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Manipal University, Jaipur

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How is Online Manipal University? is it real or fake

Sajal Trivedi 8th Mar, 2024

Hello aspirant,

Established in 2011, Manipal University Jaipur, a part of the Manipal Education and Medical Group, provides a range of academic courses in engineering, management, social sciences, business and commerce, journalism and mass communication, law, and hotel management. The university also offers UGC-approved online degree programs at both bachelor's

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Which entrance exam is for the after 12th science Manipal university ?

shivamtrivedi0005 29th Feb, 2024

Hii There,

Manipal University conducts the Manipal Entrance Test (MET) to select eligible candidates for its undergraduate and postgraduate courses. The university also considers scores from various national-level entrance exams for admission. To be eligible for enrollment, candidates must have a minimum aggregate of 50% in Class 12. Additionally, the

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Question : ______ is the change in total utility due to the consumption of one additional unit of a commodity.

Option 1: Product Utility (PU)

Option 2: Revenue Utility (RU)

Option 3: Demand Utility (DU)

Option 4: Marginal Utility (MU)

Team Careers360 24th Jan, 2024

Correct Answer: Marginal Utility (MU)


Solution : The correct option is Marginal Utility (MU).

The change in total utility due to the consumption of one additional unit of a commodity is called Marginal Utility. It is the additional satisfaction or benefit that a consumer derives from consuming one more

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Question : Pipes A and B can fill a tank in 12 minutes and 15 minutes, respectively. The tank when full can be emptied by pipe C in $x$ minutes. When all three pipes are opened simultaneously, the tank is full in 10 minutes. The value of $x$ is:

Option 1: 18

Option 2: 15

Option 3: 20

Option 4: 24

Team Careers360 22nd Jan, 2024

Correct Answer: 20


Solution : Pipe A can do 1 unit work = $\frac{1}{12}$ minutes                                   
Pipe B can do 1 unit work = $\frac{1}{15}$ minutes 
Pipe C can do 1 unit work = $-\frac{1}{x}$ minutes
Together they can fill the tank = $\frac{1}{10}$ minutes
Total work = Efficiency × days

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