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Where does the name calculus came from?
The term calculus comes directly from Latin. In Latin a calculus (noun) is a small stone used for counting, much like the beads on an abacus. One of the fundamental uses for modern calculus is integration, which is of course addition of infinitely small sections.
How many calculus maths problems are there?
Infinitely many.
how many triangles are there in a cone?
An infinite of infinitely small ones. You would need to use calculus to calculate the volume of a cone given a single triangular cross-section.
Branch of mathematics that deals with the method of summation or adding together the effects of varying quantities?
The branch of mathematics that deals with the method of summation is called calculus. Calculus involves finding a way to add up an infinite number of infinitely small quantities to arrive at a meaningful answer, such as finding the area under a curve or the total change in a function.
What has the author Thomas Leseur written?
Thomas Leseur has written: 'Elemens du calcul integral' -- subject(s): Calculus, Integral, Integral Calculus
Is infinitely small the same as infinitely big?
No. Infinitely Small implies something that is as close to zero as it can get without actually being zero - think of a positive or negative fraction with an infinitely large denominator. Infinitely Big implies something that is as far away from zero as possible, and then some: negative infinity or positive infinity. You can think of infinitely small as being the reciprocal of (one divided by) infinitely big.
Strange dream of all encompassing but infinitely small power?
If you have a strange dream of all encompassing but infinitely small power, then it means that you are frighten.
What has the author Donald Small written?
Donald Small has written: 'Calculus'
How much time is the present?
It is infinitely small.
Why infinitely small angular displacement vector?
I am not sure what situation you are talking about, but "infinitely small" amounts are basically used in calculus. Formally, "infinite small" amounts, or "infinitesimals" are avoided; rather, you investigate what happens when a certain amount gets smaller and smaller.As an example for such calculations, velocity is defined as dx/dt, meaning you divide a very small distance (the distance moved) by a very small time interval (the time elapsed) - and investigate what happens when dt (the time interval) becomes smaller and smaller ("tends toward zero", though it can't actually be zero itself, because then you would have a division by zero).
Who Wrote Institutions of Physics a book explaining Leibniz' theory on integral calculus and translated into French and commented on Newton's theory of differential calculus?
Madame Du Châtelet wrote Institutions of Physics.
What the measure of the smallest interior angle?
infinitely small
