The peaks are called the activation energy. It is the energy used to get the reaction going.
y = sin(-x)Amplitude = 1Period = 2 pi
They are transformations of plane graphs.
YES! Simply by taking a quick glance at a graph, you can see several characteristics of the function: local minimums/maximums, points of inflection, end behavior, asymptotes, etc etc... If you wanted to find these without the graph, you would have to do some math which might end up being very time consuming for very complicated functions. Even worse: what if the function is not elementary, and you can't express it in terms of finite arithmetic operations?
I believe the questioner means e^(-x^2), which is perhaps the most famous of many functions which do not have anti-derivatives which can be expressed by elementary functions. The definite integral from minus infinity to plus infinity, however, is known: It is sqrt(pi). The antiderivative to e^(-2x) is, (-*e^(-2x)/2) Though the anti-derivative (integral) of many functions cannot be expressed in elementary forms, a variety of functions exist only as solutions to certain "unsolvable" integrals. the equation erf(x), also known as the error function, equals (2/sqrt(pi))*integral e(-t^2) dt from 0 to x. As mentioned before, this cannot be expressed through basic mathematical functions, but it can be expressed as an infinite series. If the question is the antiderivative of e - x2, the answer is e*x - x3/3
Only if the two functions really represent the same function.
Bar graphs and line graphs do not. Straight line, parabolic, and hyperbolic graphs are graphs of an equation.
Show me the graphs and I'll get right on it for you.
circle graphs
The answer depends on what information is graphed. There are distance-time graphs, velocity-time graphs, speed-time graphs, acceleration-time graphs.
They are hyperbolae.
The Graphs can be used to represent data about the equilibrium reactions.
Do all linear graphs have proportional relationship
sometimes they can
Line graphs may represent equations, if they are defined for all values of a variable.
Represent two variables on two axes.
They represent a # of X and a # of Y. These are the axis's... -Posted by Anonymous 7th Grader