answersLogoWhite

0

🎒

Calculus

The branch of mathematics that deals with the study of continuously changing quantities, with the use of limits and the differentiation and integration of functions of one or more variables, is called Calculus. Calculus analyzes aspects of change in processes or systems that can be modeled by functions. The English physicist, Isaac Newton, and the German mathematician, G. W. Leibniz, working independently, developed calculus during the 17th century.

25,068 Questions

Using the quadratic formula what is the answser to 694 plus 77 plus 900?

Trying to use the quadratic formula on this problem is like trying to use a chainsaw to brush your teeth: painful, doesn't get the job done, and what the heck are you thinking?

Just add: 694+77+900=1671

What is the inequality of 13 X plus 2665?

There is no inequality since there is no inequality sign.

Can you mail 3 sheets of 9 x 14 paper for 43?

It depends on:

  • how large the sheets of paper are,
  • which country you are posting from (units for 43, as well as postage rates),
  • whether or not there are any postage deals or premium (express, insured, printed matter),
  • where you are posting to (inland, abroad).

It is, therefore, not possible to answer the question with only the given information.

What is the answer for x minus 3 over x plus two?

Solve? 2 is where the right piece of this function crosses the X axis, but the vertical asymptote is important here.

(X - 3)/(X + 2)

divide both terms, top and bottom by X

- 3/X divided by 2/X

same as

- 3/X * X/2

= - 3/2

========the vertical asymptote

How do you factor x to the power of b plus 1 minus x to the power of b?

It's hard to write this on a typewriter keyboard. Do you mean

xb + (1-x)b , or xb + 1 - xb , or maybe even x(b+1) - xb ?

The first cannot be factored.

The second equals 1, so it is already prime (cannot be factored).

The third could be written as xb(x) - xb(1), so there is a common factor of xb, and the expression can be factored as

xb(x-1). This is prime.

What kind of equations are known as differential equations?

A differential equation is a mathematical equation used to identify an unknown variable using other known variables that directly affect the unknown variable. An example of this would be discovering the velocity of a planet we cannot physically see by studying the effect it has on its parent star, through variables such as gravity, lensing, and Doppler motion. This method relies on the known variables to have predictable effects on the unknown variable, thereby allowing one to discover the answer.

What is the domain of the function xx-4 equals 4?

It is difficult to say because of uncertainty as to what xx-4 represents.

x2 - 4 = 4 gives x2 = 8 so x = ± 2*sqrt(2)

Is 9 -1a solutuin of x 5y 4?

Unfortunately, limitations of the browser used by Answers.com means that we cannot see most symbols. It is therefore impossible to give a proper answer to your question. Please resubmit your question spelling out the symbols as "plus", "minus", "equals" etc. Also use ^ to indicate powers (eg x-squared = x^2).

What has the author F X Soewandi written?

F. X. Soewandi has written:

'Pengembangan obyek wisata pantai sesuai dengan potensi lokal dan regional di Jawa Tengah'

What does a semiregular tesselation have?

It comprises two (or more) shapes which are replicated so that they cover a plane without overlap or gaps.

How can you learn math after so many years?

The same way a school child learns. Reading, practicing, etc. However, at an advanced age it might be a bit more difficult to learn.

What y equal in the equation 82x?

Y = 82x, the value of Y will be 82 times whatever value of x that is chosen

How many millimetres are there in 1.8 centimeters?

There are 10 millimetres in one centimetre. Therefore, 18 centimetres is equal to 18 x 10 = 180 millimetres.

Is the base of a cone a circle?

Yes, though an oval could be as well, i guess that there would be an individual word for that though.

How can we easily measure the volume occupied by any human boby at any instance?

Use a variant of Archimedes Principle. Immerse the person completely in a tank of water (only do this for a short period of time, of course) and measure the rise in the water level and multiply by the area of the tank to get the change in volume.