What are concepts or rules made by Gottfried Leibniz?
leibniz uses the same basic concepts and rules as newton, no one knows who came up with them first,, chain rule, quotient rule,, but the only difference is that newton uses y prime(y') and leibniz uses the dy/dx ... personally i like newtons better, but when it comes to the quotient and chain rule leibniz is easier.
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.
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 e to the x times x squared?
It is an expression whose value will depend on the value of the variable x.
Where is 3x raised to the 4th plus 4x raised to the 3rd -36x squared plus 1 increasing?
(3x)^4 +(4x)^3 -(36x)^2 +1 or 3x^4 + 4x^3 -36x^2 +1? Not sure from the way you said it.
In either case the method is the same. Use the power rule for differentiation, d/dx(x^n) = nx^(n-1), to take the derivative of the equation term by term, and then set this equal to zero and solve for x. You will get a cubic function when you do this, so you can try to factor it after you differentiate to simplify the problem.
Assuming the second case (It seems more likely) differentiating gives the following, which I have set equal to zero:
12x^3 + 12x^2 - 72x=0
x(12x^2 +12x-72)=0 Factor out an x
x(12)(x-2)(x+3)=0 Factor some more
This gives horizontal tangents at x=-3,0,and 2. Now all you have to do is plug some easy numbers into the derivative from the intervals between these values. Negative derivative means decreasing, positive means increasing. Good luck!
How do you factor the expression x cubed minus x squared?
x3-x2
Both terms in this expression have x2 in them, so "divide" each term by it using the distributive property in reverse.
x2(x-1) = x3-x2
If you "re-distribute" you should see that they are equal.
What is the value of the x in this equation 6 plus 6x56 x?
Unfortunately, limitations of the browser used by WA 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.
It would have been far simpler and quicker to use your calculator but since you are unable or unwilling to make that effort, the answer is 2.1
What is the sum of all function in any circle graphs?
THere are infinitely many possible functions in any circle graph. Your question needs to be more specific.
Can you mail 3 sheets of 9 x 14 paper for 43?
It depends on:
It is, therefore, not possible to answer the question with only the given information.
How much greater is 3x plus 2 than 5 7x?
(3x+2)-(5+7x) = 3x+2-5-7x = -4x-3
3x+2 is -4x-3 times greater than 5+7x.
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