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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

How do you solve 5-x?

If this is all you have then you are likely talking about graphing a line for all possible values of X in an XY plot. For example if X = 0, Y = 5 or if X = 1, Y = 4 and so forth. You could then plot this line.

What is the name of a shape with 207 sides?

Most scientists would call it a 207-gon, but you could use dihectakaiheptagon

How do you complete the square with the equation -1x 2 -5x plus 4?

-1x^2 - 5x - 25/4 = -25/4 - 4x^2 + 5x + 25/4 = 25/4 + 4

(x + 5/2)^2 = 41/4

What is 12202 plus 12202 equal?

You seem to be unaware of the fact that you could have obtained the answer much more easily and quickly by using the calculator that comes as part of your computer.
The answer is 24404.

How many miles are in 2444 meters?

There are 1.518631194 miles in 2,444 meters. 2,444 meters x 1 mile/1,609.344 meters = 1.518631194 miles 1 miles = 1,609.344 meters

What are the in-line functions in cc?

In-line functions differ from normal functions by the way they are dealt with by the compiler.

Normally, a function (or its code, more exactly) is stored once within the executable program. A call to this function then results in putting the parameters onto the stack and jumping to the start address of the function. When the function is finished, the stack is freed from the parameters and the program continues right after the point from where it has jumped to the function.

For an in-line function, its code is stored at any place where it is called. This saves us from the administrative overhead (putting parameters etc. onto the stack and cleaning up at the end) and, thus, reduced computing time. On the other side it enlarges the eecutable.<br>

This leads to some restrictions to inline-functions.

What is the slope of -7x plus 6?

The slope of the equation y=-7x +6 is -7 or -7/1... The standard form is y=mx+b, m being the slope.

Is there any other anti derivative of 1 divided by x?

The antiderivative of 1/x is ln(x) + C. That is, to the natural (base-e) logarithm, you can add any constant, and still have an antiderivative. For example, ln(x) + 5. These are the only antiderivatives; there are no different functions that have the same derivatives. This is valid, in general, for all antiderivatives: if you have one antiderivative of a function, all other antiderivatives are obtained by adding a constant.

What is x cubed plus 10x squared plus 25x?

X3 + 10X2 + 25X

factor out an X

X(X2 + 10X + 25)

factor inside parentheses

X(X + 5)(X + 5)

X(X + 5)2

=======

X = 0

X = - 5

How do you do 16 equals x plus 4.2?

you can subtract 4.2 from both sides of the equation.

16=x+4.2

(16)-4.2=(x+4.2)-4.2

11.8=x+4.2-4.2

11.8=x

How do you factor 4x4 plus 34x plus 42?

You cannot factor 4x4 + 34x + 42

The expression has a minimum value of approx 9.21616 when x = -1.286 (= 0.5*cuberoot(17). Since the expression is always positive, it does not cross the x-axis and so does not have any real roots. Consequently, it does not have any real factors.

What is discontinuity of a function?

continuty: for every point on a line, give me any distance no matter how small, within that distance of the point there is 2 other points ( or more) on the same function

discontinuty: does not satisfy that

What is 77r plus 74r-16 factored completely?

77r + 74r - 16 = 151r - 16 and that cannot be factored further.

What is x2 plus 3x2-42?

It is an expression that can be simplified to: 4x2-42

What is the difference between gradient and vector notation?

In the name of God;

It must be mentioned that a vector has two important characteristics; 1- direction and 2- quantity. in other word for identification a vector these two characteristics must be defined. for example when we speak about displacement of a body it must has direction and quantity.

but about gradient, it has a general mean: difference.

Also a specified mean may be defined for it: "any increase or decrease in a vector or scalar field". it is a vector field.