Calculus is a central branch of mathematics, developed from algebra and geometry, and built on two major complementary ideas. One concept is called ...
If A and B are two distinct points in the plane, name a few transformations mapping the point A to the point B.
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Calculus is a central branch of mathematics, developed from algebra and geometry, and built on two major complementary ideas. One concept is called dierential calculus. It studies rates of change, which are usually illustrated by the slope of a line. Dierential calculus is based on the problem of nding the instantaneous rate of change of one quantity relative to another. Examples of typical dierential calculus problems are nding the following quantities :
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The acceleration and speed of a free-falling body at a particular moment. The loss in speed and trajectory of a red projectile, such as an artillery shell or bullet.
Another concept is called integral calculus. It studies the accumulation of quantities, such as areas under a curve, linear distance travel, or volume displaced. Integral calculus is the mirror image of dierential calculus. Examples of integral calculus problems include nding the following quantities :
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The amount of water pumped by a pump with a set power input but varying conditions of pumping losses and pressure.
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The amount of money accumulated by a business under varying business conditions.
The two concepts, dierentiation and integration, dene inverse operations in a sense made precise by the fundamental theorem of calculus. In teaching calculus, either concept may be given priority. The usual educational approach is to introduce dierential calculus rst. From
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Questions 1. 2. 3.
What is the eld of dierential calculus ? What is the eld of integral calculus ? What notions did you encounter during your studies pertaining to dierential calculus ? To integral calculus ?
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What could this famous fundamental theorem of calculus that links dierential and integral calculus be ?
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