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The variation of the amount of salt in a tank with time is given by,

where, x is the amount of salt in kg and t is the time in minutes. Given that there is no salt in the tank initially, the time at which the amount of salt increases to 200 kg is __________ minutes. (rounded-off to two decimal places)
Correct answer is '10.50 to 12.50'. Can you explain this answer?
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The variation of the amount of salt in a tank with time is given by,where, x is the amount of salt in kg and t is the time in minutes. Given that there is no salt in the tank initially, the time at which the amount of salt increases to 200 kg is __________ minutes. (rounded-off to two decimal places)Correct answer is '10.50 to 12.50'. Can you explain this answer?
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The variation of the amount of salt in a tank with time is given by,where, x is the amount of salt in kg and t is the time in minutes. Given that there is no salt in the tank initially, the time at which the amount of salt increases to 200 kg is __________ minutes. (rounded-off to two decimal places)Correct answer is '10.50 to 12.50'. Can you explain this answer? for GATE 2024 is part of GATE preparation. The Question and answers have been prepared according to the GATE exam syllabus. Information about The variation of the amount of salt in a tank with time is given by,where, x is the amount of salt in kg and t is the time in minutes. Given that there is no salt in the tank initially, the time at which the amount of salt increases to 200 kg is __________ minutes. (rounded-off to two decimal places)Correct answer is '10.50 to 12.50'. Can you explain this answer? covers all topics & solutions for GATE 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for The variation of the amount of salt in a tank with time is given by,where, x is the amount of salt in kg and t is the time in minutes. Given that there is no salt in the tank initially, the time at which the amount of salt increases to 200 kg is __________ minutes. (rounded-off to two decimal places)Correct answer is '10.50 to 12.50'. Can you explain this answer?.
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