A Body Cools From 60 To 40, It temperature of the surrounding
A Body Cools From 60 To 40, It temperature of the surrounding is 5°C, then what will be its temperature after 10 minutes? Given that the body cools from 60°C to 40°C in 10 minutes, we can determine the value of k and then calculate the temperature after the next 10 minutes. If the temperature of the surroundings is 26oC, then the temperature of the body after next 10 minutes will be: A body cools in 7 minutes from 60∘C to 40∘C What time (in minutes) does it take to cool from 40∘C to 28∘C if the surrounding temperature is 10∘C ? Assume Newton’s Law of cooling holds A body cools in 7 minutes from 60 'C to 40 'C . (i), i. The temperature after the next 10 A BODY COOLS FROM 60°C TO 40°C IN 6 MINUTES. If the temperature of the surrounding is 10 ∘ C , the temperature after next 7 minutes will be: A. None of these A body cools in 7 minutes from 60 ∘ C to 40 ∘ C What time (in minutes) does it take to cool from 40 ∘ C to 28 ∘ C if the surrounding temperature is 10 ∘ C? Assume Newton’s Law of cooling holds A body cools in 7 minutes from 60 ∘ C to 40 ∘ C . If temperature of the body becomes 28°C in next 10 mins, then temperature of surrounding (To) will be A body cools from 80°c to 60°c in 2minutes. What will be its temperature after the next 7 minutes? The temperature of the surroundings is 10° C. `20. , If a body cools down from 80∘Cto 60∘C in 10 min when the temperature of the surrounding of the is 30∘C . The temperature of the surroun Manipal 2018: A body cools in 7 min from 60° C to 40° C. The temperature of the surrounding being 20° C. Then, after the next 6 minutes, its temperature will be ___ The correct answer is From 1st situation (60−406)=kms [60+402−10]From 2nd situation (40−θ6)=kms [40+θ2−10]On solving θ=28∘C A body cools in 7 minutes from 60°C to 40°C. What will be its temperature after next A body cools in 7 minutes from 60 ∘ C to 40 ∘ C . The time it takes to cool from 60 o C to 40 o C is, 450 s, 420 s, 500 s, 25 3 s Question A body cools in 7 minutes from 60°C to 40°C. What is the temperature of the body after next 20 minutes? The temperatuer fo surroundings is 10^ (@)C A body cools according to Newton's law of cooling from 60°C to 40°C in 10 minutes. Note: A body cools in 10 minutes from 60^ (@)C to 40^ (@)C . If the room temperature is 25oC and assuming Newtons law of cooling to hold good, the temperature of the body at the end of the next 10 Information about A body cools from 60oC to 50oC in 10 minutes. What is the temperature of the body after next 20 minutes? C. Find the time taken for A body cools from 62oC to 50oC in 10 minutes. What will be the temperature of the body at the end of 30 minutes?a)35. What will be its temperature after the next 7 minutes? The (@)C` C. | CLASS 11TH - YouTube Question A body cools down from 80oC to 60oC in 10 Minutes when the temperature of surrounding is 30oC. If the room temperature is 25 degree celsius and assuming Newton's cooling law holds good, the temperature of the body at the Newton’s Law of Cooling Derivation For a small temperature difference between a body and its surrounding, the rate of cooling of the body is directly proportional A body cools in 10 minutes from `60^C` to `40^C`. 8^ (@)C` D. Class: 11Su Found 3 tutors discussing this question Asher Discussed A body cools in 10 minutes from 60∘C to 40∘C. If, temperature of surroundings is 10ºC. The temperature of the body after next 10 minutes will be View Solution TS EAMCET 2019: A body cools from 70° C to 40° C in 5 min. The temperature of the surrounding being 20 ∘ C. 32 ∘ C B. 2 C This answer is FREE! See the answer to your question: A body cools in 7 minutes from 60∘C to 40∘C. Besides giving the explanation of A body cools from 60c to 40c in 7min. The temperature of the body after next 10 minutes will be: 30oC 48oC 50oC 52oC A In this case, the initial temperature of the body is 40°C and the temperature of the surroundings is 10°C. The temperature of surrounding is 10°C. [Assume Newton's Law of cooling is If a body cools from 60℃ to 40℃ in 7 minutes, with the surroundings at 10℃, we might expect a similar drop in temperature in the next 7 minutes. Q. Then, after the next 6 minutes, its temperature will be ______°C. Tardigrade Question Physics A body cools from 60° C to 40° C in 6 minutes. Then, after the next 6 minutes, its temperature will be ____________ ∘ C. If temperature of the body becomes 28∘C in next 10 mins, A body cools in 7 min from 60^∘C to 40^∘C, then what will be its temperature after the next 7 min ? The temperature of the surroundings is 10^∘C. Assume that Click here👆to get an answer to your question ️ 20. What will be its temperature after next 7 minutes, if the temperature of the surroundings is 10∘C? Click here👆to get an answer to your question ️ a body cools in 7 min from 60c to 40c what will be its temperature A body cools from 60ºC to 40ºC in 6 minutes. 8∘C A body cools in 10 minutes from `60^ (@)C` to `40^ (@)C`. What will be its temperature after the next 7 minutes? The temperature of the surroundings is 10°C. The temperature of surroundings is 10 'C - A body cools from 60∘C to 40∘C in 7 minutes. The temperature of the body after next 10 minutes will be For example, the rate of cooling of hot water in pipes can be explained by Newton’s law of cooling. The temperature of the body after the next 7 minutes will be (1) 32°C (2) 30°C (3) 28°C (4) 34°C To solve the problem, we will use Newton's Law of Cooling, which states that the rate of change of temperature of an object is proportional to the difference between its temperature and the ambient To solve the problem, we will use Newton's Law of Cooling, which states that the rate of change of temperature of an object is proportional to the difference We should be careful of the fact that the question mentions the cool down of the body from 60 o C to 50 o C in the first case, and then further the body is cooled down from 50 o C to 40 o A body cools from 60 ∘ C to 40 ∘ C in 6 minutes. Assume Newton's law of cooling A body cools from 60°C to 40°C in 10 minutes. `20^(@)C` D. A body cools down from 80∘C to 60∘C in 10 minutes when the temperature of surroundings is 30∘C. How long will it take to cool down to 30° C? A body cools according to Newton's law of cooling from 60°C to 40°C in 10 mins. What times (in min) does it take to cool from 40° C to 28° C, if surrounding temperature A body cools from 80 o C to 60 o in 5 minutes. What is the temperature of the body after next 20 minutes? The temperatuer fo surroundings is 10∘C A 14∘C B 30∘C C 20. The time it takes to cool from 60°C to A body cools in 7 minutes from 60^(@)C to 40^(@)C. 22 ∘ C D. The temperature of the (2) 30°C (3) 28°C (4) 34°C JEE Main 2023: A body cools from 60° C to 40° C in 6 minutes. Nature of the surface of the body, the area Recommended Videos A body cools in 7 minute from 60 C C to 40 ∘ C. Assum A body cools from 60 ∘ C to 40 ∘ C in 6 minutes. What will be its temperature after the next 7 minutes? The temperature of the surrounding is 10^(@)C. The temperature of the body after next 10 minutes will be View Solution Q 2 The correct answer is Newton’s law of cooling can be written as : T1−</ C 30∘C D 22∘C Submit A body cools in 10 minutes from 60∘C to 40∘C. If, temperature of surroundings is 10 ∘ C. If the room temperature is 25oC and assuming Newtons law of cooling to hold good, the temperature of the body at the end of the next 10 60 ∘ θ 10 = 2 40 [60 ∘ + θ 2 30 ∘] ⇒ 60 ∘ θ = 1 2 [60 ∘ + θ 60 2 ∘] ⇒ 60 ∘ θ = θ 4 ∴ θ = 48 ∘ This is the temperature of the body after the next 10 minutes. 83M subscribers Subscribe A body cools in 7 minutes from 60∘C to 40∘C. 36^ (@)C` Information about A body cools from 60oC to 50oC in 10 minutes. What will be its temperature after the next 7 minutes. If the room temperature is 25 °C and assuming Newton's law of cooling to hold good, the temperature of the body at the end of the next 10 minutes A body cools according to Newton’s law from 100° C to 60° C in 20 minutes. [Assume Newton's Law of Cooling is Now if after cooling from 40 ° C to 7 min the temperature of the body becomes θ, according to Newton's law of cooling, [40 θ 7] = K [(40 + θ 2) 10] Which in the light of Eq. State the conditions under which Neton s law of cooling is applicable . e. What will be its temperature after the next 7 minutes ? The temperature of the surroundings is 10. A body cools in 7 minutes from 60 C to 40 C What time (in minutes) does it take to cool from 40 C to 28 C if the surrounding temperature is 10 C ? Assume Newton’s Law of cooling holds A body cools in 10 minutes from `60^ (@)C` to `40^ (@)C`. The temperature of the body after next 10 minutes will be (a) 30 ° C (b) 48 ° C (c) 50 ° C State the explain Newton s low of cooling. Thus, the correct answer is option B. What does the rate of cooling of a body depend upon? A. (a) 40^∘C ( A body cools from 60 °C to 50 °C in 10 minutes. The further time it would take to cool from 40°C to 36°C will be nearly 49 min (3) 60 min (2) 15 min (4) 30 According to Newton’s law, the rate of cooling is proportional to the difference between the temperature of the body and the temperature of the air. A body cools in 7 min from `60^C` to `40^C` What will be its temperature after the next 7 min? T Question A body cools in 7 minutes from 60 to 40. What will be its temperature after next 10 min Doubtnut 3. What will be its temperature after the next 7 minutes? The temperature of the surrounding is A body cools down from 80 ° C to 60 ° C in 10 minutes when the temperature of surroundings is 30 ° C. If, temperature of surroundings is 10°C. View Solution A body cools in 7 minutes from 60^(@)C to 40^(@)C. in 5 minutes and to 40 ^ (@)C in A body cools in 7 minutes from `60^(@)C` to `40^(@)C`. `25^(@)C` Answer Step by step video, text & image solution for A body cools in 10 minutes from 60^ (@)C to 40^ (@)C. The temperature of the surrounding is 20°C. Calculate the time it takes to cool from 60° C to 30° C. , K = (1 / 14), gives The body cools from 60°C to 40°C in 7 minutes. Using this information, we can find the temperature after the next 7 minutes by applying the formula for Newton's Law of Cooling. Then, the temperature of the body after next 10 min will be <p>To solve the problem of determining the temperature of a body after it cools for an additional 20 minutes, we can use Newton's Law of Cooling. If the temperature of surroundings is 10 ∘ C, what will be the temperature of the body after next 7 minute? A certain A body cools from 60°C to 50°C in 10 minutes and from 50°C to 40°C in 15 minutes. What will be its temperature after the next 7 minutes? The temperature of the surrounding is 10°C. A body cools in 7 minutes from 60∘C to 40∘C What time (in minutes) does it take to cool from 40∘C to 28∘C if the surrounding temperature is 10∘C ? Assume a body originally at 80°C cools to 60°C on 20mins the temperature of the air being 40°C what will be the temperature of the body after 40 mins - Find step-by-step Physics solutions and the answer to the textbook question A body cools from 80°C to 60°C in 5 minutes. Temperature of surrounding is 10∘C. in how much time it cools from 60° to 40°c ? the temperature of the surrounding is 10°c - 27518186 A body cools down from 80∘C to 60∘C in 10 minutes when the temperature of surroundings is 30∘C. Since the body cools from 60°C to 40°C in 7 minutes, we can calculate the A body cools in 7 minutes from 60° C to 40° C. A body cools in 7 minutes from `60^ (@)C` to `40^ (@)C`. IF THE TEMPERATURE OF SURROUNDING IS 10°C. If the temperature of the body becomes 28°C in the next 10 minutes, what is the temperature of the surroundings (T 0)? A body cools according to Newton’s law from 100 ∘ C to 60 ∘ C in 20 minutes. Newton's Law of Cooling states that the rate of cooling The rate of cooling of a body is directly proportional to the temperature difference between the body and its surroundings. ? defined & explained in the simplest way possible. com Click here👆to get an answer to your question ️ 20. `14. What will be its temperature after the next 7 minutes? The temperature of the surroundings is 10^(@)C. Assume that A body cools from 60 ° C to 40 ° C in 6 minutes. Then, after the next 6 minutes, its temperature will be ––––– ºC. A body cools in 7 minutes from 60°C to 40°C what will be its temperature after next 5 minutes. A body cools down from 60 ^ (@)C to 50^ (@)C . If temperature of surrounding is 10 ∘ C then, after, the next 6 minutes, its temperature will be __________ ∘ C see full answer Given that the initial temperature is 60°C, the final temperature is 40°C, and the time taken is 7 minutes, we can substitute these values into the formula: Rate of cooling = (60°C - 40°C) / 7 minutes The question asks for the temperature of the body after another 10 minutes, given that it cooled from 60°C to 40°C in the previous 10 minutes. LiveFree JEE Main Previous Year Online A body cools in 10 minutes from 60^@C to 40^@C. What will be its temperature after next 10 minutes? The temperature of the surroundings is 10^@C. What is the temperature of the body after next 20 minutes? The temperatuer fo surroundings Apr 10,2025 - A body originally at 60C cools down to 40C in 15 minutes when kept in air at a temperature of 25C. How long will it take to cool down to 30° C? A body cools according to Newton’s law from 100° C to 60° C in 20 minutes. What will be it's temperature after next 7 min if surrounding temperature is 10c. This means that the higher the temperature difference, the A body cools from 60ºC to 40ºC in 6 minutes. The temperature for the surrounding is 20 o C . Then, after the next 6 minutes, its tempera A body cools from 60°C to 40°C in 6 minutes. The temperature of the surrounding is 10°C. A body cools in 10 minutes from 60^@C to 40^@C. 38 ∘ C C. What is the temperature of the body after next 20 minutes? The temperatuer fo surroundings is `10^ (@)C` A body cools in 7 minutes from 60°C to 40°C. What will be its temperature after the next - brainly. After next 7 minutes what will be its temperature ? During whole process Newton's law of cooling is obeyed. None of these A body cools in 7 minutes from 60 ∘ C to 40 ∘ C What time (in minutes) does it take to cool from 40 ∘ C to 28 ∘ C if the surrounding temperature is 10 ∘ C? Assume Newton’s Law of cooling holds A body cools from 60 degree celsius to 50 degree celsius in 10 minutes. . 14 28 42 None of these A - Initial temperature of the body, T 1 = 60∘C - Final temperature of the body after 7 minutes, T 2 = 40∘C - Surrounding temperature, T s = 10∘C - Time interval, t = Solution For A body cools according to Newton's law of cooling from 60∘C to 40∘C in 10 mins . A body cools in 7 minutes from 60°C to 40°C. How long will it take to cool down to 30 ∘ C. If, temperature of surroundings is 10 ° C . If the temperature of the air is 20C and the body cools for Example 2: The temperature of a body falls from 40°C to 36°C in 5 minutes when placed in a surrounding of constant temperature 16°C. However, the rate of cooling will slow A body cools down from 80∘C to 60∘C in 10 minutes when the temperature of surroundings is 30∘C. If, temperature of surroundings is 10° C. Then, after the next 6 minutes, its temperature will be ______ ° C . Then, after the next 6 minutes, its temperature will be ° C.
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