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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
Y=-3.
-8 on both sides and divide by3
-10 = 8 + 3y
-18 = 3y
-6 = y
or
y = -6
Why does the derivative of sin x equal cos x reason not prove?
Because the slope of the curve of sin(x) is cos(x). Or, equivalently, the limit of sin(x) over x tends to cos(x) as x tends to zero.
Is infinity a number and what value is it?
Infinity is any number greater than a number that already exists Infinity is any number greater than a number that already exists
What is e used in limits and derivatives?
The 'e' that keeps popping up in many math and engineering situations is the base of natural logarithms. It's an irrational number, meaning that it can never be exactly, precisely written with numerical digits. But if you'll settle for 15 decimal places, the value of 'e' is e = 2.7 1828 1828 45 90 45 (The spaces are there just to make it easier to read and memorize.)
Is there zero order derivative equation?
I donot know whether there is actually a zero-order derivative equation, where the equation is defined as having two sides with equality or inequality sign between them. If the question is about a zero-order derivative function, then the answer is yes, since the zero order derivative is the function itself.
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However, as far as we can talk about the differential equation- there is no meaning of "Zero Degree" but as many times while using expansion of differential operator using binomial theorem or while using Leibnitz's rule of differentiation, we simply denote derivatives of zero degree for no differentiation, we can say, for understanding, tha the equations without derivatives eg. y =mx can be treated as Differential Equation of Zero Order.
How many diagonals are there in a polygon of 11 sides?
how many diagonals are there iin a polygon of 11 sides
What is y equals 2x plus 1 and y equals 2x-3?
A pair of simultaneous equations in two unknowns which are inconsistent - in the sense that there is no solution that simultaneously satisfies both equations.
Graphically, the equations are those of two parallel lines (slope = 2). Since, by definition, they cannot meet there is no solution to the system.
x = 5.y.z so 5.10.12 = 600
Advanced engineering mathematics by erwin kreyszig 9th edition solution manual?
thankes alot for your service
5x + 8 = -3x + 16
add 3x to both sides, this gives you...
8x + 8 = 16
minus 8 from both sides, this gives you...
8x = 8
divide by 8 to get what x equals (must divide both sides), this gives you...
x = 1
What is the answer to 4x plus 2y equals 30?
4x + 2y = 30
Substitute for the variables
y could be equal to 3
x could be equal to 6
So that means that,
4 x (6) + 2 x (3)= 30
24 + 2 x (3)= 30
24 + 6= 30
30 = 30
Solve this system of equations using the addition method x plus y equals 6?
When talking about a "system of equations", you would normally expect to have two or more equations. It is quite common to have as many equations as you have variables, so in this case you should have two equations.
How do you rewrite this equation so that y is a function of x 2x equals -3y plus 10?
2x = -3y + 10
Add 3y to each side:
2x + 3y = 10
Subtract 2x from each side:
3y = 10 - 2x
Divide each side by 3:
y = (10/3) - (2/3)x
