: F=95(−15)+32. Simplifying this equation gives: F=−27+32=5°F.Now, let&#039;s write and solve a compound inequality to represent the possible temperatures:5≤F≤28Therefore, the compound inequality that represents the possible temperatures (in degrees Fahrenheit) of the interior of the iceberg is: 5≤F≤28.

RizerMix · Accepted Answer

Answer:−4≤T≤5Explanation:Given that the temperatures are -20°C and -15°C, we can substitute these values into the conversion formula to find their Fahrenheit equivalents:F1=95(−20)+32F2=95(−15)+32Simplifying these equations will give us the temperatures in degrees Fahrenheit:F1=−4F2=5Now we can write a compound inequality to represent the possible temperatures within this range. Let&#039;s assume T represents the temperature in degrees Fahrenheit. The compound inequality can be written as:−4≤T≤5This inequality indicates that the temperature T is greater than or equal to -4°F and less than or equal to 5°F. Thus, any temperature within this range is a possible temperature for the interior of the iceberg.

Write and solve a compound inequality that represents the possible temperatures

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