Definite Integrals And Areas
Akopọ
A definite integral evaluates an integral between two limits and gives a number: most usefully, the area under a curve between those limits. It turns the abstract idea of integration into concrete areas and totals.
In this lesson you will evaluate definite integrals and apply integration to the evaluation of plane areas.
Awọn Afojusun
- Evaluate definite integrals.
- Apply integration to the evaluation of plane areas.
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- A definite integral from a to b equals: A. F(a) - F(b) B. F(b) - F(a) C. F(b) + F(a) D. F(b) x F(a) Answer: B
- Evaluate the integral of 3x^2 from 0 to 2. A. 4 B. 6 C. 8 D. 12 Answer: C
- A definite integral needs a constant of integration: A. yes, always B. no, it cancels C. only sometimes D. only if negative Answer: B
- The definite integral of a positive function gives: A. the gradient B. the area under the curve C. the turning point D. the root Answer: B
- If part of the curve is below the x-axis, the integral of that part is: A. positive B. negative C. zero D. undefined Answer: B
O wa lori ohun elo Green Bridge
Gba ohun elo Green Bridge CBT sori foonu tabi kọmputa rẹ lati ri awọn akọsilẹ ẹkọ ni kikun, awọn ibeere adaṣe, ati diẹ sii.
O wa lori ohun elo Green Bridge
Gba ohun elo Green Bridge CBT sori foonu tabi kọmputa rẹ lati ri awọn akọsilẹ ẹkọ ni kikun, awọn ibeere adaṣe, ati diẹ sii.
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