Engineering Mathematics MCQs - Chapter 5
Separable Ordinary Differential Equation Modeling Trivia Questions and Answers PDF - 4
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The Separable Ordinary Differential Equation Modeling Trivia Questions, Separable Ordinary Differential Equation Modeling Quiz Answers PDF Download, Book Ch. 5-4 to learn Engineering Mathematics Course. Solve Radiocarbon Dating MCQs, Separable Ordinary Differential Equation Modeling MCQs questions and answers PDF to prepare for job interview. The Separable Ordinary Differential Equation Modeling Trivia App Download: Free educational app for exponential growth, mixing problem career test for online assessment test for jobs.
The Trivia Quiz: If Radiocarbon content of a fossilized tree is denoted by yoat t=0 (that is claimed to be 3000 years old) and y at any instant t then y; "Separable Ordinary Differential Equation Modeling" App APK Download (Free) with answers c, yo, yoect and yot for online engineering schools. Practice radiocarbon dating quiz questions, download Kindle eBook (Free Sample) for online engineering colleges.
Separable Ordinary Differential Equation Modeling Questions & Answers PDF Download: MCQ Quiz 4
MCQ 16: If Radiocarbon content of a fossilized tree is denoted by yoat t=0 (that is claimed to be 3000 years old) and y at any instant t then y
- yo
- c
- yoect
- yot
MCQ 17: If A' growth rate of number of bacteria at any time t is proportional to the number present at any time t and doubles in 1 week then bacteria after one week is
- 0.099A(t)
- 4A(t)
- 16A(t)
- 24A(t)
MCQ 18: If A' growth rate of number of bacteria at any time t is proportional to the number present at any time t and doubles in 1 week then bacteria after two week is
- 4A(t)
- 0.099A(t)
- 16A(t)
- 24A(t)
MCQ 19: A tank contains 400 gal of brine in which 100lb salt is disolved where fresh water runs into the tank at rate of 2 gal/min, if C is salt concenteration, A is amount of salt and V is volume of tank than
- C=AV
- C=V/A
- C=A/V
- C=A+V
MCQ 20: If birth rate Ub and death rate Ud of number of bacteria are proportional to number of bacteria present then growth rate A' of bacteria will be
- A'=UbUd
- A'=Ub+Ud
- A'=Ub-Ud
- A'=Ub/Ud
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