Dimensionally speaking multiplication corresponds to integration, and differentiation corresponds to division
How does multiplication correspond to integration? i mean how come foot-pound & pound-foot is defined from the definition & meaning of multiplication then as what is the difference between foot-pound & pound-foot too from the definition of units?
Aside from the fact that if differentiation corresponds to division, its inverse must correspond to the inverse of division, consider it this way.
An integral from a to b is the area under the curve - which is the limit as you take many rectangles with a width (b-a)/n, and n is the number of rectangles, and a height f(x).
The area of a given rectangle is f(x_o)*(b-a)/n, which is multiplication. The integral is the sum of many of these rectangles, and therefore also has units the same as the quantities multiplied.
All electronic devices would not exist without calculus. Engineers would be able to do nothing without calculus, which means everything that we have that we owe to engineers, we owe to calculus as well. Physics would not exist beyond the high school level (which is trigonometry based) without calculus. If you asked this question to help you with a school assignment, here's a good common saying you can use: Calculus is the language of physics. Applied chemistry requires calculus, which means that everything that we owe to applied chemistry, we also owe to calculus.
Trigonometry is engineering math, but If you are going to study something in physics, or science, (basically this is "applied science"), you will need lots of calculus. calculus appears a lot in "Stargate".
Calculus will help but there is more to physics than just that.
Calculus was invented to solve physics problems, so the importance of studying calculus is to solve physics problems.
In many universities and colleges this is a course covering various topics in physics that avoids using the calculus.
All electronic devices would not exist without calculus. Engineers would be able to do nothing without calculus, which means everything that we have that we owe to engineers, we owe to calculus as well. Physics would not exist beyond the high school level (which is trigonometry based) without calculus. If you asked this question to help you with a school assignment, here's a good common saying you can use: Calculus is the language of physics. Applied chemistry requires calculus, which means that everything that we owe to applied chemistry, we also owe to calculus.
Trigonometry is engineering math, but If you are going to study something in physics, or science, (basically this is "applied science"), you will need lots of calculus. calculus appears a lot in "Stargate".
Calculus will help but there is more to physics than just that.
Calculus was invented to solve physics problems, so the importance of studying calculus is to solve physics problems.
The definition of engineering physics is an introductory college course in physics for potential engineering majors. This differs from regular physics in the inclusion of calculus in the curriculum instead of just algebra.
Physics definition of work: (force applied ) multiplied by (distance through which the force acts).
Calculus was created to prove physics which defines the laws of nature.
Some people find calculus easier, others find physics easier. There is no general answer.
The purpose of calculus is to solve physics problems.
In many universities and colleges this is a course covering various topics in physics that avoids using the calculus.
Briefly, Physics B is non-calculus based and Physics C is calculus-based. For more information, please visit collegeboard.com for more information.
Regina L. Neiman has written: 'Study guide with additional calculus problems for Hecht's physics, calculus' -- subject(s): Calculus, Handbooks, manuals, Handbooks, manuals, etc, Mathematical physics, Physics