0
polynomial functions: x2,x3,x1/2,x-1,xn if n doesn't equal 1 or 0
any trigonometric function: sin(x), cos(x), tan(x), sec(x), csc(x), cot(x)
exponential functions: 2x,3x,.5x,ex,nx if n doesn't equal 1 or 0.
any logarithmic function: log10(x), log2(x), ln(x), logn(x), for every n.
any inverse trig function: sin-1(x),sin-1(x),cos-1(x),tan-1(x),sec-1(x),csc-1(x),cot-1(x)
hyperbolic functions and their inverses: sinh(x),cosh(x),tanh(x),sech(x),csch(x),coth(x),
sinh-1(x),cosh-1(x),tanh-1(x),sech-1(x),csch-1(x),coth-1(x)
Hypergeometric function, Logarithmic integrals, Error functions, Fresnel integrals, Elliptic Integrals, and the integrals of nearly every other function.
Also, any combination of the above functions.
Add your answer:
Earn +20 pts
What are some examples of qualifiers you might find in multiple choice questions stems?
What are some examples of qualifiers you might find in multiple choice questions stems?
What are some examples of ratio level of measurement?
Examples of ratio level of measurement are age, weight, and amount of money.
What are some examples of probability of everyday life?
to get mony to have food
What are some examples of functions using a set of 4 ordered pairs?
i.e
What are some examples of negative correlations in education?
amount of time on phone, amount of work done.
Is a nonlinear a function?
Any function in which the dependent variable is not exactly proportional to the zeroth or first power of the independent variable. E.g.: y(x) = a*(x+x^3); y(x) = a*exp(x); y(x) = a*sin(x); etc. This may be extended to differential equations by stating a nonlinear differential equation is one in which some function depends on a derivative which is not to the zeroth or first power. An example is: dy/dx - (y(x))^2 = a. Note, all of the values for "a" in these examples are meant to be constants.
What common characteristics do linear and nonlinear equations have?
Generally, both types of equation contain an equals sign and some combination of numbers and/or variables. That is the only thing I can think of that is common between all types of nonlinear and linear equations.
What are some characteristics of the graph of an exponential function?
An exponential function is a nonlinear function in the form y=ab^x, where a isn't equal to zero. In a table, consecutive output values have a common ratio. a is the y-intercept of the exponential function and b is the rate of growth/decay.
What is some examples of terms and symbols in a chemical equation?
Examples: NaCl, H2, =, +, ----------------->, ↔, (s), etc.
What is the basic definition of differential equation?
An equation where some terms are derivatives of functions. Usually the problem is to find the function that makes the equation true.
What the difference between an exponential equation and a power equation?
y = ax, where a is some constant, is an exponential function in x y = xa, where a is some constant, is a power function in x If a > 1 then the exponential will be greater than the power for x > a
What are some examples of a model of the atom?
An example could be a diagram, or picture, or equation, etc.
What are some examples of fungi that function as a biological control agent?
there is none
What can be useful when finding the value of a variable?
A value of some function of the variable at some point and an equation which links the two.
What are some advantages of a linear scale and of a nonlinear scale?
this is dumb
What are some examples of ICT hardware and how do they function?
Multipurpose card like MyKad
How do you factor any equation?
That depends on the equation; you need to give some examples of what you want factored. There are four steps to solving an equation. Should any other factors be accounted for when solving an equation? Should any factors be accounted for when explaining how to solve an equation?
